Class 12th Chemistry Part Ii CBSE Solution
Intext Questions Pg-353- α-Methoxypropionaldehyde Write the structures of the following compounds.…
- 3-Hydroxybutanal Write the structures of the following compounds.…
- 2-Hydroxycyclopentane carbaldehyde Write the structures of the following compounds.…
- 4-Oxopentanal Write the structures of the following compounds.
- Di-sec. butyl ketone Write the structures of the following compounds.…
- 4-Fluoroacetophenone Write the structures of the following compounds.…
Intext Questions Pg-356Intext Questions Pg-358Intext Questions Pg-365- Ethanal, Propanal, Propanone, Butanone. Hint: Consider steric effect and electronic…
- Benzaldehyde, p-Tolualdehyde, p-Nitrobenzaldehyde, Acetophenone. Hint: Consider steric…
- Predict the products of the following reactions: (i) (ii) (iii) (iv)…
Intext Questions Pg-367- Ph CH2CH2COOH Give the IUPAC names of the following compounds:
- (CH3)2C = CHCOOH Give the IUPAC names of the following compounds:…
- Give the IUPAC names of the following compounds:
- Give the IUPAC names of the following compounds:
Intext Questions Pg-370- Ethylbenzene Show how each of the following compounds can be converted to benzoic acid.…
- Acetophenone Show how each of the following compounds can be converted to benzoic acid.…
- Bromobenzene Show how each of the following compounds can be converted to benzoic acid.…
- Phenylethene (Styrene) Show how each of the following compounds can be converted to…
Intext Questions Pg-376- CH3CO2H or CH2FCO2H Which acid of each pair shown here would you expect to be stronger?…
- CH2FCO2H or CH2ClCO2H Which acid of each pair shown here would you expect to be stronger?…
- CH2FCH2CH2CO2H or CH3CHFCH2CO2H Which acid of each pair shown here would you expect to be…
- Which acid of each pair shown here would you expect to be stronger?…
Exercises- Cyanohydrins What is meant by the following terms? Give an example of the reaction in each…
- Acetal What is meant by the following terms? Give an example of the reaction in each case.…
- Semicarbazone What is meant by the following terms? Give an example of the reaction in…
- Aldol What is meant by the following terms? Give an example of the reaction in each case.…
- Hemiacetal What is meant by the following terms? Give an example of the reaction in each…
- Oxime What is meant by the following terms? Give an example of the reaction in each case.…
- Ketal What is meant by the following terms? Give an example of the reaction in each case.…
- Imine What is meant by the following terms? Give an example of the reaction in each case.…
- 2,4-DNP-derivative What is meant by the following terms? Give an example of the reaction…
- Schiff’s base What is meant by the following terms? Give an example of the reaction in…
- CH3CH(CH3)CH2CH2CHO Name the following compounds according to IUPAC system of…
- CH3CH2COCH(C2H5)CH2CH2Cl Name the following compounds according to IUPAC system of…
- CH3CH=CHCHO Name the following compounds according to IUPAC system of nomenclature:…
- CH3COCH2COCH3 Name the following compounds according to IUPAC system of nomenclature:…
- CH3CH(CH3)CH2C(CH3)2COCH3 Name the following compounds according to IUPAC system of…
- (CH3)3CCH2COOH Name the following compounds according to IUPAC system of nomenclature:…
- OHCC6H4CHO-p Name the following compounds according to IUPAC system of nomenclature:…
- 3-Methylbutanal Draw the structures of the following compounds.
- p-Nitropropiophenone Draw the structures of the following compounds.…
- p-Methylbenzaldehyde Draw the structures of the following compounds.…
- 4-Methylpent-3-en-2-one Draw the structures of the following compounds.…
- 4-Chloropentan-2-one Draw the structures of the following compounds.…
- 3-Bromo-4-phenylpentanoic acid Draw the structures of the following compounds.…
- p,p’-Dihydroxybenzophenone Draw the structures of the following compounds.…
- Hex-2-en-4-ynoic acid Draw the structures of the following compounds.…
- CH3CO(CH2)4CH3 Write the IUPAC names of the following ketones and aldehydes. Wherever…
- CH3CH2CHBrCH2CH(CH3)CHO Write the IUPAC names of the following ketones and aldehydes.…
- CH3(CH2)5CHO Write the IUPAC names of the following ketones and aldehydes. Wherever…
- Ph-CH=CH-CHO Write the IUPAC names of the following ketones and aldehydes. Wherever…
- Write the IUPAC names of the following ketones and aldehydes. Wherever possible, give…
- PhCOPh Write the IUPAC names of the following ketones and aldehydes. Wherever possible,…
- The 2, 4-dinitrophenylhydrazone of benzaldehyde Draw structures of the following…
- Cyclopropanone oxime Draw structures of the following derivatives.…
- Acetaldehydedimethylacetal Draw structures of the following derivatives.…
- The semicarbazone of cyclobutanone Draw structures of the following derivatives.…
- The ethylene ketal of hexan-3-one Draw structures of the following derivatives.…
- The methyl hemiacetal of formaldehyde Draw structures of the following derivatives.…
- PhMgBr and then H3O+ Predict the products formed when cyclohexanecarbaldehyde reacts with…
- Tollens’ reagent Predict the products formed when cyclohexanecarbaldehyde reacts with…
- Semicarbazide and weak acid Predict the products formed when cyclohexanecarbaldehyde…
- Excess ethanol and acid Predict the products formed when cyclohexanecarbaldehyde reacts…
- Zinc amalgam and dilute hydrochloric acid Predict the products formed when…
- Which of the following compounds would undergo aldol condensation, which the Cannizzaro…
- Butane-1,3-diol How will you convert ethanal into the following compounds?…
- But-2-enal How will you convert ethanal into the following compounds?…
- But-2-enoic acid How will you convert ethanal into the following compounds?…
- Write structural formulas and names of four possible aldol condensation products from…
- An organic compound with the molecular formula C9H10O forms 2,4-DNP derivative, reduces…
- An organic compound (A) (molecular formula C8H16O2) was hydrolysed with dilute sulphuric…
- Acetaldehyde, Acetone, Di-tert-butyl ketone, Methyl tert-butyl ketone (reactivity towards…
- CH3CH2CH(Br)COOH, CH3CH(Br)CH2COOH, (CH3)2CHCOOH, CH3CH2CH2COOH (acid strength) Arrange…
- Benzoic acid, 4-Nitrobenzoic acid, 3,4-Dinitrobenzoic acid, 4-Methoxybenzoic acid (acid…
- Propanal and Propanone Give simple chemical tests to distinguish between the following…
- Acetophenone and Benzophenone Give simple chemical tests to distinguish between the…
- Phenol and Benzoic acid Give simple chemical tests to distinguish between the following…
- Benzoic acid and Ethyl benzoate Give simple chemical tests to distinguish between the…
- Pentan-2-one and Pentan-3-one Give simple chemical tests to distinguish between the…
- Benzaldehyde and Acetophenone Give simple chemical tests to distinguish between the…
- Ethanal and Propanal Give simple chemical tests to distinguish between the following pairs…
- Methyl benzoate How will you prepare the following compounds from benzene? You may use any…
- m-Nitrobenzoic acid How will you prepare the following compounds from benzene? You may use…
- p-Nitrobenzoic acid How will you prepare the following compounds from benzene? You may use…
- Phenylacetic acid How will you prepare the following compounds from benzene? You may use…
- p-Nitrobenzaldehyde. How will you prepare the following compounds from benzene? You may…
- Propanone to Propene How will you bring about the following conversions in not more than…
- Benzoic acid to Benzaldehyde How will you bring about the following conversions in not…
- Ethanol to 3-Hydroxybutanal How will you bring about the following conversions in not more…
- Benzene to m-Nitroacetophenone How will you bring about the following conversions in not…
- Benzaldehyde to Benzophenone How will you bring about the following conversions in not…
- Bromobenzene to 1-Phenylethanol How will you bring about the following conversions in not…
- Benzaldehyde to 3-Phenylpropan-1-ol How will you bring about the following conversions in…
- Benazaldehyde to α-Hydroxyphenylacetic acid How will you bring about the following…
- Benzoic acid to m- Nitrobenzyl alcohol How will you bring about the following conversions…
- Acetylation- Describe the following:
- Cannizzaro reaction Describe the following:
- Cross aldol condensation Describe the following:
- Decarboxylation Describe the following:
- Complete each synthesis by giving missing starting material, reagent or products…
- Complete each synthesis by giving missing starting material, reagent or products…
- Complete each synthesis by giving missing starting material, reagent or products…
- Complete each synthesis by giving missing starting material, reagent or products…
- Complete each synthesis by giving missing starting material, reagent or products…
- Complete each synthesis by giving missing starting material, reagent or products…
- Complete each synthesis by giving missing starting material, reagent or products…
- CH3COCH2COOC2H5 Complete each synthesis by giving missing starting material, reagent or…
- Complete each synthesis by giving missing starting material, reagent or products…
- Complete each synthesis by giving missing starting material, reagent or products…
- Complete each synthesis by giving missing starting material, reagent or products…
- Cyclohexanone forms cyanohydrin in good yield but 2,2,6-trimethylcyclohexanone does not.…
- There are two -NH2 groups in semicarbazide. However, only one is involved in the formation…
- During the preparation of esters from a carboxylic acid and an alcohol in the presence of…
- An organic compound contains 69.77% carbon, 11.63% hydrogen and rest oxygen. The molecular…
- Although phenoxide ion has more number of resonating structures than carboxylate ion, the…
- α-Methoxypropionaldehyde Write the structures of the following compounds.…
- 3-Hydroxybutanal Write the structures of the following compounds.…
- 2-Hydroxycyclopentane carbaldehyde Write the structures of the following compounds.…
- 4-Oxopentanal Write the structures of the following compounds.
- Di-sec. butyl ketone Write the structures of the following compounds.…
- 4-Fluoroacetophenone Write the structures of the following compounds.…
- Ethanal, Propanal, Propanone, Butanone. Hint: Consider steric effect and electronic…
- Benzaldehyde, p-Tolualdehyde, p-Nitrobenzaldehyde, Acetophenone. Hint: Consider steric…
- Predict the products of the following reactions: (i) (ii) (iii) (iv)…
- Ph CH2CH2COOH Give the IUPAC names of the following compounds:
- (CH3)2C = CHCOOH Give the IUPAC names of the following compounds:…
- Give the IUPAC names of the following compounds:
- Give the IUPAC names of the following compounds:
- Ethylbenzene Show how each of the following compounds can be converted to benzoic acid.…
- Acetophenone Show how each of the following compounds can be converted to benzoic acid.…
- Bromobenzene Show how each of the following compounds can be converted to benzoic acid.…
- Phenylethene (Styrene) Show how each of the following compounds can be converted to…
- CH3CO2H or CH2FCO2H Which acid of each pair shown here would you expect to be stronger?…
- CH2FCO2H or CH2ClCO2H Which acid of each pair shown here would you expect to be stronger?…
- CH2FCH2CH2CO2H or CH3CHFCH2CO2H Which acid of each pair shown here would you expect to be…
- Which acid of each pair shown here would you expect to be stronger?…
- Cyanohydrins What is meant by the following terms? Give an example of the reaction in each…
- Acetal What is meant by the following terms? Give an example of the reaction in each case.…
- Semicarbazone What is meant by the following terms? Give an example of the reaction in…
- Aldol What is meant by the following terms? Give an example of the reaction in each case.…
- Hemiacetal What is meant by the following terms? Give an example of the reaction in each…
- Oxime What is meant by the following terms? Give an example of the reaction in each case.…
- Ketal What is meant by the following terms? Give an example of the reaction in each case.…
- Imine What is meant by the following terms? Give an example of the reaction in each case.…
- 2,4-DNP-derivative What is meant by the following terms? Give an example of the reaction…
- Schiff’s base What is meant by the following terms? Give an example of the reaction in…
- CH3CH(CH3)CH2CH2CHO Name the following compounds according to IUPAC system of…
- CH3CH2COCH(C2H5)CH2CH2Cl Name the following compounds according to IUPAC system of…
- CH3CH=CHCHO Name the following compounds according to IUPAC system of nomenclature:…
- CH3COCH2COCH3 Name the following compounds according to IUPAC system of nomenclature:…
- CH3CH(CH3)CH2C(CH3)2COCH3 Name the following compounds according to IUPAC system of…
- (CH3)3CCH2COOH Name the following compounds according to IUPAC system of nomenclature:…
- OHCC6H4CHO-p Name the following compounds according to IUPAC system of nomenclature:…
- 3-Methylbutanal Draw the structures of the following compounds.
- p-Nitropropiophenone Draw the structures of the following compounds.…
- p-Methylbenzaldehyde Draw the structures of the following compounds.…
- 4-Methylpent-3-en-2-one Draw the structures of the following compounds.…
- 4-Chloropentan-2-one Draw the structures of the following compounds.…
- 3-Bromo-4-phenylpentanoic acid Draw the structures of the following compounds.…
- p,p’-Dihydroxybenzophenone Draw the structures of the following compounds.…
- Hex-2-en-4-ynoic acid Draw the structures of the following compounds.…
- CH3CO(CH2)4CH3 Write the IUPAC names of the following ketones and aldehydes. Wherever…
- CH3CH2CHBrCH2CH(CH3)CHO Write the IUPAC names of the following ketones and aldehydes.…
- CH3(CH2)5CHO Write the IUPAC names of the following ketones and aldehydes. Wherever…
- Ph-CH=CH-CHO Write the IUPAC names of the following ketones and aldehydes. Wherever…
- Write the IUPAC names of the following ketones and aldehydes. Wherever possible, give…
- PhCOPh Write the IUPAC names of the following ketones and aldehydes. Wherever possible,…
- The 2, 4-dinitrophenylhydrazone of benzaldehyde Draw structures of the following…
- Cyclopropanone oxime Draw structures of the following derivatives.…
- Acetaldehydedimethylacetal Draw structures of the following derivatives.…
- The semicarbazone of cyclobutanone Draw structures of the following derivatives.…
- The ethylene ketal of hexan-3-one Draw structures of the following derivatives.…
- The methyl hemiacetal of formaldehyde Draw structures of the following derivatives.…
- PhMgBr and then H3O+ Predict the products formed when cyclohexanecarbaldehyde reacts with…
- Tollens’ reagent Predict the products formed when cyclohexanecarbaldehyde reacts with…
- Semicarbazide and weak acid Predict the products formed when cyclohexanecarbaldehyde…
- Excess ethanol and acid Predict the products formed when cyclohexanecarbaldehyde reacts…
- Zinc amalgam and dilute hydrochloric acid Predict the products formed when…
- Which of the following compounds would undergo aldol condensation, which the Cannizzaro…
- Butane-1,3-diol How will you convert ethanal into the following compounds?…
- But-2-enal How will you convert ethanal into the following compounds?…
- But-2-enoic acid How will you convert ethanal into the following compounds?…
- Write structural formulas and names of four possible aldol condensation products from…
- An organic compound with the molecular formula C9H10O forms 2,4-DNP derivative, reduces…
- An organic compound (A) (molecular formula C8H16O2) was hydrolysed with dilute sulphuric…
- Acetaldehyde, Acetone, Di-tert-butyl ketone, Methyl tert-butyl ketone (reactivity towards…
- CH3CH2CH(Br)COOH, CH3CH(Br)CH2COOH, (CH3)2CHCOOH, CH3CH2CH2COOH (acid strength) Arrange…
- Benzoic acid, 4-Nitrobenzoic acid, 3,4-Dinitrobenzoic acid, 4-Methoxybenzoic acid (acid…
- Propanal and Propanone Give simple chemical tests to distinguish between the following…
- Acetophenone and Benzophenone Give simple chemical tests to distinguish between the…
- Phenol and Benzoic acid Give simple chemical tests to distinguish between the following…
- Benzoic acid and Ethyl benzoate Give simple chemical tests to distinguish between the…
- Pentan-2-one and Pentan-3-one Give simple chemical tests to distinguish between the…
- Benzaldehyde and Acetophenone Give simple chemical tests to distinguish between the…
- Ethanal and Propanal Give simple chemical tests to distinguish between the following pairs…
- Methyl benzoate How will you prepare the following compounds from benzene? You may use any…
- m-Nitrobenzoic acid How will you prepare the following compounds from benzene? You may use…
- p-Nitrobenzoic acid How will you prepare the following compounds from benzene? You may use…
- Phenylacetic acid How will you prepare the following compounds from benzene? You may use…
- p-Nitrobenzaldehyde. How will you prepare the following compounds from benzene? You may…
- Propanone to Propene How will you bring about the following conversions in not more than…
- Benzoic acid to Benzaldehyde How will you bring about the following conversions in not…
- Ethanol to 3-Hydroxybutanal How will you bring about the following conversions in not more…
- Benzene to m-Nitroacetophenone How will you bring about the following conversions in not…
- Benzaldehyde to Benzophenone How will you bring about the following conversions in not…
- Bromobenzene to 1-Phenylethanol How will you bring about the following conversions in not…
- Benzaldehyde to 3-Phenylpropan-1-ol How will you bring about the following conversions in…
- Benazaldehyde to α-Hydroxyphenylacetic acid How will you bring about the following…
- Benzoic acid to m- Nitrobenzyl alcohol How will you bring about the following conversions…
- Acetylation- Describe the following:
- Cannizzaro reaction Describe the following:
- Cross aldol condensation Describe the following:
- Decarboxylation Describe the following:
- Complete each synthesis by giving missing starting material, reagent or products…
- Complete each synthesis by giving missing starting material, reagent or products…
- Complete each synthesis by giving missing starting material, reagent or products…
- Complete each synthesis by giving missing starting material, reagent or products…
- Complete each synthesis by giving missing starting material, reagent or products…
- Complete each synthesis by giving missing starting material, reagent or products…
- Complete each synthesis by giving missing starting material, reagent or products…
- CH3COCH2COOC2H5 Complete each synthesis by giving missing starting material, reagent or…
- Complete each synthesis by giving missing starting material, reagent or products…
- Complete each synthesis by giving missing starting material, reagent or products…
- Complete each synthesis by giving missing starting material, reagent or products…
- Cyclohexanone forms cyanohydrin in good yield but 2,2,6-trimethylcyclohexanone does not.…
- There are two -NH2 groups in semicarbazide. However, only one is involved in the formation…
- During the preparation of esters from a carboxylic acid and an alcohol in the presence of…
- An organic compound contains 69.77% carbon, 11.63% hydrogen and rest oxygen. The molecular…
- Although phenoxide ion has more number of resonating structures than carboxylate ion, the…
Intext Questions Pg-353
Question 1.Write the structures of the following compounds.
α-Methoxypropionaldehyde
Answer:The compound contains ether group and an aldehydic functional group with the longest chain having 3 carbon atoms. α
means the position of the carbon atom attached to attached to the carbon atom of the functional group, in this case, it is an aldehyde functional group.
![](data:image/png;base64,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)
Question 2.Write the structures of the following compounds.
3-Hydroxybutanal
Answer:The compound contains an alcoholic group and an aldehydic functional group with the longest chain having 4 carbon atoms. The numbering of the chain starts from a carbon atom of aldehyde group.
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)
Question 3.Write the structures of the following compounds.
2-Hydroxycyclopentane carbaldehyde
Answer:The compound contains alcoholic group and an aldehydic functional group with the longest chain having 5 carbon atoms which are cyclic in nature. The numbering of the chain starts from a carbon atom of aldehyde group attached to the cyclopentane ring.
![](data:image/png;base64,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)
Question 4.Write the structures of the following compounds.
4-Oxopentanal
Answer:The compound contains ketone group and an aldehydic functional group with the longest chain having 5 carbon atoms. The numbering of the chain starts from a carbon atom of aldehyde group.
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)
Question 5.Write the structures of the following compounds.
Di-sec. butyl ketone
Answer:The compound contains ketone functional group with the longest chain having 8(butyl is used because there is two similar butyl group attached to the carbonyl carbon of ketone group) carbon atoms.
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)
Question 6.Write the structures of the following compounds.
4-Fluoroacetophenone
Answer:The compound contains a fluorine atom and a ketone functional group with the longest chain which is a derivative of a phenyl group and an acetyl substituent.
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)
Write the structures of the following compounds.
α-Methoxypropionaldehyde
Answer:
The compound contains ether group and an aldehydic functional group with the longest chain having 3 carbon atoms. α
means the position of the carbon atom attached to attached to the carbon atom of the functional group, in this case, it is an aldehyde functional group.
Question 2.
Write the structures of the following compounds.
3-Hydroxybutanal
Answer:
The compound contains an alcoholic group and an aldehydic functional group with the longest chain having 4 carbon atoms. The numbering of the chain starts from a carbon atom of aldehyde group.
Question 3.
Write the structures of the following compounds.
2-Hydroxycyclopentane carbaldehyde
Answer:
The compound contains alcoholic group and an aldehydic functional group with the longest chain having 5 carbon atoms which are cyclic in nature. The numbering of the chain starts from a carbon atom of aldehyde group attached to the cyclopentane ring.
Question 4.
Write the structures of the following compounds.
4-Oxopentanal
Answer:
The compound contains ketone group and an aldehydic functional group with the longest chain having 5 carbon atoms. The numbering of the chain starts from a carbon atom of aldehyde group.
Question 5.
Write the structures of the following compounds.
Di-sec. butyl ketone
Answer:
The compound contains ketone functional group with the longest chain having 8(butyl is used because there is two similar butyl group attached to the carbonyl carbon of ketone group) carbon atoms.
Question 6.
Write the structures of the following compounds.
4-Fluoroacetophenone
Answer:
The compound contains a fluorine atom and a ketone functional group with the longest chain which is a derivative of a phenyl group and an acetyl substituent.
Intext Questions Pg-356
Question 1.Write the structures of products of the following reactions;
(i) ![](data:image/png;base64,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)
(ii) ![](data:image/png;base64,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)
(iii) ![](data:image/png;base64,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)
(iv) ![](data:image/png;base64,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)
Answer:(i)
![](data:image/png;base64,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)
(ii)
![](data:image/png;base64,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)
(iii)
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)
(iv)
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAdgAAADyCAYAAADumdR9AAAAAXNSR0IArs4c6QAAAAlwSFlzAAAOxAAADsQBlSsOGwAAABl0RVh0U29mdHdhcmUATWljcm9zb2Z0IE9mZmljZX/tNXEAAKBRSURBVHhe7Z0HgF1F9f8nvZNeSK8QICEJIQmdAAGRJkUQFRARAUEUsSAW7Ip/rFh+FBsqKCiCdJQOht5bgNBCSwhJIJX0/3zOveft2cm9r2y2vN2dGx77yty5M2dmzve0OdN+o79cvCIFIgUiBSIFIgUiBeqVAu3rtbZYWaRApECkQKRApECkgFCgqgEW5bpNmzabDJUq3fpbXjlutL/p+2Ll9WGVPCPOpUiBSIFIgUiBSIGQAlUNsCFA6mfAb8OGDYmE0L59AYTXrFnj1q1b57p06VL4zgK0fc/9bdu2zZwR1K8vClAuC+jjdIoUiBSIFIgUiBTIo0BVA6zVUOmABTkAEOADUF944QW3ZMkS17FjR9e9e3cBx7feesuNGTPGDR8+3C1YsMA999xzbtmyZW7s2LFuxIgRrlOnTu69995zL7/8sps3b54bMGCA22abbVy3bt1qASpAzKtdu3ZxFkUKRApECkQKRAqUTYGqBlg15YbaI9+jua5du9bddddd7oorrnDjx493+++/v+vZs6ebO3eu+89//uP22GMPN2zYMPfkk0+6c889VwD2lFNOcYMGDXKdO3d2ixcvdpdccom744473H777ef69+8v2q9qtlbDLcesXDbVY8FIgUiBSIFIgRZPgaoG2Dz/q5ps77nnHveNb3zDTZs2TcAVkOW3Hj16CNDyfv369a5r164CnGinaK/8Rt19+/Z1EyZMEO22T58+8urQoYMMujURUzYCbItfC7GDkQKRApEC9UqBqgbYsKdWo33//ffdvffe615//XX3rW99y2277baF4piJt99+e0cZABOA7dWrl1u4cKGYklesWCGAy++rVq0SsOWz9eeG4B59sPU672JlkQKRApECLZ4CzQpgVbME7NA6//e//4mWimlXf+OvapyYgbkAz969e7uXXnpJ/LVbb721mInxv2I+xhervlZA/J133nFPP/20aMJoxWi+UYNt8WshdjBSIFIgUqBeKVDVABuCGsCpmiRa6RZbbCHEINBJgdUCLeZhgpP4HRBFmx0yZIgbOHCggC6mYoKbnnrqKbd69Wqpm7Jvv/22e/jhh0Xb3W233dyuu+4qYBuvSIFIgUiBSIFIgXIpULUAW2wPLEA4atQoN3PmTDETz5kzx02ePFkClyzQKhHYvsM9W265pQQ9ofHyGbDdaqutRIu1W3uo+xOf+IRosQAuZmTMztFMXO60iuUiBSIFIgUiBaoWYPPATL/HX7rLLru46dOnu8svv1z8pwQ6odkSXUwCyA4d2ot5d/ny5bJtB6B97933BDTRZvk8f/588eO++uqrorECwNS1aNEi8dViWib4KYJrXCyRApECkQKRApVQoGoBNq8T+ErVVDxx4kT34x//2F144YWy1QYwnTFjhlu9arVr50GyV6+eUk3XLt3cmFHj3MqVK13bNu3cmvfXCsBSFwCKnxUNFTPy0KFDBXgBXLb6YE4eOXKk+GwjyFYytWLZSIFIgUiB1k2BZgew4XCNHj1aQBYz7pNPPSl7YKftOM0nkujsAdGX9prs1B2nuqlTdyD6yUniRf8/TND9+vVzJ554orxsakRMzQA1oEsg1e233+4OP/zwggm6dU+Z2PtIgUiBSIFIgXIo0OwANszupJ3Eh/roI4+6Jx5/wo3fehvXpWuX5CefUVGAtm1NTuMwzzDF+I6gKN26Q3AU2isBTpiM89IqlkPkWCZSIFIgUiBSoPVRoFkBrCZ/UBNxmMYQ0+6atWs8GCZgKgfx8VY0Wf8h/bxxY6La6jkC9hAANOGlS5cKoALapFbErxvNw61vcZTqcbmHTJSqJ/4eKRAp0LIooLyhWQGs7m+1GihaJ5duxyHAScHQHsTj4VRAFbRNcvwnIKw+Xd7jlyWgie0/AKy+YianljX5S/UmPIFJZouZTFkWkLDOcsqUakf8PVIgUqD6KZAlaBeCcau5+VlHzWmCfzoAqGK+VZC16Q0L/UqPk098r7WPvgvTIVIn9fHi0lN79OSdmGyimmdL/bXNgmkIrHYvdjFQjS6F+huPWFOkQDVToJh1s1lpsErkkAHqSTeckMNLtQcUVtFZVXlNK9iYnHQnSmyY0D/UVpShRoZZzVO8fttWmD+B5mrn3RtvvCGnMDH3cCEQfU46ThXMokuhfsck1hYpUG0UgE9gMWVLJ9s92f7JrhSSF2kSpKoG2DxNArAL/bEQnw6KNquKqvpe+cIorzWK7KaHudtBVHBVhhs12Gqb4g3TnlIuASwaf//7393Xv/51EehIYEI+7I9+9KOFlJp2O1mcNw0zTrHWSIGmpAB8AkH7d7/7nfvzn/8s+RY48vSkk05yxx9/vDStqgE2j3gh8Gk5AFbTJup3pTSJPF+ZZYo1Pt3igNyUgx2fXX8UUNeAntqkNeucADzZU016TV4Exb355pu18lXLnEm3g0V/bP2NTawpUqApKJC3hkmr+/jjj8v6hy889NBDbvfddy80sVkCbF5nOXCdVylQDbXUrAGrpI6mGPD4zIajAGOv4Grnms4JjV7PsnaEgt1GiVavyaHdcK2ONUcKRAo0FAXy8AABWw+L4dnWvVTVGmyeWQ3mxpXV4cwgpzIonudzK+PWZlMkalGVDVWW1ULnJH5XDYjjfGG2cnFCk702bkiB1fomKmtCLG0oEOfv5k2HUpHxWrsIhP5fXekd8m39XK6bpBjft4JqufVtHtVq7s6jB6l1P/jBD4rllNPZli1bVsuKWrUarDK4sGPFgo3wv/KygFnOQLQGbbU19LGhF1OBCfngBiRXzhz+v//7PzdhwgSxnNh5pz7YJF4gDQGIHoY6D1Gcv3UmXa5CUgOqybskZUAySfMUmKzfsqw8Wncx91oWb857bl7cTTGqlCtU2HUdtjvrs62XNLpf/vKX3ac+9Sl35ZVXij9Wd7Vwb9UCbF5HixFUt9hYELZAXWyR1lVi27xpH+9urhRgETHPyH9NFDGXWlDatkn2UMt3zbWDVdLucgRk29RwHVd6f5V0u0GbEfLBcuS+YnQM6yuX5uUKTXXl2zZYsRyBodx+2HK8J38CaXfhA/S92QBs3kDlgSGZnN59993MyVnuYDbozI6VNwsK5AlloVWFzmQG1aXBTYlJq1l0uWQjm0oALWfdlsvQS3YyFsilQDnjUBelqNx5lVfOtivUWNWknDc/FIDrOn8KArUXptmuY92XWmdVa7BKAAaumDRCFOcjjzwiZ8M+8cQT7he/+IU77LDD3LbbbivbKIpJuKp56DOa0xqzJslwomX1p9zJHNKrrhJkKVrmtb/UfY35exbNdCFppq8sxiLz1fthZYeYyYPdmG2vj2fZMaqWtZLFEMthwPVBj5ZUR54J1W4xK8Y76wpMts5ifMvWHwq3edpmKQtGyHOynq+802KOzv1Qe9W+UC84xAsNVstVJcAWAwJL9IULF8ph6XfddZe7//77RUXfaaed3G233Sah03vssYfbc889JQClR48eQossqaWUplwt4FsOXbImWB7YViKV2onEMwomUEn4nO2zKcWM7FiEY1CXtpV6XqW/WwEvvFfprElONq3bRyKnW3UqfW61ldexydLgm6Kt4dzgs0Z2W6GnPgCgKfrXGM+EXrqO7TrU6HmlMWCh52fXin/x6z4UIKlzvQ/24ajQMFbGAlsWcNJnTXOLyTXk1bSBOnEDhkJfHm/ie6ya9IUYCQVJy7+y1nWeizFLIVA68ZdT2Mhfb++vGoANiWYH3UoUvGfvEcfIXXXVVe6pp55yQ4YMESfz3nvvLYRcsGCB++9//yvnuV533XX+qLqpbr/99nOTJ0+WLBshyIbZnKptYeZNKDs5KgWkkFnqM7KCyJQe/LUvW0elNNN67OKoK1DXN0PKYwD6HDU96YLNen6SPCxJJSaBI83UVGwZiGVQMEPWGS4Zm6qU7+16zQtKLJ8ciZl9g0Rle3JiFfDXoEFbun79+7n2HTwz9z5vXdNW+6p0TdT3PKq2+rLWsbZRg4iUZvBYxldT0a5YsUKO7yRqlixFiVztx8SD3nt+Dsx/a77MAyyGbX2U/eo1q+VefJMoN3maKveQEe2dd96RTGi0Q8ewZ8+eEuNAMofnn3/eEbFPQKHWZcfaBhUuWbLEvf7664IFigfUO2rUKNe/f//CqWkoaIsXLxZg1OxL0IjvaQ/30Aby06slVME5S9lB2EY4sEJ3owOsZV6hVBMCKZ91gTIQaKuPPfaYu+yyy9xLL70kGurPfvYzt+OOO8rg68X7MWPGuGOPPdb9+9//dn/729/cfffd5zg7FhDed999BZTDS6Vgy0C1jLWvN/TCDWlkBzNPA7dSWWjiCTWxEAwt2OU9O1yIIdhYsA3baJ8fMkJdUKFUqfmfm4JJlRpfS69SZQunOTVFR8p8pp1fWXMjHFuqxUL005/+1D377LPCtFRD0LWTpWXa5rQpN/orzXO6Yf0GYbwitPidelv03MKdcspn3My9ZybV+q91+1RWe8skRYssljemofAD3RCQnnnmGXfuueeK5nrqqafKsZ133nmnnIsNz/3kJz/pBZxBfmq383z4ZXfZX/7qXvFbVGbuNdNN2WGqW7p8qfuXV37Weu3x6KOPFgVHtVJLYJ51yy23uCuuuEJA7BOf+ISMIe4+lCNcfCeffLIkb7jgggvcEUccIQDLpfxY+6aa91tvveXOP/98wYmPfexjctwoYAsOkHHtuOOOc+PHj5ddABdfdLG75JJLxOp51lfPkrqp7+6773a//OUvZX/rGWec4Q499FABYdX689Y892oZ7WejAyyNCwEgBAd+18XC8XGPPvqou/nmm90999wjgLvddtu5b3/7226XXXbJXBBKdKQfiPyRj3xECH7ppZfKtoqbbrpJNNpp06bVkohoW5bEbX1uChAlGWsFSzWLwVnhQ6VL4SN+EENp0IKWNZFZSc8KK1mTM6w71Gj1swU+20a93/61gopts6WzfU4p4Ar7XgGJY9EiFKh0Lr/44ouyHQGm+YUvfMFNmTJFANZG8ds5G5ptZb2XqdKDw8q0NmxYL89YMP9td9LJn3YXXnSBG7f1OBGWsRKEvu5QsKy0n8190oTrU9dm6N6x6+qVV14RUENoIv0nygsXoMR3gOEqn8XsK1/5imiv5/2//+dee3WeO+Uzp7gPfHB/mROMF5orWiBArMDD9xoUyLnbDzzwgAAZ292++93vCohxkW4QwMU6Ag/H8ojSxB5TvVC4wAireQOItJmsSggG++yzj7gNUaxoD7z/Rz/6kQfTr7iJE7Z3I0eNcCPHjHSjx44WzVy1VHBhhx12kPahqNEWLquZZtE2a740OsDqYIaT3UoiEA/VHfMvYDh79mzXt29fd+KJJ4r2CbH00vv4ixmDehkUe0EYpCgYAUFQ//rXv2TPEtLTpEmTxE/LIOu5r2EyC5WOtM6GWqhZABKCqaUT7dHfVXCx3+kkCOu191g6WnDUeix97XfhZMrTguz3Ifhu4NQFTKhppiPZ5O7P6i1F3wi0jcf6Q8EI8xluFyxIJ5xwgjvyyCMLp081VqsGDd7SneGBHYYJg/7+979f0KCz2qBA29rmjdXkLV/QdRha5VBmHn74YTENH3PMMQVwpTw88MMf/rAoOXf6mJeZe+3lMMU+9sRjbuLEiW7SDpNraamYY9kjygVffvrppyURA2ZgNEnew4d5FmUVXPVZBx54oNyroBxmT7MasfI+rClYKmfOnOk+8IEP1JoTaN6zZ9/rLvv7pe7+B+/z4DrKdejkhYE2692q90l7+r5otQhw9ItgJdpksaTAyxJxrqzp3qgAaye4Zbx2IiC1oG2isWISxgbOYGPaZSCygFk1YAbrhRdeEABGalHJQynBJEEaQhpjgAmGAmSRVJBYGASAlmeGAF4WNTejkPYhFEA2EUhSQNKTgnSnZUErTE1vgJXWGQbiWBraYIc85qST3v5O3fYs3pARS/u0reZGWw7fmSwiD7QCsuqr1Hv9z3bOZAkGm0HyeGsOBULp3I7ZHXfcIUIvDGy33XYrgKvmZcbsx7xQS0eovVZKdMsnCCBBCG7frr24fxDAb7zxRrFCHXXUUcIQQ4Euzplsiiu/sGPLqTDwQoAWWisQaxk0PPyvjC2KCmXfevMtt9+++7lePXsVyvNGLZC8R/OEz6IoYTmENwNic+bMkfmD/zO8rGBPoBLzSN0QPB9eT73wePg9GjHzgT7QdhvUpH2Fr69ft15MxkuXvid71FcsW+5eeeVVjxtz/bzdIHOIerDS8D5PESx3HjcqwG7ChE0rMU0waNi/6eDgwYMlcIlFjGnCgnAomanJGekIMwGDOW7cOLHh4xhHYrISD4TDDEGKuwMOOED8C9dcc40s1hkzZkjqK4CYgct6brnEraRcltamIAbz4qSGDu07SMBAh3Y+yo7ZIZEG9pggA0gaXOP/rlr1vnvHax5rvU+lC2aYdJ8mfizV2gXo/MRVbVLbjkkHawKTnHbwFzrjl9GIPtUQJMVaemMhgDZt3soVK6We1avXJNKqL9jWb1/psUUP17FTZx8osdgt9IEVffv1dQMHDSzsHy2lzVZC41i2OAVCa0VYGu0FEyFzkHXDEX1cACrzE/8XZkEYtCbigCmrgKcCWV7gU1braBP3cy88AeFYr8997nMyp/DPYdZjTSso8DfOnYRSeTyM71nf/NVjFzluTTPihTSEP6iWRzk1B1NOxziL5pQD3ODHWBHZ1QGfZm4AtHYveciDNIrZ+ja5lyBWtG3cAx/60IeEx9M25WMadVy7PclcknnuC3bq2MF18K6NDh7k0VQxQ/M7QgTtpQ6rnBR4Y7nxA/4ZDQ6wVhoOiQ/R0DjxsbJwX331VQG4L37xi2769OmFM/XswlNmrvVaCRkzMvtf0UTZE0udPAPzMIDJAlTJjDoZeLRiXtyHZM4xZOecc44MGNLW/vvvLyCdt1jrw+ykfQr9m9TNd0TR3XDDDW7LQYPdvrP2dX369U5wVcypCXU0HV8B4Dx48d0rL7/qbrj+BveGl9q6dkuiANu398EJXoOfMHFbt8fMPVyf3n0yc48iDaLlI/EBxDAzJDvew2AJDmAi1tIy0zN4k4N4fSKGtevdnGfnuPvve8BHC74qi6q/l1jXrl7rTUfL3ZSpU8QUdc9d/3M//dlP3NEfO9p99rOn1eK1dg5totFnceX4XdkUsKBqaRtqggDoX/7yF2GIP/jBD9xWW21ViNxlDSJ0waAQWu14hf6+SoFPGa4ycTvXYK6HH364e+6558Rc/KUvfckNHz68FqhkEaIYTyqbcM2gYJ42T9NZ0/BeAISYFngn2uAuu+4itHziySfce8uWup49tij0lHuILgZcCR6ClzzjzbKvvfaaaJOa0Uz5WcKXNoogLsDteRnP4Jnci3sOnotgFvJ4PgOuei8AqDyYOXXwwQcLD/r6N74u8/H3v/+98Oo//vGPYvkk6hhA1wtehluDfu699yw3eMuhHkDXu86eHw0bNlQwQF2P0AMFDUUv5D0Js034bjkpUBsGYFPmmgBEIi20bZeYA7nef3+V2OSvu+56h8kJgmM3B9ggiqr3OkAFDYnN+2mQTx7gcS/gyMJjEIhAQzMFxDEDUz9MAELbC6AgGAppCBP1X//6V/fb3/5W7sUfwGTgZRNXhKa0zVlzoeZIXWoWYXIBbmvXrHNL/aQXgE1G2r8ShC0IHGbv5dNPPS2Rci/MfcEzny+6vffZW6Sy1e+v9oEAb/mFMU/qBWDD57OYiNBGu//Od74jk5n2EEBw0UUXid/r4x//uPjhJA+vJglX27UHeMyFDz/0sLvg/y6ShfLpT3/K7ThtR79Prp1b9t4yYYxtvJm4g99qMSzVhlZ6f02ha/6Njx0t+Gmz6F0fAs7mjFtzv7eYVUn7Bo3xdc6dO1fWFcIq48ml97OG8/cE1x+VdA4o8Gqi9dNOO9X71Ua6Ez91YkEwrzU3jOuk/lrTSDWJ0JqtNlnttNRa4HeAByFZzaB7eV/qxO0nFjoyedJkd6Q3tz/heeAfLv69RAH39JauV15+xf3Ogxj7XA/1ygiCzJDBQ9xhHzpUTL8X/N8Fnk8eIObfLl4Alz2tvlb45QovnOGSe9VbKcd7wQw+SvATZv4333jT3XP3PW6qjz5GAerWratb54GVCORO3tLFXvIX/bx7wbd7/NaJ9cK68HaYvIOv4w3hTShCRCJfd+117pI/XSL1j/B+4EUL3/GK0+XutXmvu48c+RE3cRsfLezBfj488JXX3OCBQ7wF7T0BWOpZtnSZe3uB36Y0f4FsIULjtiZzLG8y9wv/y58HZQCsHdh8x25yekhN7lV1A9MYvWvx4kVu9n2z3V133+mefPwp17VzN3GcI3kwMHaxq4kpNAcX0yTtgmcyoaHuvPPOog0jvQC2JKUAbHkeEWJIUta2z4RAM8OUgdMcgMHkzJ5bNGO0WghuJSpr1gjNbOWYqUJJ0/bDDt2Gjf5A+Q3ragAVwgrNsQeLw7NgMSaw4Kabb3S33XmrO/Uzp7pp06fJfRLp2b29G7vVGG+KHSB9RwJl4SFdIukhzSFY/POf/xShA4aqmghmOiYxi4pgFwQWzj9Uf6r0Nx1wJuefLvmTm/P8Mx5cP+1m7Dyj0J1uPbq5CdsnYfHUzX7GDh04ajAVxNI6fFbfgknbMnzeZ9GtkVhe6ceUFwNRup4GLpGnzem8xbeFOQ4XyqxZs0SgCrOjNWQTLWjwPmvMsVAdcdQR7oorLxf3wsc/+vGEAaYCebpImDEJj7FjU8vLUgNj5QaxNETfQ6DUfuuYaLR0qF1pOdaTan+0D5M9AIcbDh5IPYzlmWeeKfyALVC6nlA8iAy+8h9Xuje9kP2c54FbeOXjOW+F6tenrzvQC9psx2nbtp3wjs+dfrqA5oO+3gfvf8CtW7PWDfI8gt86d+6U7kX1WuKQoW7D2nWuU4dO8rz2XiDbyVsrUapu9Ba2/3pNdo0X/IcOHSLAihsJiwjzb8WyFW7nGTsLMNsLq8rOO82QaGbwBx5yOu3xQDzbuzPmeCWOOMpXXnpV3GrHfIxYnpmue88eEgk9ZPBQN2uvfd2YsWN8OZ9QwwsF7T1mUNfY0WNc3169XXvfT4R+NF36LPyWE90kMLM0wpYBsGVOofRhmzyTjbvvLPR7mx5yd3iwmjP3OZFAjv7oR90+e+1T8OPYp+QtqqyWZGm0+p0CH5I1Kj8SDuYIfL3s9UIiB2jRaJGo7F5amAjAQtATWi2atgZeYdJkixADrtFv4aIoB1jLpGxBa8caEG6xKWiuaXJ5rRPQxEpAQAj90ExWhXZ6xoKvgQvf2nnnnSd9ImAEaU2d/Ei4+Fu5NDQecyDmIO4DaBFgEGbwgUBrpQnmJIQUFrHdd6xtgMbKBDuxGP0CKQhUvq9o26u8tQOGQZ3Urf2vzUDLpWQsF1LAztMssGWNsN+VOY9gZV0seWu2PqlsrVcFgEn9IrRXfbNnnnGmO/HTJ7rrr7vBTZ0yNfHVSpwCqSpB2+R9giTp59L8sT67UnZdIe+o9bkgNNSuzm6LojxrbqUHEdxu8Dr4AWuUYFGifq0WKDRGQcKt5MEDcDz6o0f79bdWLFxodPsf+EEfL7GFAKPaRwHK7j6G4vAjP+wOPPgg71ddKmtWwRHLFBdBTJ84/nixqSJAy3P892R8wqIFH12U+u6JEenRq6evg4xIPpG+b8uhhx/qDjn0kIIQT53rPFgvfmeRaNK9vGKwxsd2KF9hpwnKEMC42ruihgwd7PY/YD+JGpbh932ljwTGHfnhI+U+rGqqIW4/aXs3fpvxXltf68G+i/yGwCV+YP8PrVoEsIKNOH9o6w1gZRKIhJk8LJEU2/horWXiP/zb3y/zANbNHX/8J90uO+/ipaGawCXKWy3QmivVuZ1lQi08R9dN+vAspqEaLSALs8dngImSSDhe+JQAU4DWRh8zcQk3x9yA3wHNDs3twQcflP1igBITl/qz9oiWA7Slyug2IRuZpwkaLF1C6V61zjAhvWWkkA5zDhOO/hEdCniitethwvxOH7U+DYKgHC+kTAQXogL5DWEGmtl9b2EfrUCiIfgacECbCKbCtA3Q0w7MR4C/ZSTh+JfNwWLBAgXCOWPXIcyZjfiMHZvtWSP2smNYag5vLsmzBGk9mpJ1MdRrSF/96lfdT877ibh22FfZc4ueCR8qGOGM6ppjmKsGw0MorCfB9UlMRfJbjWk+5JvQGd6GxkrCBqxIuMzYE6pZmHQd6701Qrfa0ROwZT0SL9HPB5luav5PJJaCsEw2JKK4Nf92QQgCSM3o+0forgEFuw4+2IitV8pDGTMsYklr0EwTYNQL99UtN//X9enbJ+nT4iWepw/2FOqYKAGeZyOw80KDVaNYWp30rV3bDOjzAAqEtvPuzC5diaJOIqmT+xLhQFxh6oAtY1LXG8CmezIKQTf67OXLl7nFPjAC/ye2+6lTvQ8u6JxdPNYMZAOYwoXN56KSXvp7aF5hUqnjnIAqJN358+eLKRjfIpGRAC0AgXSk2phqwZhPMaOg0cKA0A410EeZ1SYLpIyBsOadsHhW8oiwX+EzESIwgROVjRaC2TvcO6bPoW/4H3Duq3BBnzDBcC/mZhttzPcsYiRhTOnaFjTSq6++WrTa473ESh2YlDHPIwnrtamwlPjWMWUVNqJ7UOUz9P/HP/4hpi18wboVw24wL4O8sUgOBVRDtEALbRkHst8gTH7ve98TQTIE44YGVTtfbPPtFiAr2O61597ujtvulMAZ5szHvUmwazfPJK3GKiBVU5sGCSbfVAO8Fot+Tk3kKYMXIDKWK7UYYbnihVD6UW8pBGCtdS7Bi8Q1IxahtNuyjlPSKCUsGFueq2Og80d/2/Rgi0TpCstZIV9NrpaH1cR0pK4g0RoTKxqm7utuvD7BPd/+yZOnuM+e/lnXOc0DXMtAIVv9Nh1v5Vn6TKGFL7YBGpCs33/eFF9U0KlxVUi+8SJX/QGsRXXzUJhu795Emq5zPbr7nJRIYl7KWblqpaj1bdq18VtHugjohSHR2m41C2aF9+eBmQ6g3qtBGXxGI6Munoe5kxdaFyYV/LMwFi6EAswXgC5goaYXtg0RFWe1KQuudeHmxZgVQMPikX1cwYHyGmav/VN6YBLGN4VZm1SRSHqYezVMnb7yTEx+aItIukiGgCxl2PaAAELKMupBs+V72kGdjCtBZAA3zwaYAXQuzFFcWAvIpHXxxReLAAMgUz/PZRzQfBMm0U7aQJv4y9W1S1e3oxfGWFU8k/3RAD3t1W0blKtky0ddxqWl36PzRS1FugbxuZKMZebMmWLZIObAMsWQLnURKutCWwVUHXu1kjAHmQts3SHS+cILLnQTt5vops2YlhN8BdcXWKhLMxr3nlRzFVBIczFr0Cj9B3CICMYSh+bKOsO/ipKQlX3ICkrKd6ygIsCVBpPqe7lHNMuagxWEeqnJupjV0YKr5elWqRCza/oq8NJUQy5YBtPf4UsEoeq2L80gpvXZdrG3VS2ASV94JT5nFVDCOWX7HGr7tp/lCJj1BrD5C6yNbOCFca5duybZd+UXwvwF8928V+aJbxCbt91HlTm4ZtBtx+wEUaLZv0ogHTSrDVqGwfOR8gjYATQACbao3HrrrWLPxzyJBqgJrQFYiZ5NxSMFLp1AobRfzoq0fdH3ykAQAABY2qCgSrYRwJd2Jwm4E/OFPhvG+LWvfU0EBsxF0BphAZAC3LhPts14gQFNnPswx6Ktcu+vfvUrAUcWLaHv9BkBBFMw+Uj1cAXtG7QByKkPvy3Pwx9Cm8iwQrAMz0WrZVHQD55FO/i749Rp/rchEgTRoaOfmn4xrFu/TiwJgHVWBq9y6NokZVL/X7Xz7yzmx9xHKANUdcuaXVN2nuk8tYy2vukdAkIoiEugDpqYv7AuEThJHy7wqRS7du8qFim5CtprCq5ViK22rwmoJUAg/wA47yrkQtjEMkRwIusR4RShGAFD/asKOHZsdOz0O2titgqD5ZvhPdyrbrHwNztPLNBZ/sv3CnoWFHXeWD6YVY7xz8ptHOIG9SlfrqFrzewsALlVcdOftf9Kp9ognRqvjRCSN+frDWDz0BxpgY6wCDr5hAKiaflJowEsMHgbuBIuXpUywoELO5T1fOqyGk4oBGSBIN8BnJiC2YYCIDBIWg/v+Q5g0/yrsnaL+H/LZTh2suo9fAdgsU+XS0+mUA3cti0UNgAuogUBT7RANmiTAQWAA6wUrAlSQrOEoaomzLPQSNmOw9YcfKy8MDsBvoCtLct4YjqmXsZUTeu04ZBDDpGEITA9ytAGABitFxpiUeg/oL/70pe/KPdJBDnbuvw8QXNFErdBGcwX64+29A0ZlAWQciTOcgUjK8lmjm8G807qTkxdagIr3Gvdg2YuhXM2b66FNMgS1qxAGdJC5zeC8I9//GNJFXfaaacVAtxCuuStpXLneiXlbFstf1BwUOanWjhCMnOdhPWYuAmyIbZCaCeGQHlTMB3n8Y484T1su22T/pZ3b9Z42jG1675Wu2TSbHTLl66Q2IQ5z82RiH/WC4IuCoAGMma1wQpC9nmWP1ptzbbTzvWw/fb+LH+wbUvWnAzrLkbLYus3xA0LqDUCBq2pScUagn7WHC827+16ypvP9QawxRcMsyN50Vns3GgpMMmOnTrWAsEsIpbDGLOeH95XyWcmjgbxhHUDAPZYLhm2DFt8pe3OKq9mbABGBREtx4Ky24V0kllJlPsBM14wT8rwnYIj7zVVmS4Q21/KoUFqGY38tWUQNgBfFjw008xbgKcKAAAvgArdVODSNgD0ffr09lmckqTamMGIXJzn9+ku8lu7Bg4YKBo64Ky5QdXMb0HejkMIJnwuxdx0sZdaOLpg8+pTBrbJfNNAFfV0Gd+XvSe8LxQa+JznLrEMWt9bxqd00DpsXxEcASSOgsT8z8sKKMWEj0rnenF+kf+rfU6WkKD9wmdMlChWE3yQCMvMR91+o2OX1+6s5yjtwvVu67L0DMctnF81jD/hi7Z8uNZJ8bfIR83e5xO2POHz/w7ccqCbte8sN3zY8EKChzyqVcqb7NwqxjOz6F8XPhwKBFn8tNT8CgWIUry+nGeUolupNvGMBgdYERRxNGuofMJCJZJMGuAZeDkNreuCrPQ+O+mL3VuKCRdjRpW2SSeDmsbss61p3U6aLJraBB7K0LMkWMuktR6bjNsybhiBns/L9ieAkC0daMSqzeoz+Ju1hzIEC55JcNWvfv0rqQPpnHoBenzi9JnsVpjI9MxJfgfAFYCz+m8DM+wYWMCsZGwSf36yLzmkmT4ff+DKFeR27eqjHnulQYBJHEIBoIW5JpYeLs29iuBh+6HuAsvQ+d26PSxjLsYgQgGE52JuROtjrzfaK/fr1qwsuhQTMCqhYyVlQ9CydLfzX7O63X///bKLAYsU/uQQyEqt8SxhJ4t5WyGGOhEA+U7newim4XNDWqqQrJYO5tBrr73hunft5g7x2wZHjBwua6KaeGcl49hayjY4wGYvTP+tDZOvMmrrpK1vkNycbuoCDDWxLEZZ7nOyFqfts/097zl8T5AYJmAiigE/zeVp89BSrhTzl3b7eYHPfuTIUXIkFvVRD35jNHYVKAjKYn8mZ1TyHSZAgAGTOCZltGgiqa0vJQz40D5ZP0+5tEuYOb6k2ncozRAQiJx+e/5Ct2Txu65nry3E1zzFnzrS22vrSbi/D/uXdZAsBtoBjQBltifhV0OoABxE+0oDTDCbYwIFgOmnmgb5PZTkrbZrgwXtHOc9AW6kmYPWZEfC4qH5XKWFGX6qxmbuofZtKW/7rWuFeADO80RoIAUqcQy4RyyY1QI2G34q45uYGLTvSksrkOl7BBHGAysLAUdcrAsuPdSbbU6MAcIhY8y4MUeZ23xPHmfcJ8wDLEYIjOpr7Najq8+45AMQvRO2XYfEEStCmmGkoTBm50Ml8zqWrT8KNAnACmNKUyda/2v9davuNdkFV4yBZJnoshZ8pS3J0wpsW7IYaaXPySuf1+es71VzwnxtfaRZdZe92NO50btPLw9ECYPKuqATBwdg1uQCkMihygsgI5ISwOUvIISZkECp8GDwutKNOcyuOc2spfUQfMLWKLYUYaYk6ITnPv7Y4+6rZ53tU0J6pv+FM9y2E7ZJGXfKxCUCJwnKQPvCtEl6QgAPkCBdJ+Z3LAn0gWA0+q4pP0Nh0Gpq2jYtY4GWMQSs//CHP0i2Mp6JD1MFIg0SsScn1ZVm9XVflkAk89MI7bqOiC8gAp6oaAK3OECE+IHsOZV8a709FlyzaKzrAiDEokJQIKlW2SMPSGIV+POf/ywgSsAY40lSF75jTMmjC/BTN5o2gYUIqIw5AYICsKm/WC0aVlDNUgKsUFVfNI/11I0CTQSwNVFxdWt2w91VjlReTplKWpinNVJHuIBCKT7P9JQH1JW0K+v59jtbV5751WrcmRpzCiyF3ySOntDJpPZNUmbCAP3r3aXv+q1eyzO7gxbBYQ+8yMKCJrG11x6mT58hWbtgaLxggJohKmGstTWWPFolof7el+21CdI72uuxxx5153zLHxYxaEtJMwm4cmEyP+ecb7rTPvtZ98Mf/tD98vxfepNxb9kEv2E9+bqJEE3UYczepKCEwbKnk9NiYK4IDICs+tCVNrbtoR/d0lw1eAVLbTfAAwCxpYrUogqqytCztNdwftXXfMuieVh35jxKTe7QMPydvaDsdWd7GWlOMRWjPW5SL+QPor9DzVgFj1DI5XuEE/zXJLwg/StgimBHsCDPh54If7gxsBAQMKgCksZaoLXyG9p37XOtEx9tIdFBEiknl9WoSwn+la7/WH7zKNAkAKuTtNq0VwWPUgCaxXA2ZxiKPU8XjwIYvh0kZbbN6LmNMF3ahEbDArN7fsN2hWYkAQqvNfE9jNdqPnocXaItJkdBwTQ0gpnPmBGt6Yx2ajSnDW3X+tWnxzMpt97nABVGsR7GmJxwBL6uWfO+bNFp38FnVfEJwCnLvunOXZIo4+tuuNY9n5riClthMtwOGhwy+5175cBlPX8SMzKaGloE2zjUn6UCgQWtTWmo+289zdN9u0kZn0z9hed9wNebkv9Zk3DQd/Kk7rTLTm7osCHuIZ8F7O477nYHfuhAOejAHoRBLWpuJPqavdjXXnut+93vfidPoL3hFgnbvmIBKlrOmspJ+g64ImxwihUMX2mgdWVpROGcLbVm6nt9WC08oXxyETxZACH/mT4wtkcccYREpF9++eUCrmy9ywSjIlt3LKhaHsB4ESEPLdkGd9BBBxWi6LkHMz+mad5rHIJaI6TNfm7rmkLTpb38LdBUXBEEh3owVTN2KuRZcLXCwObQO95bfxQoA2A3d7MYwUwh5/PSWBu/ENr639pWlzO2HEZRTpn6G6LaEcoAGv4ytDN8O6rNaACM3baTZT5SP5/8luYEZYQ9vBWA0m7g1noFfP0/cpFyLi1mSn573wMvGMm+VbZAAIoa4CHAwuECaRIAnqkgrjQURpkyC40yJxvM6tXvy6u3l+iR+jG9rvLJSbr7ZCVonS/PfVmOvEtxrWxy8zxMoggpmI4BMHxjPEMDS0qNbwJAtNZHwXta6IXPdMH8tyVTGVpz1l49aLFoySL3+vzX3fs++nrZsiTfK31Ce4GxqgAKoyWSFw3oN7/5jYAs9MPPjKCj44vwo2ewKn21TQoKOqYKKswTNH382ND2C1/4Qq0Tpgi04sU40w8ViFTra0iNNRzMLG1ZQNVEhicnnLQp7AllTFXwhAYEyqFVkpWKfeGALHTVzGEFoMI3XthIlU4v9T/7MU+2G/o0fP6lgiz042AM9oiTUtIGBGrbbbQ7Y8CYk6qVbHDMG7RV4gqYl7y3yof2M/nOg7SXQEMzuYJ32QshFmwUCpQBsA3YDjkBpgHrbyFVK8Plr+YMJruSXXi6wCwzCt9DjlrgoVsDfL36fRbjLHynDE22W7FPNQEaAZt0J5bVAPV5pQBLhykBjERE1z5zr2hcKrGTgcu/Hn7kYTlOD79VsUujjNHM0CTwi6K9EDik27B0O5GlTzlWChEgTKJVEpQDrApOYbsoD5Nkz+/IkSPEzH3nHXdKfmsAEjDleDDdX619RwjA7Pj//CknnHsJE2ZvMwEytBPNDF8fgpcmHtHkCypQAcIAJXVj6aAd0JX7EC7sYQw8l32wBJAtXLhQ0u1BP6vRKiCVO7absxStZqY0pD4Ffe0LdAfoEPDQxkMNFYEKoYVod+aNZi3T3NoFYcRLjN62IhNbksD7ufe+P+ll/doNEmuAmZn5o6DJfaQOhfbWOqDm+nBN6Tio8KkBbCosZwnJSbwD66I2w7Ra9ebQON7bMBRoWoBtmD41+1qzJHaVaFl8LFA93LjZd7aOHbD7f20V0Aa/F8wUsydBLmguekqQZYDFHl0KOFQAsP5MmKBm3ILRA4I2QT4aDqZEEnXgBwQQ0HiOPPJIERbw3xGQQ0Q0v9EGPWiBer/5zW+6835ynvvRj37kjx+c7r7lg2bw4wGQBO6QQo7LapkqNFjBR2kA6GK6pF6SS5C/V4FTwQgfMCZ06Kh5oFX4sBYSK5CUol0dh1xuUxeE3Z4G3enLZZddJhrpXnvtVVgfSgu0QzRXwOyUU06R5PdqBdhUEE2S3VstMtFqa8DNaqSsRc7J5YAMtqyhkWrubmupUTBkbBHEGDtcFRoFjt+VuWvNw1bwTcayhnpWg29Imm/OeLX2eyPANpMZUMuk6ttstYkszcsuuCytVKVr1Qj4bH23VjIu+Ls0CEgWukZtFiIt6p2SNloy1JhgUjBT9anq4Qb4PQEDgoTQusoF1Eoar21RzUfvhc7sAf7GN74h5ly2hhDoBDMlyhntk8MlSOUXJl/HH4zJEuZKv2DSq1aucgO8oNDRCw2cKIIGftwxx7pufk+t+mkpqxpRJX2gLPepHxrwIZIYoKC99JGtV/wlohmBBquJzgudU3aeNRSTDwUGDcKy85okJ6TjZOwRXvSiTdCIQyg4oOO4446TPtcOIKqUcrXL0x4EKWiHZoyl4ZhjjpHxYpw0foFn8pktOqQfxRKBNUEBFqsBAhjt5cBvhKoaf7uITom5CAtP6nZrLMFm8yjUeu+OAFuFYx8yKhssFGoPIbiGps0soLRMUpmUBaLQtBaaodqoXZglny54Fn85DDYL7POGQIEs63ekf84nBQTQFDHZ6XFcdR1Sq5EVq4NyGkwW7q2Vs469mReGSx5rmD5tBWDVPA3j1MAWngMDBlzpA1oivwFy+MVXrfBA602P3bxJnmAoNNett9raZ816x2tJ3TL3k2dpsMKeU1+i0lX7wclHaF7sF8X8CU25YPzQlpNZCKoj6QegkWeWrGRsyx0jW2c4l/UzqTzZYoQGj/ZqL+4nOxVnF/M7kdh2m05emxXAsg5eFzpKoHuqTvqPjBtHWvKXbVoEpmE5YT4wfhpEh9+b8acdaK+MvbaBACloDwhv8C8OAK/ZppP4YciCxxlsaNgaM1AuLWO5xqdABNjGp3nJJxZjVAp+VgNV5mmBM2+7RmgOU4DAh6QBMpqTWBMN8EzRqvAxpYefyy4B4qT8aUjJ4cMiWJe8ygFhrcQyVGvi5HuYPZGhvA+DiSzAbGpiq0lJZ4WTkg03BSzw2/4ow4OmJF6HkcJA0UoBLpivZvbRccQEjJ8T0yXbM9QEKqZleKn/JwKWB1exFXii9/CHXHfzZmH6maWhW21fI7pDWlKVzhHMwdCS/ZtoX2jXACsXbfqQzxzE/ky0LfaRqlYV0q+SsS2X3mGdKiSo0Iklg2AhNEIADiHFXiRu+Ne//iV9RatUv3W4fvSecoQsmffpVjIdEwAPlwT0wZeOXxzrCmOu/mvqBmhPOOEEaSt01KA21g4CwLbbbCsHnfeUQ8c7F5RWmf9ytFwaguU/2z5Yc3G5tI3lGp4CjQawWbHCoV+j4bvbfJ8QLnwYD5IxR1UR3MJiRoPjxcJUhspfu6XBargwZ7LHoF1hnlJTFsye/ZuAAuXZw0euYZgGF1I5RwxivpRkEBLBaST6eiJzaCIOzZFh6kf7WAVZBSzuVVDLA4JKAQKBRI/Xs0KBMjvN5JNFDtoFTR/0W3Z4Ln5XhByYMUxXA18SIFwvWXv0rE3fEw+sQnATgZ08xYJrCIC2HRoYpPMDgeDss892p556quy9Zb8wfkRopmkGyVCEdoYPOUx5WSnt6jJFoKsKDOrO4DjFK664wp100kniFuDSsYee+LYBWfb48rsGfWU9vzxwJco4pb1osemHVMBk7aHl87LHYtq67bwtfO9r4t7aEchJKxFi3cZ2Sb/Stcb31G/ndTgHG2NM6jKOremeBgdYYfTppCf/sGyVZqL45MRtNvhTaiRJcfGrnIlva8g1+6TRspXWl7cYbRBEOc8v1U+7QMKyoQaikjt+Ps6BJOwfxox0TNCMmsFCzc8uumeeeUYyycCsSH6AVoimSqYZAja+9a1vCYjzl0CXz3zmM6IpXH/99eJHIiBnRr8ZiWm4hPaq7cjce5hDGGsCCzVvKygokNi+WYneBsSUOwbFymlb0EDCLRkKANbSoOXVIgC92drBvkkidRGQli1b7vfN7uDH75Nu9OhEC5OzP1k/RGzLF7z3f+G3EtGNbGNPB0lddGYwrAZv54J1O1A1NCLJBNG3P//5z6V+AFd/4zQnEingqwU8Ro8evUmUbt662xyah3XaMUbzx3QNPREI1JJBGeiL35XAMbRzIqHtvu6wTZW0PZzvYk4Wq3GyCNjbTX26v1znpwxhjplevk+j8QWrZaBrDitPmGgb996SpW7hO2/LfnBMynpZYVSfF/K5PK09b3zCtobrK8s6VM5YV0LrrLKbw9/LfbaWK/YsO655/a43gC3WEPwGbT2TIPNNcq4hJ8f7QHivAdgozDzgq1QSK1Vef7d+MEugcgchDyxUK7CgWIphlzNY2i7aDcBqBCjAytYDcsliDoPZcISVlg+1WJ4FczrrrLOE/qT1020aaCZf/vKXRVvVg94BYupC28VXiJaD1ouGw/3hiTZZtCyXFuUs0FCTVcZlQdeOTQjG5TyjVBnqBDD1VCXKq7asJlTL9CivB1vwHjM8Y0RADjSEv7b3W0JqyqQyS8J3FTlhvQnA8i41IbOmau/egDGnYJwy9TwaWCGReQQQkfEIYHr44YclsEkvchQTKIRQgBm5cARcKrjaeVZqvMtdY+FathobaQnJ64twiJnbXvi+zz//fIkWBmD17GbLOO2aK8UzioGQAm4SmuD9o6nQUxuAkvHQccgEjhSok4IpyKZWiiSIObEm3XDjDW7V+ytluxnrkb5nrcGwTyqwVkJ7O2+yQCfk2aXAz4J/Hs1tnVkgbr/Leh8KAuE4l+p/1hiF/Sx3vtQbwCqT2wQo/MQgOQG+O3K3yu/exMX+QRqtR6jZ+/iel24eF0me+1LzSB4Ql2KKFvg2aWfKiELGQFACbSTgQyVkJnPIRPXZFtTKHYRS5WrogR8uoQUMmpcCCQtNtydohKRti/XVEaF6++23iQZFlCvmQR0/2sL9ulUA5o/GAnBjciPHKpG6gHgyRvkWiJCZKY1K9deOY17ZLMabN/6VPK/UHArbZunKczTCNUujsAwu2ddYwnrDUCujlT2QqfkTzZWGYDqUeStxL1I4D9isNcDSIwyUYey//vWvi/bKdiBATK0h+IWxlADACHSU1fOJeXqtbS12P0kGUcMxsUwvb33rPTzn8ccfl4Qh5JpWoNfH0LYrr7xSIrbZBqXpKrm//PWZrLSsIKdCbJP4RVOzbQqAWl6fVdMXIyNRb0qf8K+0T5hTOrAJoypoyGPGjXHH9jvGPepTcmK5oq9YlwiYYpzC6GgLkOHcKLU+le8or+SzasGWjmE55SV6X96aqkTYyQNSO1fC99pf2+689WH5n31WVqxLOfxJy9QbwGYzsYQBc+ZrezL9+MmYNLitLEwkL93PKINU8DMlx3dt2GCk8EKGlZrJWYwZhlKKTgI7MexEsJMBUEGDQ0vDx0mGHcL/FWAt88yKuNV2lZKUymXmdqKw6sW8Z8yAtPe9d5e6LQcO9oEcx3qGMlyqpozkuSUnhDCX5Inv+rL33H2ve2fholrbRewY6nvG6Etf+pKYj0mpRwYpNK9Pf/rTsiVFA6AQRPDjYjLFR2vNdVmTt9y+V3O5cLHaz5ZxhnTNYhaZc0bN7gXzOwCaMn1jkq/Bspr1ksUEigkadl0gQJGS8S9/+Yts3TnxxBMLhzlwXCCWDTRcLBg77bRTwfRq669k7itjDIUSyzDV9I4Ag3vioosuEt8w57zai7WAC4M9x1hmNFhLy5QUakxlqfhS65tNxhKhPx0LWZO1xiX5kEX3vO9y50ZaL1aOfv37uT333FNiJHDZwKcAW0CWNYkf3x7bqACTx6ssbXl+CCrWX691qWCZZ3ZWASMMxFJiWmFJaRQKWbaMjZ9QXm75ov0urC8LVENhsBjw2rWpSoUVXIrxqHoDWAtWNZPH57f1BwVz6gkSNmaatpiJ0yhQGDEDpYMljRYAISDFO/U9GGuHdMCKMYkspsJ3NtDFTuBwsAEJPTJq9uzZAq6YyJAQNbED7UGjpSxBQTpQ4aDnLay6AEYtycxXUPicKkDLlnpwe/c913OLnm7MuNEi0MjzWfxCU8L7vWAjDKCN6+pBcMzI0R4Mk2OyQuZuGR30guGivWBuu/DCC2XbA5GbmJjJu0oQCVtSYLoE9hxwwAEikKAFKx3sgquEydWFXo1xj/bHujjs3LTaajjP8j6Hc6YwzhpKU0QrLKEwFiWJ9sUWYgsUa+FPf/qTaImYslm/GhGNBonrQJPZW6YWzqdS42GFkZCZWb4Cn8BEiiuEYD5yNYdJ+zkYAT8x6STJgJV1jnGp9lT0uwFUu04rGfOs59kxsUCjQMBYYFnCD0vwFqZyeBbR3vAstHdcSAjGzMUw2jzURpVP2vVqx5QIcmipazdUVOy4WUCmvWF6VMrquuF3yw/0LGRr8lYBQOlgy+tv1KkBbFqnPptnZQWWZfEhC/IWdPPibUrNlXoD2CxEx8hC5xYvWexef+1199abb7kxo8ZKmzSfZ60FRFoy+SK1kKRcQ4G30BkzqW0Hsya4fqdBHVaa0wFDImYfIH4bfExMJJIBEEqPr8kuUu7B9wbAYi7TKNK8Z5crEJQaqJoFmwS/iA977Xq36J3F7s033vICQBe31dbj5KzIdekh4CSYLzzfnFDDFoD99t/P/fEvf5RUefSFflpGx7jRT7RSJjtaPAwN8LzzzjvlGDZAlb2dmKbYmsAGfpjbQw89JD5dzMi6cMuREMulQTWUyxrvcC5mMaHwvmKanp07lWiEldDHrlsVElkrmgeZA8vxcTI/GGvKAKq4Fkimwf5StvKgMYUaSCXtCMvatkAHZaQkZyDKmdSRgIiCAH/nzJkjvwEsbJfRk2qUx1jhur7WZciQs/ph21gOTfLmTSK01Q6U4jusTLzYFoYAgvDz29/+tnCoAQCsuwt0PVp+aBUcBUfKwReJ1YBWuJXgB9AWk7wCjt6LuZ5n03abJ1uPsgyFOB1fLF1YRLhXU00ixKG8AIoIEPAiNHQ+o+zoXnFLS9sH3sO3iNKnn8RJ6NGOuAt07GkzPJxnMX8RRngG5fkNKyb3s/2KfoQgW84cqjeAzWIGaEws1IH9B7obrrvBR/w9LZloZs3a1w31DLgGNGrvTdSoPCIkdUII6OKzMoECxTqojMMytJDJk/0FgGH/HxlU0NLwP0HoHr7d+I31op5nn31WtimgwTHobBYv7GPzBRtiAYdMW6Qzvyfy/VXvSxDKddfe4Nuy1msZ27s5zz/revhk+JiKthy8pUwqJku37omvlnslstFrtiNHjXBHeiHiuuuvkz6THAGJGEbKPYAqZaER2iqaKSY5vkNrYEM8mo0KIGj4AC0mQyanJlq3zCVLCCuH4VRbmWTnb46UlzZWGUoIjOE6yWLIWfO6nMVcFzqF9Srj43vMjUSQE1kMcOHnB0y5+IvPnyje2ffOdrvvurvr4oU8u6YraU8IztoOrYP5+8gjj4j5l/2smKrtBTP82te+JvOcID3WgI5BlnBXTBivhNalypb6PYtGWXOkRviVFVXrNqUdIMEYASK4ceBXN990s7vxhptkj+348Vu7MV7oHeBzYVu+ZmmsWh2CEy4hgEUPMOAMW0CXoDHWv27VYg4wLlg80J4RrLH+wTcAdixfCNx2PNTCA6/ghCOyhWH1QojnOyLAAT62VyE8cNgFgh3jbsdT3ysN4Fu0hyMYiSRHUQIgUQrmvjDXzdp3ltAGvvXEE4+7873GTyIVouRP8fElw4YNl36w9QsBEr5HPAJJQ7T9VqO2WnDWWNcbwGYNGJ3u1qW7O/KIo9zI4aPc3/yWkgu8ifEevyD322eWm7rDVGHaVpoqEC+dQ7IQJICAVxp2kAYrKFGLaROhGQDisC1i7ty5MgmQYABWTJ0wjXBv5Vq/6fsFPzC3+aCgm3xS9uV+OwUDxCTDBwLgqJ9BhYH6NoFa4Na+rli5wofrL/THpa0UEFx8d7JNBwlv9NjETIwEhyQHswlT88EMOfh7x2k7ykL661//KqnekFARilis9I0JxqQlWw4TVqU7tHuSpdt8riwMFhSStJruQoZbF4ZTCaNulLLiy07P51THdsaDS/W1MYG0GF3s+gnnLvMJfztpHpkTWC7UVMh+WEyTTz3xlBsxxG/d8QE4hcxDhXPV8p8cClz2s64r1paa/tgzTGDeaaedJvNUfyP4ju1quCqYl2w34sqq366l4nOzuADVKPOMWZZl+09dabh7kgjzNPgtLct6Zd3uvNPObsep08R6OPue2e66a26Q7VU7TJ0iAni//n1rRR9DLyxy7C1GsALwSPsJ74DWnLj0k5/8RLbxAX64DVBQAD8udhfAE+ChCN+ArWqBmtKTZ/Ce+tCK8fPfddddUtcnP/lJmWMoLwgJ8GfGVk+m4p4k4l6DYGuf/cv37NX+9re/XdhuiMDBXIIH/umPf3K//NX57vU357mPHHW0G7uVPxt6qzFuxfvL3eSpk1zvvn2kHwAyygZ4QDvC7VCKUeWs33oH2PChaEswfkLKJ/nsMI/46DdMixdf7HO1dv+7SAaYFiGA+uysFE19qpqr1CPszUw8qy3ob/qdLgS0OcwdaKp6liqmE3w1mDwssLKtaKUHsDnPzXG33na7u88H9nAM2wf2+4CAK5PUtjVczHZhl2Ky5SzUUBvnHiRLNGi0CPUxQx9NUqATBW1cJc1QEEHLZC8rDAkzsfWJq8mFyUYZ7tUJTt08x/pjMO9o1iIWpAY5hZpJOHbl9L8pyhQV3vzcqw72W/+UCfsNw0OYxH3CukU7wR2giTBYu7fdcqu7w2/d6di5kxvhTwmSeaFbiHKcw+G8sOu1RlurCRJCg0bIg4kzp+08wpKDtsE2IjSgEDjtZ31ufazL+qd+eTWmsYrp/q2ae5L17edmurUL0nOM5KgxI71AsqV3gy2UgKh77vqfB522bvpOMyRgql+/vq57j27CU9He2AcNn0SwQtjmYkyhOwoRGuell14qmiUHRCD4aHpQ5aMIYYATmiugiKAPYAK48B34A9qwHh0IH9bALHgPz0WB0VzO6rPV8Qt9yrQdHk+MCC4qgt8QwrQcPJD6yOtNFPx2201w23shQPrnXW6rlq9y69asc65rksADXsc9/G5dhLqXWqmeZXmxo1jvAGsrV3CkEXS0p2/sXnvs6aZMmuyem/OcX7C3CIExuQLAgAXapA39517LyHVhWbAImYJdUEhJTBokXwgPYGBmYKIwQcKBWvzuEil77XXXurvvutsNHDTQHXLwIQJC48bUbGa3UlQI/A2xeG1/qV8DF7JO1dG22YmRFe2ndTKJdCGFE0fHLmvp8xsTH80ByZFnQFMkP93WpGPXEDQpjx3VrVTI5GvVYraRNbd+ZVHD9iFcV5RnbqA1ohmw/QXNBMYJs4GJobUAso95E27Xbl0TMzLcPaVTqDVaE59dz7rWVZhj7vDCMsLaZa0i7HGp9gq4wlRpDykdaU94WYE3FDLrNjua9q5N5pwKMakmm5waqyZA+eA6denkho0Y6jXXQW78NluL1eGaf1/j1vgA1Gk77eh2231XGTc0WKwSrF982BZA6DUgCxCy3onUhlcClmh8ofVPA1gBPgLiAGW0VwQ03EnEuwD4mKBRWnRcdX6oYqBBUupLVWscljvaqxY3yvEcLG30JUzpSX/69unrnnrmKffa668JHRBJ3l6w0D391DMel3aQNuAPRjNHALD4U5Qn5EyJBgVYG40qE1v8qG1cL699zZgx3Uf5TRHpGHs/yboxUxJIQSYiIgDRqBSksxalBVJdqPodi5LAJQaRRcgE2HfffUWKYXDDSYp2e/sdt7ur/n212Or7eaA42adf++D+H9xkn134LNuOcELW11K0TCovNN62w2r1aoLX360Ub+uyz7CMyJZRbVmz1GDCgb74UFiY/I4mcdRRRxVSNvJcK5DUF02aqh584GHASVO1pT6fG2p3dswwFeNCwKTHFhmyeuEO4Npu4gTJLPTKy6+4JZ7psW41XadtX7jmQqFR54nlGzBVLE6YozE76gX9YaT42mDymCmJdrdMWutrCULQJuNsXWgFlVZyP6U+yuSOAt9N3WoEPg7acpA/k3iA22777dyK5SvcTTffJD5K1qwKNzYS2D5bTbQ2DwC8gM95gpqe9sTvKDYoUgAte3j5jTqtIB6Ol/6mUey0EX5NxDjxM/AbXAN6qQk65NMdOibHfLLVSRSUtj4TW4cusptC+uNVf7XSMe+wyPHXCmiWh9r6Vdmw7kJ+b1CA3cQXaSYFRKRTAB4vnMw4tpGQCVZQUxQLyx4GHarktsMQVgOXiH5kEIg0xG8EM9BjofQeiKdBTpgNcMrDLL77ve+5GdOmuz4eiIstUgUxBX+VdkoBYKVMMYtBhAJHVjvzGIuVxEINXieNvdeOo2oV2gekRzVVQ38WC8xVz8PUclntrZQOjVW+lhZn0+Cl81eFDAWgrHYpo2ou/Q4FoFBQ5DMBJ5j6CHaBURJAgrAK49vGJ6kfO3ZcIZAu1IRD5mvXjAX2EOTRkkmEAq9QS5HWRaYmjodjSxFatc7lrMAT7V9zGY9K5nq4zu1n5VEh2GAiJmiI68RhJxZAhHWLFRHAffXVVzdpBnEd8E324eIeQLhBuMb8a4HICuvwBeYIfNzyYZQo3HO6lxccCIV8Pitf0cMR0FpRoNifjXLG9kCsoLQHIQtrB+0J6YJm+vbCt32ZyW6iNxF379ZdsgsO94FNBGeO9RZKXF/gBCdggSG8t1uGwrmqn3V+hTyhQQE2D+2zGD/bQMijq6d6kDmI3Kf8lZy3PgqOTuu9CmIKanwP0UnjxqAT5cYAYtII04gh+RLSzyRCw+VeyhMtOW6rca6rP28zvPI006wJXN9BTrYtIYPI0wJCoCxHis9iqsXuo7yagcrdb5hHx0oYSkOW3URaNdpBmtpHtkFpisjmfvB9FlMM55udSwQD4nKBoWGOJSGFXOLv65A5NKUAoNj85l57sIDWxbrFL0sgzmc/+9nMDEZZzy1nHTTk/KrvuovRVoVuy4ctgCnvsmsXfomCg/aGbxUtk0AhLvyyBIcCRkRyE8zI+brwXfbg8pnf1EKo2h8AqYl7eI/pFX4/YcIEEdLw42KBIKGNZuVSLRRgVk0SCxmgj3BHm+Cz4AL8HbMxa/GMM86QeBLmKNqtnrGs5wXD24/52HH+1KIJYuF8/oXnJYqYfmE91d0PrG9wgmfSdvzJFkRD/ko7oaMKgkrzegVYy+x1cDcBhGQt5l6Yl5COkEgBQXy0pGvDfg/Q4gwnOMna56kMYvMdUgwmg1DyoAzmTDTWG300MBmJiE479LBD3R6771HwIcjeXZ+sO8mZXPOyk1SJG0rb9b14itVX7Nm6cPLAzEpd2hf7V58bah1hmSxmFc6BLLo1Jp0qfVYoQes8FppJBq3k7E8WIgsPPxTzSM5vTbd16bxRjauahYo8DSdkzjr2uFrwoaElELkLI5w4YaKkQ03GnpenU5rhKKzffs6bK3bMLO1gegh0MHSiXNE28A3bJDChhhEywkrnQ3MuX2wtWo3erlHACqvhN7/5TeGRvNAYATAC3dAyJR4lPQwe6wLborA+soWROY9PXgOWNOUqn9GM8YNq7gCsXwQjUTduJqKXeTbgSxnAivKAF3UCksR7EBCra03PUqZu1T6JdkbRou0oYgA+bgZ+J3ALoYx5BBCjUdMH2oKvGLrwV08no20EcKrP3/ID3vM9bSUAjz3alLW+6HoF2FLSVCnAsIuDjrEPDxMvWi0mXPYm4avFl4okjV/ISreAahiswzPZigOB1R8LgyRhAvuzGJhaGieZpNLTSyyzzVqoTSkNl3p2sd/1t1J12PEqt2xeuXLvb2qGFmp0BQafJMGSCxxp5xkRUi/ZrBAGTznlFIkwDwUKXZDV3P+stlnBOBQQWDP4vBB6f/3rX7thQ4e5jj63uPTV/yMLG35qcptkSf2hnypvzGmDbtGxbVBGSBtsHu2wndVM88aY53n8WL/XcbDjgcAE+KDkQFs0Qb4DnHAFwWPV1aaggyYKUGlQEDxZNTqNNidlpVog+U79rmjMuB5QnHA/AKqqkdr3n//85+UecEHHmfI8i8BK3dUBXTWAFQ2VvqimC8gjCKuQh3ZLbnU07cQ3m+THpxwYA9hTVoOqNJKZOpVPAKxsc+SFsK0JMnR86xVgy5k0xbTXrAWhhz8ziEjObBWgM5oO7Ri/yMaOHSP2dHs/UgUaBpLRtddeK9owhMekgRkDU0TBdJxEt2fum1MGqQBbTh9jmeZLAV18+lcjGGVRkSvbbBtjYSK18mIxKsDCeJQJNKS7oLGoHK5LGBCRnwi4+LU2pEEqAOt6v28cOrX19CqcE5xKJpuY30t0QEEeesLkdS0yJjZFo12jcZ2WNytUeLHzmfc2JgPQwWJht0laAdJ+r1Ycftc1Y+c+Pt9aWyHTNUJ5wFEPZAjv1XVks3LB2zWRBfjAvaxFNFUNvuJ7BWPq0LZom3mu7he2FNOyVpAIMUDalOadxoSMuwQFUOvUc7Xlc3nD0XCldNEVMxfxG8TANIwUhP0fxzbBFji6txq/lTvi8CPcLjvv4qWPrm7eq/NE0yUAgm067LVlczSh4HoyiPZow/qaXLyYtUKtVcu1dmm44WZA9dasTEjmJhHwAIVosm3c2jVrazVc81JrEJjVCqxmVY5ZtKkpEgKhnfvKoGyAYlO2l7ZmRcIrU4zrNn90oI3NE6xCpdJOwcYCpQqPGnth+aXOc9XwZFxSIKrho8m7xH3CgS7pCWtm66GCtD5f26WRzWimuAjwCWuMDcIe2qhmGgvr1ehn67axAoKdJ1lWLG0zf23d5NpXkze/IQiCOXo1OsCmymKhAeHiDYlKQTvwvAckMRGTcnHO83PcH3zy72/7kzOIPEbSeeLRx8RsgAMdrQKTVuYxTunJNBLanh6oaQE/JHRTMpL47MajgEr1qkEpE8fsybXGS8tsdcA0zIJF0sdEptGSOmd1MaopLdwu1Xg9qp8nWRdOZqR8uLjr57Gb1KJmZ6WzZZqW9hFcswfACnkh/1U/t52rYXnlxzofLJ9MhFFVVLBXckoaTJy2pEfxSRY0vvPb3STjlzB5D/Y1YEt0Lwl/BA9Ss6cCPdYLci1z6dgD6nm+eFtO545s00lNvfpdFvbU9D1ppvTFBD6iuePTxW0B7fhMcK1ejQ6wxUzE5ZrTdGA7+8wxk7ef5M778f+TzcM/9OdX3umjC0868dMCrpg31ORhgdMyTt03JsRj1NMGahklVKjZxsXbQNyzCqrVhWYlVd24zxTp4jftH3vcse6www8VkxQ+fV7qctAFq3Moj1lVQVdrNcECaKm2hRJ/4V4RVGuYZql6yvld6w5NlZZZhlp3OfW2xjJ2bia4VnOQgoKO5cMF4VI0zsRFEgLqptqfSlrJPEgsg+nBXnyWL4XjCrDKjBGzqzQoAbKUFauma58NTw8tkcq/s4QH/U77pXVp/y0d7JzQvtq1T5qsGvxwPlnFeHfOOedIxDH1wwcwheszGh1g8yZ1CFiWoJYglihaVyffoamTd3C7zNjZtfeSD8EP4SHMWr99joyljHxSkx7o3hoXXuxzDQUKCyuNIk9WvPndM4wttiCgrkcm2cK51lyEsVLttEJm7XWUsqBCFFgxMbrymZa9dpNn6G+qyZTqQ+VPb1l3ZCkOYfR7CECh5SUce0shqSvF11pjkWBpchXeB7xXNF+z1tIbOD88nFEhJuhcUOE4BMpM4CzUX3suWewp9EF1r8IcT/pD21TADmcK9VQNwIaNy1pUpaZ6J6/RoqKTVaasS4lVAT+IC7gsyraIQlljXWASJXqYN09awvzJ7IMlTAXrqZKJEj631OdK6m7NZUvRsdy5XCiXNf72u5z3hSlUxvwpt01545q9tms/uFaZsE1ltrFqAbYuEz5Jc5UkAYhXpMDmUGCTBVjGgtqc58V7IwUiBVoeBVoUwBaGx2bfaXljFnsUKRApECkQKdAMKNDyADaCazOYdrGJkQKRApECLZ8CLQpgJeI7AmzLn7Wxh5ECkQKRAs2AAi0KYJsBvWMTIwUiBSIFIgVaCQVaFMDGvXCtZNbGbkYKRApECjQDClQtwGbtc4KeuvGZ93b/Fp+JHg4PyLWgayND9fswI024mVr3jeW1pxmMcWxipEC9UUDPwmWzv+4XpnK7R9YmrLDrxiYBqLcGxYoiBaqYAlUJsLoQQ3BUcNXFbI8QUhoX29+UlYkkKZ9ueJaNw7U3HVNvuad/VPE4x6ZFCtQLBVgfNiG8BVYVgPMSEbSEPcD1QsRYSauhQFUCbNZCVLBlcdvTSmxZTmXguDqb6itLaw0l7iShk08B5qOkOAlELyuJW2nd3t9qZkrsaKumQKh98lnSjJJX1kQWZqU7jdafVj11WnXnqxJgLcDlgRmLVhNK6DFInGHIqQoArU02oemz1NxLnSRmX7vWn33oU3t16OCP1mrjTV7pyQ+hGTpLq23VsyZ2vtVRoJbQC7hyUopPE4dQWlij6alDNWAskmutYySlcCMdCtDqBil2uOooUNUAa8E19PcAoJz3yosk65ywwFF2Crz6G/eh1XK+H4fzcuoBxx29vWCBW/j2QrdyxUo3cuRIN3bcWNezZ880MXXttD2ZJ4dU3VDGBkUKNCAF1LCT5u+uEVZtkmZcLUky9KJXzIrVgAMVq64mClQ1wIagqp8BV7RWzuH74x/+4K7817/cJ/xB6l8480w5lg7A5bBdDmcnEfN+++0n382bN89ddOFFbvE7i92hh33ITZs+zb027zX3t8suc8uWLnOHH3G422vWPjUHsYsAnn1GbEkmUk2jHNsSKVDvFEhREtcKB6J7a5DGRLDWCgdnyLEoNUndN8naXu/tihVGClQPBaoaYPN8NxrByGG7e3iz8B133SXnwS5essSd861zXK+evURb7eE1V/4Csq+88or77ne/6xa8vcAde8yxbrc9dpfzA/v6OlavWe1+df6v3AUXX+Tadmjvdt9998KRQ+HJEtUzdLElkQKNSAHBUw+W/jxMsfCKsppoq1iF5r06zy18Z6G3Bo2Sk6zat/GsJdV2pZVRa23EwYqPqhYKVDXA5m0DUO0RSXni5Enum98+x/3tb39zt95xm+ves4f70he/5Lbo3sP18gezc7IOGu+c5593Dz70oNtzr5lu5912LRzOS12Tp0xxW22ztbv0r5e66667zk2aNMkB3lFLrZZpGtvR1BQoRPTXirRPWsUB9C+8ONc99dRTrqMXaLccvGUE1KYesPj8qqBAVQOs3aYT7qdT8G3jo3632Wprd+4Pf+R+d/HF7uqrrnZdOnV2xx9/vOvqwbV9+w5u2bJl7nVvHiaoaWD/Aa5njy1qEb9jp45ygC8RkAsXLhS/LsferVq1SvbVEjTFK16RAq2VAsWETdbm6tWr5dBphNmsSOLWSrfY79ZNgaoF2KyEDzpUutiJBBa/j7c/AZyf/9znXWcPrpdffrkELxHcNMVrp8OGDhW/KlaqDeuxcdVOWMzWHHxImJ4xG3PNmTPHXXPNNW7u3LluxowZ7rDDDnMDBgyQ3+K2g9a9aFpr7/MSRQCorB3WWDz4vLXOjtjvLApULcAWNNSMiEQLcCoxIz2jhX7uc58T8+7Pf/5z0UbPPvtst9dee7kJEya4/v37u8cff9w9++yzbueddy7QY9GiRe7NN9+U+6ZNm+b69u0rjOLDH/6we+aZZ9wTTzwhoH3kkUeKfymajuNiao0UyJv3uh5ZMzYosDXSKPY5UsBSoGoBlkZmLWi7gIkifuedd0SjRPPUvx/5yEfce++9J37ZxYsXSxDGtttu68444wx36aWXuquuukrKDx48WExb+F0JgjrggAPc4YcfLlt6kMbZtjNq1Cg3fPhwN3/+fL9ftkOcPZECrZICYVa1kAiSeCKwDLVKQsVORwoYClQtwBYzw+pCBmAxE6O94mfFbwowApCnnXaaJJ3QbTtEEx900EFu7Nix7oEHHnCzZ88uACxbfk4//XQxJ2NWVjMw/leAGtMwe2UB3HhFCkQK1KZA1FrjjIgUyKZA1QJsnolYtVp8r5iEJ0+eLD0LFzlbczANA8b4h/iLBjpx4kQBWTRX7qEevkej1TSMSqqVK1fKXltAGvCOpuG4jForBUoFOUXttbXOjNjvYhSoWoDNMxGrdsmC1/2waK12gatflu+1vGZjwk8EmGowk/6u6RGpF/DF9IxZmOhhwBoNGaC1ic7j1IoUaC0UyAtwai39j/2MFKgLBaoaYPM6ZKVpAFOT/+v2AP1r/ULco9/nHRag9b7++uvuiiuuEFMy340bN87tsccebubMmZIhKl6RApECkQKRApECpSjQLAFWO6VmYfXXWuDN+i68z2rJNqnFsGHD3Kc+9SlHsBT14KPFNxv3wpaaTvH3SIFIgUiBSAGlQLMGWAuY4ZAq2GaZtvL8Sfo9AVEDBw6UV7wiBSIFIgUiBSIF6kKBFgGwWRHHxTTYzfEnbc69dRmgeE+kQKRApECkQPOkQLMH2LztPMWiHsPfstIwMpwWTCOwNs8JHlsdKRApECnQVBSoM8DWFXDyADGrvmJ7YYuZh/OIWQ4YW/C1ZuZSW3TqQo9y+tdUEyM+N1LAUqDU/NeyGliYtXY0D0Wp42Lrg/Kh0Eyd5fahPp4f64gUgAJlA2wIIFkBRXUhKRG9OvnDOu2i1TK6cHQhF8t9WqzNlbQ1b09uHgMqFzjjgq9kFGLZpqRAuQKkpkvMEoAb88S6LEG5KekXn906KVA2wFZici1GShuta7fOcI9dxFqumNapbaoEqPIYhX6fJ+nmPSPP/xsl5ta5oFp7r0MNtrXTI/a/dVOgbIANgalciTaLvFlglQVUWeXyooPtwi4GvHmadzG/bCmBIfy9kuO68kzjEaBb98Jskb1XFdYfZuUzF9eLyTaunxY5U1pMpzYBWKvJ8d4mbbBMv1wTceJ3SY6H4/369et8pqQ1PmdwO8mQpJc+lyxM5BfWI7D4nnSFfGb7jGq2alrWNIj62SaTUPOxtruY6db22/aTemkPLy7aoM8MaaD1871mjirHj6vCgaVFudp5Kc27xczU2JFmQYFwHW3iAgJcORhAeAIg27bsfoVuoaz1YtdSaAWrqxBddgNjwUiBgAK1ADYPZELQ1TryQKC2qTcB1g3+zFUW29KlS92DDz7o/ve//8lJNUcddZRkRwIMSdrPEXMLFiyQRThmzBgBVE7EocyWW24pjwaEqcumQuT7MFOTnBXr603APXm+mqXDhWj7pGX1WWR0+s9//uN23HFHt+eee0rS/1CT1vv1mZYZZC1sOw42ExVl7SvO2EiB5kSBXKuT1145d9kKrwmfqP2drtWwnF8Vm5BBvuNrc7xzMaHXrlFbf3Oib2xr86JALYDN07ZCIFWgyutqbT9MAhjgXNu27eSkG45/+8Mf/uDOP/9898gjj7jvfOc7cgYrGZMUXEiuT+YkXpqeUNvxwgsvSIJ+kvZbYNX28HzNGayAx72azB+NeNWqVQK61K+asQVZfZaWRTAgHzEn7NhLhQkN7lAtlmepIKA5k62Gq4yE5yAoWI03FHSKTak833DzmoaxtS2JAnZO1hJ6PcDKGvDMIFkvieAbzuHcOW2ANFk/Gzxo+zc5IMv6K2ZpyzIvt6RxiH1pegoUAFYnumpTABCaIwuBNIEkwOdc1T59+ggoFZu4NrK3RnNMNExAFIDlwHMOM0eT/cUvfuFOOeUUN2TIEAFgQIznYEIG4Hg292Gm5dzWCy+8ULIsff7znxegXbJkidzz7rvvyjNGjx4tZekDWjF1kNyfA9f5/cknn3QPPfSQHEM3ffp00YxZjBxNt3z5chkV+gzI0wYOYkfb5jNgqW3iPeDMBa2oA0EB2tBmABlg5jPpFwHSt99+W37j4AD+8jxOBeIZCrp62ADPgQ5WY276KRNb0BopUK4gl1dOeEIbAFaQUcDRCqXF3DcFeovCmmiy8hysPWjFbZPvrGDPGmI9I5zbFKdqstY6yu1Xaxzz2OfNp0ABYNVfoSbURx991H3/+993O+ywg/v4xz/unn76aQFDjoDDTArj1yvXLJQuhNRKWygP+AFsaKAvvfSSu/LKK+U3QBbQA5gAc8Dz2muvdXPnzpXD0Cl/8803u3/9619uu+22k8PRAd6vf/3rAoiArpqRAVBAlYPWaTv92W+//aQ/Dz/8sLvgggsEiAF0QG7evHkCyADmW2+9JaBNG6dNmyZto82AJWX4/fbbb5f2HXbYYbKIzz33XAFZhAUWOmZwQPSJJ55w//73v92pp57qdtttN/fzn//c3X///e7EE0+Uei+55BI5ROBLX/qSPOPll18unG9LHbSNZ3DMXjzwffMnfKyhbhQoV9uzIIfAqZYkvpc4ho3emtXOa6+mGappWsC1MRYFC5q/a2PqZgKnWXfh6VZalnX66quvuhEjRhROzgr9wRFc6zYX4l3lU2ATE7EuJCRAtEWYP5oloMJC4Ag3Jq9KjExaXvwWSqEEMBDM1M4vKGRPG/AEsFHvrrvuKuD4xz/+0XH+KmCOxobmiMYH2L744ovSlvHjx4vmi28WjXKrrbZynHwDGFIHAMrB6G+++aaAKCfgAMq077HHHpMTclhUgwcPdjvttJMbOnSoaKWUBcT5jvawMC+77DL3j3/8Q4AeoFbNFkAHOJGOAcN9991XNGPAl+fiP77xxhtFK4V2tA9aIkToObTQb8aMGVIPvl2eB8BDv1tvvVWeB6DCcJ566ik585YTfSLAlj+xY8mmo4AK66wR1ibzHzBkTXTq0Mmt8PP/vaXvypphPbF+WL96Hy1XK5i1rMEf4D+8AFZ4CAI1ViMVguFD8A2EXfgG9aPB8pd7NECxXIGh6agYn9wSKNDegqJ9D7AwcQnsYWFgggWo0BL1LFU1w2KaxfSJOVZNzIBBr169pTz3d+hQg+Uq5aop+IgjjhDQBtTQaI855hjRHFkogC0LhLJol5ha0XKpU7VtgAqwnDBhgpTBr0t5wJN2AMwA2sUXXyxAPWjQIAE7vkcT5zvAUcETAOf3f/7zn1IXIMpiph0sfJ4HDVjwGl3MZxUIZs+eLdoq5dGY8THTP9Wu6RP94HmAPXRDkKAuABrtnDbuv//+QgdM6uo/rmQLUEuYoLEPzYsCGkNBqzlTGQsNQHf00Ue7gw48yLXzAveatWvETYNQjSB5+umnF1xOVqvU96yPO+64Q4RN1iZrgjV41VVXieDMOtlnn31k/alAi/uJ359//nmxRCGMwyP07Ggb56DPiaDbvOZac2hte2sa1gYzKZm4U6dOFeYOaKLBMjknTZokoMcF0wdE+IvGCajZoJ9OnToLEKHBapo0fQaAoxMb6fXYY48VkMO/yvcAE+AI6PBZtTdADfBXLZrf+GwDm/hMIBRaIRdSLWAGaAJofEbC5YWfkwX82muviWSs0jMAjobNX/pPOQVTnsl7nqOBTLSLMvwGTfidNvE8BALKIsXTbv2Ne3k2QgHCDO3lhekauiGcIP1TTi0GzWFSxTa2bgqooM6aY12o26N9KmR37dZV1gnAyxxHeM0z17JubrnlFveDH/xAABI+wZriQvB9/PHHRYBlDeG6Yq3Bh1gzgC6AjPWHdaxCKveqIJAF6K179GLv65MColYWfBxpktA777xTfJ8EEWG+wd8ICH7lK18R0LEHm/Me8EOiLOdav36DgAwaL3XqYmSRnXnmmWLiRQpVExEAQ3kFGYAcgKIMWp9s1+nYzq1avcK9t+xdN2TLoW7SlEmub/8+7vGnHnOPPPaw1LVw8dvu4A8d5IWGHf1B6ve7t9+Z79rM3ei22nqc23nXndz8t9+U78dtNc71SRcjW4jQimEEmLMAUC7a3aNHdwFoJPE5c+aIQII2DFCe/rnT3Q++/wN32223iQWANs+aNUtAEyGF+9WsTn2ALP1Eq4V5/PnPfxZ/NwyF4Cf8z5jEo/ZazgyLZZqaAspP4Ausa4CWOb506TKxZKmA2dkLop27JlahvAvXDFow6/3444+X9aG+VHgFLp1LL71UdiTwG+uVKxHO13oFYUQhgJDvw/3pTU2r+PyWTYFaJmLt6qJFi4Tho0khGTJpAQnVXCslSY05JknA0LFDR7f11ltL3TxHE04AUB/96EfT6L8eshAJquL5Awb0l8ciiR533HE+cNCH+vsXoPWNb3zTdWjX3nXp1FXKjBs7zv30pz9zL734knvNa4RdPfhPnzrDDRs+zHXp3MXtNH1n17tXH7fIm7D69O3jTbIT3JRJO3itd65bMP9t2Ve3/fbbizQMc2AP75FHHinA2LULGnl7D5j7yuLFDE25733ve9Le/v0HCDAinNx7771Sftr0adImFv1JJ50k/lwkc4QSAruWeKAGeGEQCDGYpQFtwBVzGPVFcK101sXyTU0B1j1CMNYhYg1YcyNHjHILF73jrr76av+9X5td9pHIYPgCvABBdp3XPrfwwAw4I1hjakbQR8ikTrsWZJtd506yXnCvKMB29ut85MhRtSKI7b3RHNzUs6N1PH+TRBNolphq0VRh+OpvzDIll0OimqjCpLSPIfSmUhYPQQ2J9mwDGQBAQAmTMtleRowY6YYPG+HvTPbL4cM54vAPJ3vgZL9rezd18lRZoOL/9WDYxoftDx7kTbN9BrjVa1bLfQBl4n/x0Yfdurspk6e4dWu96dW3Aama7wZ4cFyNmdf/oywv7h3gF3ffPn39wk720tLwkX6xDx0yzL3vtesuXgofM3qMPF8X/2677uam7zhNmIXs72UrgX/4hO22TRJvrPeMon1bL2hs5davwwTs6/b7hBEy9tl7b7e79+FyJfeWn+2mnDGJZSIFKqVAuRG3dj0DjphrEcwJOJy17z6uW9dubvmKlV6IXuweejiJkl/ns7uxdrAU3X333d6S9IC4p0477TSZ/1zqKgnbsWHjei+gd3F9+/X3dXcvdKtjxw5eGE92OrDelNfU9Lsxjx6olNqxfEuhgPhg9UIDI8gIYEWDU43VRveVK/mFEcW6/41ndeqUAE6hLlAOQPWgw1sN49/oQ/qleR7T5Hf+5z+378AX7USzlIUDbHvgk/tk97rglTcde5D0Lz5jmk4APtkvh/bbsZMBLl+mg1+UvORZqdOYugF1XslqTf60Yw+e10gpLxRM2w1wtmmX7Nbr6DX0jil5YTZtuceDKF/5P4V2tvUmbls3gNopTSMp7VAO0VJmXexHs6NAueveJqFBQMVlgvaJFQbrE1cfv/7RRvv06S1CK2uWsvhj8aMK6KYxDFi3KMt2N7beHXTQQbVot9Brt5Sdtc++3sUyXH6DL3BRd7J8EMZr/K6yXCO+Nrs52BwbLBqsgiHaGZG1BAaguTK5s3wWNgIvr9OhX1ee4//Jlh0wMNU0ASx5hl8MaHQJuCVAKBvSgU8+CDImoIzGp9qsLKgUPAumo3Tx8IwEoHRjes1mdJag7sZT/KL8BgFfgDCpROpmLzuBWjQhTbco/fMb51nEaVpVKU9qVf+1tFd8RQCuZq4p9EmIUfB9U6e0QetKx0TBvI1sc4pXpEDzoIDyE2IW2GGA9rnW+0P1wj2C2XfVqiRI0CaCwS3C1h7NtIYb6YwzzhCrGgCLL3bwYOJA2rinn33a3XX3nW70mFHuYx872m05eFCyBhNjUSqAJwCeyMv6t4aOEWibx5xqrq2s5YNlIqqUqR0K0yKGmmmpjlswtr4Tj5UCfgW/iEqUKfhqdhb9OimbSKUCROkPAmJoj4kqW6N5pp8T0NNFVpOPOAHIpPWC3SYn6gYv8bbZULNvt1BWAD+RjiUKMe187e/SRP8IBtJOIyr79zbvcKEC6jL00AhHeVpKo3JNdKXGI/4eKdCQFNC5yzPYB8tntNhlPsAJH2kfb7bVjGm9eveS4Cd2LWw/cXtx59x0002yXY9tNZiJ4UdTpkxxf/rTn2QfOzEKo0aN9ta1Ldyc558V7fa73/6eG+2/Y62gvdakYaQViWsp+a0mdaJtZ0PSI9bduilQ2KazqUm3JkeoRvBCqnKDbbQ+BQi9V7+XSZ8ClQKNlgVY2m5MzL3yXcHkk2hyNjuMAo9ql7YfNi1aoe7U9Ovl2xRaE7AsaLssSTUPC/CxxSjVhOm/ZKFJ21Woq0ZY0IXLXwFT+mJODLELO6S53VxfAHFpQ7Rnte5l2nx6bwVCQPJrX/uamHA7dezkunXvJuunt98fz97VPfbcw8cdJDEZfE/AElHBbO0hFoTtPWxtIziQmJCTTz5ZTMSF06y8ANu/fz/Xo3uyG8HyHKVYjSVNPS01a6lSZaH5jEJsabVQIHObjjL3TSdpbWZfzC9jTcRZ7+29FnStv1e1Z3sijm1TAVwN0Gm6NQX0MD2a3p/3/KyBsW0qnOChwoH5m7VgKa/tDK0Bti3cq4cCRECtluUR27E5FCDCX5PS2HqY5x29H5YIfL30SEgih/HDcqoW4GqFW+piT2t4hXyC3wuWsfS9fo5ra3NGNN5bKQVq5SIOb7aAYSemBcRSD8y6LwvAM8EpQ3PLWiAWwC1o8b2Cs4JkVtlQkCjWp7z7s0xO5dIsvLeYNaEUvePvkQJNSYG6Ahh7yklXqjnFAVLNnGbXQxafyBPALR2iSbgpZ0XrffYmB66HkzKLNHVdRMXus7/llavkuVlAuDn1VvLsLMAut++h8JH1ufVO19jzaqeAWoYy25lG4BdiD9JC3ENApeYkZvcCZmEViq1bqpJ1VIngXO10je1rnhQoCrDNs0ux1ZECkQLNjQKYhtFeCxdb63wMAz7aeEUKNFcKRIBtriMX2x0p0EIoYLXSwrZA9rZrcGCO5ttCuh+70YIpEAG2BQ9u7FqkQHOhQK1Ax7TRyV54+6G59Ca2M1IgoUAE2DgTIgUiBRqdAmHgUiHNqCRokU136V7zuEWt0QcnPrDeKBABtt5IGSuKFIgUKJcCtba+pdH+spXG/0sSxqTZ3nzaUbsXPkYDl0vhWK4aKBABthpGIbYhUqDKKVAsenejzw26sY1PqtJmvX8l2c5q8pyZjgXKqNZpI4/l3jSzGalRucrZYVDl5IvNa6UUiADbSgc+djtSoBIKFEsqQz0JrCam3UqvrO04CbLW1FSXbXKVtiOWjxSobwpEgK1visb6IgUiBSqmQATQikkWb2gGFIgA2wwGKTYxUqDqKaAnWBWOV6z6FscGRgo0OAUiwDY4ieMDIgUiBSIFIgVaIwUiwLbGUY99jhSobwqkrlcx9cbTn+qburG+ZkqBCLDNdOBisyMFIgUiBSIFqpsCEWCre3xi6yIFqoYCuZHE7FnVIyOL+GBLRSJXTUdjQyIF6okCEWDriZCxmkiBlkyBoqfY+I638wemd+jYwbXnFJycBP0xUrglz5DYtywKRICN8yJSIFKgJAWyzmHVmwBUjpTTw9HDJBPF7i354FggUqAZUyACbDMevNj0SIHGooBqn+QMXrp0qVu0aJFbt26d69iho3vplZfc3ffc4+a98orr0rmrW7NujevepTvn4bj+/fq73n16u06dOklT9bQc3keNtrFGLz6nqSgQAbapKB+fGynQDCkAsF555ZXu73//uwAtmuvy5cvcwncWujVr1ro777jb9erd27Vv184fN9fO7bLLLu7UU09122+/vfQ2gmozHPTY5DpTIAJsnUkXb4wUaH0U4FD0/v37u2effda9/fbbmxBg+bLlbsH8mu/HjRsnIKxXBNjWN2dac48jwLbm0Y99jxSokAKYerfbbjs3ZswYt3Dhwpro4Yx6xo8f7w499FA3atSoCp8Si0cKtAwKRIBtGeMYexEp0GgU6Nu3r9t9993dyy+/7ObPn5/5XDRVQHjSpEmuW7duUkaDoFSjtafoRM220YYvPqgRKRABthGJHR8VKdCcKaDRwADsUUcd5e69995cgB08eLDbeeedC9qrgit/9XB1eyZsc6ZLbHukQB4FIsDGuREpEClQFgXssXJbb721w7963333ubVr125yP2bhGTNmuB49ehR+08PSVXO1GmxZDYiFIgWaGQUiwDazAYvNjRRoKgpYQOzcubPbY4893COPPOIee+yxWk0CSAFgfLB6ZZmAo1m4qUYyPrexKBABtrEoHZ8TKdDMKWBNuu3bt3f77ruvu/POOzcB2K222srtuuuuDjOxvWKqxGY+AWLzK6ZABNiKSRZviBRonRQITboA6MiRI13Xrl3dypUrC0SZNm2amz59eq3tOSHQRu21dc6h1tbrCLCtbcRjfyMF6pECRAlPnjzZzZ49W2rt3r27mzBhQubWnBjUVI+Ej1U1CwpEgG0WwxQbGSnQ9BRQrdPmFma7Dn7YBx98UIKdpkyZIoCLVpt1Rc216ccxtqDxKBABtvFoHZ8UKdBsKWD9pxYk+/Tp4yZOnOh69erllixZIr5XTYvYbDsbGx4pUE8UiABbT4SM1UQKtHQK5Gmfo0ePFmCdO3eu23bbbV2/fv1aOili/yIFyqJABNiyyBQLRQpECoRBTgq4w4cPdyeffLKkTmTvKxHG8YoUiBRwLq6EOAsiBSIFyqZAlhaLeZg9sfzWwR+4Hq9IgUiBhAIRYONMiBSIFCibAll7WdFYQ601LGc/xwPYyyZ3LNjMKRABtpkPYGx+pEBjUMBGEG/u82Ik8eZSMN7fXCgQAba5jFRsZ6RAFVCgXHAMy5V7XxV0MTYhUqDeKBABtt5IGSuKFIgUiBSIFIgUqKFABNg4GyIFIgUiBSIFIgUagAIRYBuAqLHKSIFIgUiBSIFIgQiwcQ5ECkQKRApECkQKNAAFIsA2AFFjlZECkQKRApECkQIRYOMciBSIFIgUiBSIFGgACkSAbQCixiojBSIFIgUiBSIFIsDGORApECkQKRApECnQABSIANsARI1VRgpECkQKRApECkSAjXMgUiBSIFIgUiBSoAEoEAG2AYgaq4wUiBSIFIgUiBSIABvnQKRApECkQKRApEADUCACbAMQNVYZKVBNFNCj4sIj5EjAn3X8XDW1XdqyMW1Rm9oty/m66pofG9R6KRABtvWOfex5K6CAAqjtKt9ZYAVoN2zY4FasWOEWL14sv3Xq1En+rl27Vs565T1luNq1ayeHq3PZY+yyALxt27Zu/fr1CU7qc/2tbdv5/3mE3LBxg6NM1y5d3RZb9HRt27RNnuPLtm3bLikjz/GvYLzCz61gOGMXmxkFIsA2swGLzY0UKJcCWdqpaq166DngxnXvvfe68847z61Zs8YD3RYCoqtWrRJw7Natm4Dj6tWrBfy4J0/ztdoyz+JF+Q4dOkidGzd4oPagurENsLnRvf/+ard6zWo3buw4d9wxn3BTpkypBdopMgOxabdrkDZqsOXOhFiuqSgQAbapKB+fGynQwBSwZ7BarZXHAnr6+2OPPebOP/9899xzz7nTTz/djRs3zgPf+27dunVSDg0WoOUVaq6qmWpXrNlZwZY69EW5Des3uPUb0Wo3+vraukcffdT955b/uiWL3nVnn32222abbTwI+zaKlqwwyp211diowTbwBIrVbzYFIsBuNgljBZEC1U+BvAPQ0VJ///vfu3nz5rk///nPbscdd2z0zhzwwQPcxO23d7//3e/cf//7XzdgwADXt2/fGo21gN6N3rT4wEiBzaJABNjNIl+8OVKg+ilg/bAWaNFIL7jgAnfPPfe4Aw88sBa46j3qdxXN05uH1exbTq+zNOgaDRiF1JuQ/T805BnTZ7gXX5jrrrnmGterVy933HHHJY9AgeUV1dVySB7LVBkFIsBW2YDE5kQKNAQFssDupZdecn/5y1/c1ltv7b785S8XHguQLliwQF6YiRVYtYD6bW07rU+W8hbUAVAuAF3r6tWnl+vTp4/r0b2H69SxkxvQv7+A/H333ef+85//iC924sSJKcb6oCxvM1Z/bkPQJ9YZKdAQFIgA2xBUjXVGClQBBbICkTS4CfD80Y9+5IYPH+5OOeUU17NnTwFFQBAAJSCJwKSOHTvK99ZnG5qbs7pKPdYHq/dokBRRwx06dCwETPEsgP5zn/uc+/73v+9++tOfuosvvljaoJHF4XOTvkjAccE3XAVkj02IFChQIAJsnAyRAi2QAlnbc+gmIAW44ndFUzz33HPdzJkzCxRQIMUPyqsxL0B9zz33dA8//LD7xz/+4X7729+6T3/6065r164FIFYBQdvFjh4NrCoH+BuzP/FZkQIRYOMciBRowRTIAp1bb73VXX755e4rX/mKmGX1sv7VpkxAgf/1nXfekaArzMR77bVXwfdbexuQgmsLHsDYtWZNgQiwzXr4YuMjBbIpEO531VJoh2iuY8aMcQcffLDr3bt35p5Wm0CioTRDC+JWM+3Xr5/78IcPdy+//KL73ve+67p37+6mT58uXUj6RcAVZmv22abxTyYrlZaLcyNSoKkpEAG2qUcgPj9SoIEoEALj8uXL3d/+9jf3+uuvi2l42LBh8mT1i2Y1oyHBNatuBdopU6a6E044wZ111lfd1Vdf5UaNGun6909M1oCqBlr5nBX+C++L9f98KJREHDdUmxtomGK1LZgCEWBb8ODGrrVuClgNkQxNmFyfeOIJt//++7upU6cKEGkaQ5sgInzfEFS0flNNgqEmagXZadOmuxNPPMFddNFFbsstt/RJMD4nTbHaroIq23gIhpLP8YoUqBIKRICtkoGIzahuCoTBNcVaWwsAsGeK1pVs5Mwzi5ZbX1gubFf4meeS4vDOO++UwCaA9eSTT87MyJQHrJX0vdJRtHVr5ijVTnv16u2O8ekTn3zyaa/F/ttHPI9wH/rQh2qCmtBbU7raPbp5AV4hOG/S1iD3YjljlUWbYvQqVb7SeyuldyzfuBSIANu49I5PayYUUEZXjMmGvymQWu0sNFfm+UaLkSXP5JnFjG1ZfU8KxJ///OduwoQJ7owzznA9evQoPK520FANYNn2NJTJtZx6aetXvnKWO+2009yvfvUrt9NOO7mBAwfWMgOjtRYD1bL7kpHMQtuYF6lcqg9hsFiWoJU1ZlnzrtSzmsnSalXNjADbqoY7drZcCljGqvdkgaX9LWTyIXNVQMzzPeY9R7/PY9b297DuV1991f373/92K1eudIcddpjbdtttC5q0Nc2WS5eGKKft0IQUtp/0Z9SoUdJ2tu2wd/e73/2uHEigWaZ0a5GamOtqDbD35QkvpTRMFbJCbTnLspBVxt6fNQcbgv6xzoajQATYhqNtrLmZU8ACZintwWqCWRpTntm4HNANtaiwrjxGTMJ+IobJ7/vZz37WffCDHyyAK/docFNWZqZSYNNQQ5sF+nzH1p2FCxe6yy67TPrB1h2SYNhUjuW0qeg4EiPFkXriz83OzVjsfvtbFqCGAlgoEBSr29Kl1Fwshw6xTONQIAJs49A5PqWZUSAEzDymppmPQhMi92ednwoZrOZlyZLnRxTm6v8RxKNaj/2rWs8G/L1p1iW+e+ihh+SkmsmTJ4tpVc941WeWy6jLLVfXIS5VP/2n7Ycccoh75pln/Nad74kGu/POO9c5YtiCXW0hJ0kNtX5DktGK37IEEB3DECQt4Nt+afpILV8KTHU+6fPL0c7rSv94X8NRIAJsw9E21txMKQAz5EVmIWWur732mgQK8ZkTaDiYfKuttnL77bef69KlSwH4VNOwx7NxUg1a5BtvvCFBOpMmTSr4DNk68+STT7r169b7valjfX7eXq6D18wAU8tkiZIFZIUxs+czTUUoZRK0TfLho5n64+Benfequ+SSS9xbb73lfvazn8mWHAV9Zda00TL+phyuWn2V7tQEh+kY4EP+/Oc/7z75yU+6v//97xJZPHLkSGl2pQCkAKdjndyf0Dwhsb5v41555RX37LPPyphjxmbcoScaNKZ3xpfEGPiLSffY3+dVZlyffvppuZeMWNttt50cYsD99IdsWggLixYtkvaTspJ7NWVllgBghapSQklTjmV8dg0FIsDG2RApEFAA5qV+PSJwr732WnfLLbe48ePHSxJ6BSUyIt18882SP5ff1OyqzE/BllR/HFp+4YUXSgrAH/zgB6KNcfGc+Z7ZcgDquLFjTc7fZMNJG5IpYLMU0CGJfvKdLyj3yPvUtNm2XaLhvvveEjkl58UXX3Sf+MQnJKlElhm5mD+xMSeFAr/VFC1gssVIz6UFZPHBosUCcl/60pcKwo1tcykNMexfQbOE6J6ma9eudXPnznU33XST0A6AHDp0qIw94HndddcJcHK83/PPPy8BWIcffrjbYYcdpDw5lAFTxpz7fv3rX8tn7v/DH/7g3nzzTdHA6QPPIrMWAt3HP/5x8ZNrWZsDWgWJxhyb+KzNo0AE2M2jX7y7BVJAmS2aKowUDZCTX77xjW8Is+TCB/ivf/3LnXPOOWK+BGQJxoFJclkzMJmJ2HtKkgeOY4MZo83svvvuArwDPaOGIffp20e0V2GkCTdNqKt/UhNxgdFKgoUEEPjHtXL5Cnf9tde52269zc3ab5b4LumPmrILCRokUX7TngFntTRtV5Ymay0JWAsOOuggof2ll14q43H00UdnmnHzpqbttwpTImwILZO7CA4DCB955BGh4axZswr0WrJkiRxIT4YpxpG5odot48nVuXNnmQ/Ui5CGZsp8QjgATGnzHnvsIeW40IaJ9CaI66yzznLb+/NxQ3DN60/8vnopEAG2escmtqyJKbBs2TI3e/ZsCa4BUGGS9sI8OWjQINFKd911V2GoeoV+Oz6jtaKdPPDAA+4Xv/iFMGhy7QIaSflUU8VEbQAQpUoCkryGKkCKT1ZMqJRHpU00YTQ96r7q31e7Pfbcw53wyRNqaa7W7NrU4AqdFEyVZlmBPPRLj7lT4QUw+uEPf+gTT5wuZnA0QYBWBQmtOwug7NF7Sg8dqw3eQoBpfsWKle7BBx909957r5jzd9lll5q9t14owf+72267iZaJ9gnY0jatTy0c7777rhz3R3u5AOEbb7xRtFYCtRRc+Y1UkFhHzj//fDEXI5Rppi075+wYNvHyiI8vgwIRYMsgUizS+igAI4NBvv3228JIMQcqg1fTKlonuXwxGQLGXPjU8LsBxvgIMQ8rkKDdfOxjH3N77723bDnhWDb2d8KQYdoAKO9hxPhrqdMeGcdzYdjUR5usZkrbyNJ0xRVXSBtO9KfQjBs3TtqkJlg0L8qhdVkBoKmYdhhVG4IubVyxYoWAHfTXLUaUA4SOOOII95vf/MZ985vfdMcee6z4PjUoSI/Ls6BrtXd9NuPDfdBEgXDFiuU+D/LLMg4ITUOGDKm1AKCh+t3RShW08cVyxi6CDu2+66673AsvvCC+VS4ENcaPz6NHj95kUTEHuBffLHPPAqw151eDcNT6OELdehwBtm50i3e1AgqgYfACmPCZqdlXmR2f1fwHeL733nvCUAFYTMuHHnqoT1r/YaEUjBUGS/l9991XGPQvf/lL8c1hYsZ/N33GdDlYHAau57GqLw+mSh1c6o/kPeUAWwUU3ut3OkTcCxDccMMNEoiDJq0RsiGoNdawZvl/VRBREz00R2DgMyb28AIcsQLQd6WX0oex4Xv9Tb9XP7n2W4OOBLRSo4CajSnD2DAGpS4Vengu5bmP9vFewVy1XOYAmq9eSgvaSvm+ffvKmNrLgmq1+M5L0ST+7lwE2DgLIgUyKABDQwPFbHfHHXcUNBNl1PwlEhQwBUg1t++IESMcL8CBICMihDEDwzgx+ymzxuwIyH7hC19wd999t5g4AT4AHZ8er0ovAnHQ7DAz3n///eLHI+uRAjHRrwRlEfHKOasKNk3BsK15WN9bPzGaHJG7mGnR8lULVJogbODPpu1YAqx5vlK61SBd8g7QZjwYK9qAZqqBYuHBCJRR4GTcx/pANb3QfBEQiDTmwp2AIPbYY4+5p556qlYENL9jeUCbxt9L2awrNKvXua/xxkahQATYRiFzfEhzooD6AmGemCHRODBTkhEJTQpzJce+EUUMAH/qU58SBsyFmQ/mTyDO/PnzhaFyoUESlarmRjRIQPmnP/2pRMKuWbM6SJpgk9ZrMFLNd+kuFl+zBiu1EUa/ww5T/DF0B3rwuVbM14ATF9oUvkpMmATuzJkzR0zIGq3aFOOjWlm4R5S2AKz4K9mSM23aNGmeCgJof4AqAgymYQuudTF3FwQMlFhvQUDw4eB3hCcSdTDu5G/me8aW5/Pis2rb1GG1UtqLkMB3al1AaPr617/uzjvvPHfd9de7GTNm+MC2vn5b1Xp31VVXyRzbZ5995MXYhZe2M5qIm2K21u2ZEWDrRrd4VwunAMwMxogWi7Y3c8+Z7q35bzny+gJSa9eslT2taBoaWazMXRkrGiO/64k1aK1olDBd9aECHjBcLJTt2xOBnHUaTO3vaoOIBd824vv9wAc+4BNMPCaa9zbbbCM+X70IruH5F198sWjP+PmaimFbwOC9+rjR5KAxAIYQov5ONZOzHxntlX4i3OhlE3WUOz2FlpwvS1CZjzNLNETnhg4Z6k46+SSxPmD2JwIcDRUrBFpmzy16yrjiJ8fqsK/XOvmez2jABD5h4WBbEWXffONNN3DQQJkz0BwB5/bbb5eyHTt0dO8ueVeEBYLl1OoQ9kHa5k3QTJamGrNy6RrLJRSIABtnQiuiQBZ4bbpVRZmXarJopVN3nOpW+C0wixcvES2md+9erpd/cWmyArRSGCwBSjBbmLFqXvg+0SC5bP18BkTY49q2LQBbeutM2D7qqAlaauMZ9JaeWR8n24HYaoLZEtMxF1oUTB/tj0xPtIsAn/CyIN5QJmTth/o8ld7sPeXMWvbwWhpSjsxUX/7yl8VkzJ7RxOSuSSn8OyFfuuWmBC0TcMUC4JFVQrWTjFnJfxvdgH4D3MEHHSxtWeTN6p07J37VLbr3EMsE496lU2c31e993d4DsY3wZjwGDRjozvbn2VI/PlkAuX279rJXduzoMWLhUO19Ox9d3m9A/6Q/tCVtQ7KTqmZORGBtXuwqAmzzGq/Y2kaiAIxMfWvr2SLjmWS37t3kFV7qF8NsjFbCZzRHmDAmYczHMGZ7KZjUPCdJy1fpZcFW36Mds+3jwAMPFM2Lc2DRwlUzInUizyLICoDF5xeaVrPqrbRtxcrbvqqZFc0f4Cf7lGZpUtryFxM723IAIUy2aJfJlR62TgamShpZC7ySrU/JC4ElqYnI7uEjhstLr8QisVEsDlv08lu3dMeUeTaAOsBbKyTlov/Xpl2ifa5fv07mFffJveElmE8mMc3a5e9N9+ZqXyvrZCUEiWXrmwIRYOuborG+Zk0BCzSFfLPCwoWnJubeNJ2eMkKNRNX9kGiLAAJbLdBkra9R4CA18YWaaCXaCe20JtFQK+YzAMs2o7/+9a8C+AcffLBsRdF0f+zlxNyKmZJcxY19KXjqcwm+InkEZnWir2mn1Z6JgubFHlgEiMIFLTwoJXRNvpW0kqWQSOUZAWb+519osZIxK91rbLYbSxH/Tw92l7b5Z9WAYaoNpw2jTRt92soN3jDRbmPNPlnJxiXbmX271/tcxx58aTvpMiXq2QO3WCR8IhFB+zSTl6bLlK3PTZwkpLHnSnN9XgTY5jpysd0NRgGrXQmjS/lcYnpMOHjC4MhXmzBjwA4TMH7WcDuPbaiCqwUOm/Wpkk5ZoLZtVnBAOyVXMns6//jHP4p5mIQZ/I6v9phjjhFN8Oqrr5aUf+HWkJp+VtKq8spazZQ7EEaIrEXrJ/pZzdYKJFgGCDgCWNnmpMFj3Ou9kslVkfqalldzbAp6MqwAHv9SDVcOUUjHXkzICsjpY5Oklgn4huPQvoNnsb4iMQUzY7z2WhCGpC6j/pIwhGQiPJhnSz7k2vSMwFre/KqWUhFgq2UkYjuqggIKWjbjT8IaU56XahsKkFbLUuanpuVQQw0THejvdU1fmFWfApcyenyVH/nIRyR69corrxRfrEY8o7l+9atfFfD98Y9/LGXCq6H8r0LPFD3Q2jD/ok0DngT62AuTMTl9KYf2CvjiB6f/iQCUmFNrEkbWBW3RWDE1a7J/D4oCrAX4LjTJ0kRAMz11R/tkrSDrxJyc7FfW7/V+OR3Ja7cqEIXpIiVjlyFEBNeqYBEVNSICbEXkioWbNwUqVXHSrSEpv7Ymzaz3yjhDULKM0fpelZZ1YZxZJuGwHm0HvkrOgwVEAapzzz23EBTFb0Q7s3UHkCPDUJh0f3PGXLVz6gjTR2q9PJe9oWRq4tAEjSbm96VLl0p+XvaifuYznylkQMry4VbcTmMiTu5NTL61x6i2Y1cFMPssyoc00+9Ca0goAOmYhebycH5V3Ld4Q1VQIAJsVQxDbES1UcAy0pCZh8xVNZcswLTajJarC6Bq3Vn1hbQLgQxzKpohe0sBMjTZI488snAbe325h6xSbN1hO4rts7a7GB2yxk+3J+n9WdtoSMIAwJLliqhg/K8qGPAbe2FpN8k8MGln0dgKG3Wlrb0vS1AJxzjsb55QZYWFrLbbesLn1rUv1baWWnN7IsC25tGPfc+lQDGGW4pRFmOam0vySpiuBWNAlhN/2OJC/l58xZr0gkAs/J5osWSAIskBW5MKQV6yN1QPGKhJ0l+qLSqkhNq20gAAJrkCCR3s/k8FK7bksNWIhAycPpP3PC1fqj0h7cstX6pcqd9Ljfnm3l+q/vh701EgAmzT0T4+OVKgQSkQmhlJiEEyA7bncPQeJmOyUgFQ7M0EUNkGQzAUW3e4CifN+N9C82ief1aBnXvtHmHbHnyoaK733XefBCwRvMTWFjWtkvCetnBxQAJ+47znRYBq0GkUK98MCkSA3QzixVsjBaqdAqH2SKpHEif85Cc/kWxIBEARbcz2HbRYoomJ1iV4a+bMmdI960/M2hqkZfL8iXpsnA3yYUvOf//7X9GUyW5kj27DNMx2HPYVE3gF+NsrBNo84K32sYnta/kUiADb8sc49rAVUsCah3mvSeoBOwCNE4IwFaOtcpIPF1HFvCdSF9MtwAb4CnCmez7lfcYezFp+UInETbespHs2/ZbQwvaT9/yWHFJO0hZAffDgwbVGiNy/ZHNCqyUnsIJvnqYaNdhWOMGbSZcjwDaTgYrNjBSohAJZPmTV9MjoBMiiQaKtkjqRSGIuAPfUU08V7fbyyy8XkzIAl2QVTLcrCcam0bVBJG4CxklLkzJpdqT08wafTGHBgrdlby6n/3CguV4IAeyF/ec//ylgf/bZZ8vRbXmBXeH3ldAnlo0UaAwKRIBtDCrHZ0QKNDIFSkUbcwLNWWed5b72ta+5Cy64QEzGasrF38n+WSJ7ORgA32ghiYPdmGlTBJqMR5rPV3y27FMFXNP+k3aS+siPzAsg1Ysk/7///e/lAPsTTzyxkD85L3o5aq6NPKni4yqmQATYikkWb4gUqH4KZG35sPs7ATmyOh133HFyVNrPfvYzOTaPi3Js6yHKt8avmsIkGfwULkWjTaFTETTIchRSqn2Hdm7I0CH+NTg93CApwX5X/K5EMR955FGyjUg0blITkshBUhiqBl35fubqH7HYwpZIgQiwLXFUY59aPQXUHKygarM+CVR67ZLvOG+VvbH/+Mc/5KxbzMX8RkJ9PRxeibmJ67UO+XA5WaZ9+1rZ631WprV+r+tsyUPMcXrH+P2w2kY9WaaNT75fMrdwqx/1SIBqo0AE2GobkdieSIF6oIDVYK3mqhoqfwFYTLSYY88//3x35plnunPOOUd8oxwQTx1EFycHjK+RJPQkTuCEmFp+1lTrrcRkm2imSY7ehx560F122WWyXQeA5dxUuVIFmeT7JLyvpP56IGGsIlJgsykQAXazSRgriBSobgrY/av63kYWc0gB+X4xExNgRPYkzrQFXDmPVQ6Q37A2SXIv+XGT1IB6qkySsclrvX5rj5wgY/20maTxh6tT3mvJbMl5/fU35PCBk0/+jOMovcKVWoLl9BlRaVPcTXMPVzfVY+siBeKB63EORAq0SApYf6VqfvbUHt1Go6bkffbZR85gJdBo8eLFkoACENVTa9gXu3r1avHLakIIJZxNLFEeMdk2hH8XU3VbvxVnL4liHj9+G28+7iDnpuZtByqv/lgqUqA6KBA12OoYh9iKSIF6pUCYYMJWrqBq/bJokGiyVXGxh5aGmFNykgNUEy02moqrYpRiI8qgQATYMogUi0QKNGcKZAGqPY5PfbT00aZG5HPWftr6oUWNHblGs/Znt5lnFrJGeV9twe7M4eMxiLh+hiDW0uAUiADb4CSOD4gUqBsFyt2WUqyc9b/aVIUKZAq+lAPQdGuO9dVac3IIunXrWXhXeiD5xmRbkL70sHtRXdUJW9K/m9OiTY6mq5+Wx1oiBYpRIAJsnB+RAlVMgbwkC3lNLpaXV4HSgq6tR3/PAlH7W/2SK4kmtoC+Sf12O1CG9mr7bLcnaXpIm3VKUjbW3iVUcXcqHZOKHxBvaDEUiADbYoYydqS5U8CaasNtNiHoWSav/bYaap6fMisBhd6ve2OL+TjL1apLj0VtpKxJaJGFoDZNY2IiDgUJBdPkuTUJKTZiUk59uQl9/c8eZPHp1mEb7ybn5IZjFv3DpUe+NZWIANuaRjv2teopkGxxqQGIEGg12ULhe3IEp+U181FSg8+CVAcEydNULZA0BBGt5imBTIKiKVwas7Bs2cnYrhPu9eXmGhNzckOiJZvWayaqCny6IX0azkfdEFSOdTY2BSLANjbF4/MiBXIoIMkXYPaaVEGBxKcJDKOCFWg3+N9qsj5g/kxu2hRw8sleTPPNMhvbttQFxLNaUquetEsSNCypGQUeawU3abvsKUGhrzghhBA0uR+xQzfpArYCupVNx9ByYI/v05qKmekre1os3dwpEAG2uY9gbH+LoYBCpQAFvcKUaa4EG0ign35ptF0BETGHJnBSiZ8wS2sNNbMsk3R9gavgoG7JsYhnZIcCGWz64/RIPGsert2mGs01ud+gaQqwdYlILqW11iddWszkbqUdiQDbSgc+drv6KKDYUoABuzvFA4tuZ2mXqnW1j5BLUwmKopaibBnamfWpZmmA1jeaBbL1QcVM33OqsBa0wQyzMM+WgwBSrdQm0tB2bUjNwBqErP3ZsN5nnBKQLd8XW0wzjVprfcyElldHBNiWN6axR/VEgVoBPXZ7SA5whQFAWZ9LmVfX+Jy/K5avEGVriy22cO3btRe8BHw3+CxK5AhmKw2ZlcgLTBrDFctXuq5durjefXunO1rSQCB1YubQI4y+VU3y7bfflueQfIKX7o3VasoBk0poofUKbYyGSr/p64oVK9ybb7zlz6Xt5EaOGimCRuJPTcovW7ZMUj1yODypHUnxWKMRS698CseN7q0333KvvvqqGzJkiNty0CDXwZer7ZNNNX/Il/6Q1Veev27dOnnue++9J5mteK4c6xdc9RcUVk+TOlbTqBSIANuo5I4Pay4UqMVYVSE0WpQYHAMHXsiU836394YMGMb9/IvPuVtuvcX17d3PHbD/AW7EiBFCNup79913C2AyfPgw8bkCQuv8C3esWI+lnd7faHy3WXTPah91PfDAA+65555z06ZNc7vttlutfuZpsSEQFet7SLtaZdVlKv1Fa98o4Pq7i37n+vXv687+xtmiddK3xInqfC7j1+Uc2ZkzZzpSPuopQLZNPGPu3Lnu17/+tTvwwAPd4Ycf7joCiAbQbZaoLJO11eZ5P2/ePHfPPfe4/v37u1mzZhVSSJYyEdsxL0dYaS5rJrZzUwpEgI2zIlIggwIWLBUQhDGKNlk74CZLa8li0HnMNPG5JipyF6+J9ujew915+13u7rvuds+d/Jwcik5uYNVaKc/7zp27yN+eW/QsNGH9ug1u8aLF/uSbtq5nr55lRxJbUCAB/yuvvOIGDx4s9dsrDzxKgUqpSabm6ZC2HTq0d106d3YL33nHrVq9qlCNfR4a5bPPPuu23Xbbgnab9Tw9XADtvKaiUi3b9HeeTV3vv/++e+GFF4RGap4uJXSVEkQqb028o5opEAG2mkcntq3RKaDaRS2ATM3DaE6cFoOWuer9Ve7ll18W7QnG/o4HAICJ81T79Okj7Q610ywQKmhFhWibjQKmxx9/nFu9ZrUcQk59J510khvkzZqYITHbcswcDJ7k/CRPGDCgv3y+/dbb/D03uZGjR7iDDznYDRs2zC1fvlxOx+F3wGDkyJGS2H/OnDmihWHqHDNmjGis/E7dHFH39NNPu+uvv176O3HiRDd69OjCeGC2xZSMybVXr14+Uf94MSsvWLBATMqYTnkmv22//fbSB57PPfPnz5eDA6BP165dRQOkHPR77bXX5EX7ZsyYIWbwzt06uy7dOrk27Wps8wgkjzz8iLSfNtCH5cuXybF6XIsWveOFhJfleUOHDvPt315Akfq456GHHhLzOp933HFHoeubb74pbRo4cKAIOvQb2jFGmOsxPdPvxx9/3L300ktyji7jjmlazcP0/9FHHxVLA9r/0KFDC+ZqBeEs4avRJ3p8YKNQIAJso5A5PqS5UEA1KQXIAkgm4TDeJOuPafM/LlmyxN38n5vdPXff4z7/+c8LkF1xxRXummuucd/73vcEOCxY894G5Njn2Pdr/eHjmD932mlnt80227p/X3WN1Akj/+xnPyvMH2AArDjpBlPug/c/5MFxur9nulu54n3R5voP7Od69e4lQIYZ8/LLLxcTKoeqA8ovvvii1Nm3b18B0yuvvNLdfvvtHtiPl3YDNmpqfeaZZ9xVV13lDjvsMHfAAQcIeCxdulTagdmVsoBinz693a0e4AFajp0DnG677TbRhjGhAkTcA4ADVDfddJOYgQ855EMCyJQF/Lnv2muvdQsXLnT77ruvaPfr1q/1Jt2OMo3o00UXXSTCwO677+6f/5bc06VLZw+Ybb3QM8/3baGU5S9g+t57Swv3zp//ltDv1VfnuSeeeFzeI0Dcfffd7vnnn3d777230Ip+AKSAPy/6SF3QHbM9AEvf6RM0A1gBdMYIoP3Wt77l+3aI+9CHPlSY/tEn21w4Qf20MwJs/dAx1tKCKKABNDBDG1CDpoiiCRNfMH+BaGgwWkypHLcGo8Z/CWMGYAFUtDKADEBR0NYgJcqgGQE4CmZt2/pDzf2rbZt2buzose60004Tjfbqq68WAOfEG8oDjGhUPOvRxx9xPXp2d/vtP8tNnDzBjdt6rJswcYIbOWKkHD1HGwAw2oq2zZmvl1xyiTvrrLPcrrvuKuAAUP/5z392e+yxh7QTQBk3bpwA3DbbbONOOeUkD8C3ehDt6TW4JwTcJvpndPOa5euvv+r7vkI0wbfeel1Ac9y4MZ4G3bwW/ISnyWxfx3gRArp37+bLeuB65UW34J033YTttnfbbreNp89KN2jgIDdq1CgBNcAKgEWL7dypsxxrBz0ZDzTWhx9+WEAQiwF0/8eVl7u1HoQXLlronnzyKffmW29KX7tv0cM9+tgjYh+YssMOvo6NXqsc7A+V39YD4SDf9tdEk6evaM3UC8jusssu8iyED+jMszEH33XXXe7jH/+49BUhi7YA7ggdaPsIHl/4whdkbtx///1iGbAAC22LBVC1oGUUu+IpEAE2ToNIgYAC1oRnI2jt/tMnn3xSfJ1olTBnzJ4AH5obDFkv6sLUiJajzBWAhXlruVpAnkburF+33gPjKjELf+xjHxOzMFrkzTffLNrgcccdJ0yfOjp7HyWmTq62Hvw7dOxQYOIAN2BM5CxgzgXYAiJoYipMoDkCmmhp3AOoq1kUYMYEjIb4wAP3u3vvvdcD736ikU6cOMkD1ZbSBl7c08v7focNG+o1zbUeZDuL6RbQpb2r31/t7r7nLq+h/ttt4wEQrbhXz97SjlFjRsoz6BNtQNOGdnr+LH0E1ABf2gvduTp5zVb65p/xmgfM17wGiyWA8qNGjXZHHfURN3zYcKEndUMLaLJ69RqJ/qXdmIR32mknMR8ztoDllClT3PDhw0XYgGZopYCpaqGMCZYL2o7mqiZ4QJlnnHnmmR7ItysIVvYEIwu0cQG2XApEgG25Yxt7VkcK2IAbGzUruX8ksnWDMFv8fjB5gOm6664TRnzCCScUDinn8YAYWlmpICD1z9km82yYde/evSXqFU30Jz/5ibvjjjvcBz/4QdG4lFErwPIZcAIwwkvbABgBjmhYtB/BgPL0g/aijXEBQly0A015yJDBXoDYwYPJQukPGiDgut5rjpiBAZnOnTtK3e389qI2bdb6u5NQX9qEf/Tqq69y1994vdvVm3aPPuqjEqD1xhuvu6uuucpr0XPcp088ye2y6y6iKWJ+BmARSKAD71WgePDBB0Wz5uJZgGU3rzEP6D/Ql3/MrVu73u3g29qta3cBV2LI8J2qeV232vCXvlMv4zd16lR3yy23uHPOOUcA8sgjjxTwxhKgpnXakjw3EWqgE3UAwtASUOaF/1VPKEK4sJYRHTelb6n5UcepHG9rYgpEgG3iAYiPry4KACaqwW4S9ZtuIXnA+zwffvARYZ4wVbQaDeZRrcpqK7VOdcnprvpn8S+iDQPgaJEJWLUTk/MxxxwjYIuWiVanQU6AnxUEMEmjgcHgqYM9ooAz5bnwW9LuSy+9VDTCsWPHit/2iCOOEC2O8vgXARpM2wAvYJb4eXf2YNnR/fznP/dgeY2YnfmNQKZVqzBF4wvtIT5P+tK5c1cP2t09OC0WH+/fL79CTL977DnTzb73f27lqhXSlmeeedrdeedd3sS6zO04dZpo2OxbhRbQBvCmz9CD9v/tb39zv/jFL8Sc3M63b5431d5x+x1uxvSd3IhhI9xvf/Mb9+jDj7neEoC1tferzhKBCFMzYLzc7zVmXBAmqHsHbz5GYEHjxARMQJcGq0EzQBaTM77h8847T7RbABdtF8DlM9YLfNmf+MQnpDx14PNmDLgUZHWORXCtrrXfEK2JANsQVI11NlsKWE3CAqx+D5g99MCDYlY85IMHu27ep4hme/DBB9dKNKDaimWspYiigVBoRIAJoAq4qUbN50MPPVTAEmYN8E6fPl00ZJg4Gh4my8985jPC/NFGYfT4WQFB/IGACmZnQATfMXXwDMzOkyZNknsQFgBboqQ1gQL+TgWK6dNn+MCuLwgoAtrbbrudB5cpHmjW+ef1Fm21Rw98yxt9kM+h8kw+r1y5wp166mleGNjguvXoJt/zvK23Gu922WlXt48HwcXvLnbDBg8X/zOACOhR7otf/KK0iz7yl0AytFx+A+S/+53vei20g9vCP2fvvfbxW526e//vM9I+2oZJGZPu2Wd/XWjC+FE39ESr1b5pVDH0ou9qVodG+IN5Lpowz6UMtEV7ZcygKW257777RBBAWOG5On5Zglat7UmlJkj8vdlRIAJssxuy2ODGoEDWnlWie5csftdHnj7h+vbrK+ZDQC/rstGi5Zr/AE0YPwCYdwFeAIVeBFfxUm0IDZcoWHtZTUy1J0CBiOCsi3YAJrzCi/tp48yZe8orvPr371frK7bg2Ito3bxr/NaJyTfrQojgUpDCUqDWgqzys2Z9wAsNHyj8RLsx3yKA2EvN4GjqCBRozIwX5dR6oGOJMIBAwyvvQlDhlXWFJuLcSuIPLYYCEWBbzFDGjtQXBTbdQpMk/BGzr8+ctP3kSa7HFt0zU+NpG8L0gvXVtmL1lAvkm9OWxnhGsfbVla7F2q2+bszlaMhotgglGtlNe+qj39r2vGQUmzMu8d7qpEAE2Oocl9iqJqSA3bNa8Md67ZVgG7SgT55wvGzVgRlbv1opRpylFXOP9fnaOortmczyE+fVn0VKW7ac52g7s/po/b9h+7MCxrLMonVte9g325dSdRbKehM/pmC2/OBmb9/eR2F7QSoMPMsC2XLpmDedS7WxCZdBfHQ9UCACbD0QMVbRsihQi5Fq8iD/F42Glz1zVcuGzDeLceZpQVl1hKCXx4hLMf0sAC8lCNjRLMdHmNcGrWdTi0DG+bYmuX4eSOv3xfqsv5UEPkllnKa8TJOA2O1VIQ2KjZ0+q9gcKOf+lrWKYm+gQATYOA8iBXIoYJmivK/J1Cd3FDMbbq5JsZQZMav+PLDP+94CYLFJUOr+rHuLtX8TupoK8u4rRc9yn1d4lB3L4NAGLVOuObqU4FRqgZXqW6n74+/VS4EIsNU7NrFlkQKRApECkQLNmAIRYJvx4MWmRwpECkQKRApULwX+PybxrBo8PZg4AAAAAElFTkSuQmCC)
Write the structures of products of the following reactions;
(i)
(ii)
(iii)
(iv)
Answer:
(i)
(ii)
(iii)
(iv)
Intext Questions Pg-358
Question 1.Arrange the following compounds in increasing order of their boiling points.
CH3CHO, CH3CH2OH, CH3OCH3, CH3CH2CH3
Answer:The molecular masses of the given compounds are in the range of 44-66 g/mol. The second molecule, CH3CH2OH contains OH alcoholic group due to which it undergoes extensive H bonding with each other, leading to the association of the molecules. Therefore it has a highest boiling point. In the molecule CH3CHO , there is strong intermolecular dipole-dipole attraction due to presence of -CHO aldehydic group( as H will have partial positive charge and oxygen will have partial negative charge , so there will attraction between molecules),which is weak in case of CH3OCH3 as both CH3 groups have +I effect which results in decrease in electron affinity for the oxygen attached to it( with no partially positive H atom). And in CH3CH2CH3 there are only weak van der Waals forces of attraction. So the compounds in increasing order of their boiling point are:
CH3CH2CH3<CH3OCH3<CH3CHO<CH3CH2OH.
Arrange the following compounds in increasing order of their boiling points.
CH3CHO, CH3CH2OH, CH3OCH3, CH3CH2CH3
Answer:
The molecular masses of the given compounds are in the range of 44-66 g/mol. The second molecule, CH3CH2OH contains OH alcoholic group due to which it undergoes extensive H bonding with each other, leading to the association of the molecules. Therefore it has a highest boiling point. In the molecule CH3CHO , there is strong intermolecular dipole-dipole attraction due to presence of -CHO aldehydic group( as H will have partial positive charge and oxygen will have partial negative charge , so there will attraction between molecules),which is weak in case of CH3OCH3 as both CH3 groups have +I effect which results in decrease in electron affinity for the oxygen attached to it( with no partially positive H atom). And in CH3CH2CH3 there are only weak van der Waals forces of attraction. So the compounds in increasing order of their boiling point are:
CH3CH2CH3<CH3OCH3<CH3CHO<CH3CH2OH.
Intext Questions Pg-365
Question 1.Arrange the following compounds in increasing order of their reactivity in nucleophilic addition reactions.
Ethanal, Propanal, Propanone, Butanone.
Hint: Consider steric effect and electronic effect.
Answer:The +I effect increases in the order as:
Ethanal<Propanal<Propanone<Butanone.
![](data:image/png;base64,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)
Therefore the electron density of the carbonyl carbon increases as the +I effect due to the alkyl group increases. As a result, the chances of attack by a nucleophile (which are rich in electron and carries a negative charge, not necessary usually have a lone pair of an electron) decreases because the carbonyl carbon has electron density on it. Hence the increasing order of the reactivities of given compounds in nucleophilic addition reaction is:
Ethanal > Propanal> Propanone > Butanone.
Question 2.Arrange the following compounds in increasing order of their reactivity in nucleophilic addition reactions.
Benzaldehyde, p-Tolualdehyde, p-Nitrobenzaldehyde, Acetophenone.
Hint: Consider steric effect and electronic effect.
Answer:![](data:image/png;base64,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)
The +I effect is more in ketone than in aldehyde because in ketone there are 2 alkyl groups contributing in the +I effect whereas in aldehydes there is only one alkyl group. Hence, acetophenone(being ketone group attached to it) is the least reactive in nucleophilic addition reactions. Among aldehydes, the +I effect is the highest in p-tolualdehyde because of the presence of the electron-donating –CH3 group(which increase the electron density on the carbonyl carbon via resonance through the benzene ring) and the lowest in p-nitrobenzaldehyde because of the presence of the electron-withdrawing –NO2 group(which decreases the electron density on the carbonyl carbon via resonance through the benzene ring). Hence, the increasing order of the reactivities of the given compounds is:
Acetophenone<p-tolualdehyde<Benzaldehyde<p-Nitrobenzaldehyde
Question 3.Predict the products of the following reactions:
(i) ![](data:image/png;base64,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)
(ii) ![](data:image/png;base64,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)
(iii) ![](data:image/png;base64,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)
(iv) ![](data:image/png;base64,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)
Answer:(i)
![](data:image/jpeg;base64,/9j/4AAQSkZJRgABAQEAYABgAAD/2wBDAAoHBwgHBgoICAgLCgoLDhgQDg0NDh0VFhEYIx8lJCIfIiEmKzcvJik0KSEiMEExNDk7Pj4+JS5ESUM8SDc9Pjv/2wBDAQoLCw4NDhwQEBw7KCIoOzs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozv/wAARCABFAW4DASIAAhEBAxEB/8QAHwAAAQUBAQEBAQEAAAAAAAAAAAECAwQFBgcICQoL/8QAtRAAAgEDAwIEAwUFBAQAAAF9AQIDAAQRBRIhMUEGE1FhByJxFDKBkaEII0KxwRVS0fAkM2JyggkKFhcYGRolJicoKSo0NTY3ODk6Q0RFRkdISUpTVFVWV1hZWmNkZWZnaGlqc3R1dnd4eXqDhIWGh4iJipKTlJWWl5iZmqKjpKWmp6ipqrKztLW2t7i5usLDxMXGx8jJytLT1NXW19jZ2uHi4+Tl5ufo6erx8vP09fb3+Pn6/8QAHwEAAwEBAQEBAQEBAQAAAAAAAAECAwQFBgcICQoL/8QAtREAAgECBAQDBAcFBAQAAQJ3AAECAxEEBSExBhJBUQdhcRMiMoEIFEKRobHBCSMzUvAVYnLRChYkNOEl8RcYGRomJygpKjU2Nzg5OkNERUZHSElKU1RVVldYWVpjZGVmZ2hpanN0dXZ3eHl6goOEhYaHiImKkpOUlZaXmJmaoqOkpaanqKmqsrO0tba3uLm6wsPExcbHyMnK0tPU1dbX2Nna4uPk5ebn6Onq8vP09fb3+Pn6/9oADAMBAAIRAxEAPwD2aiiigArN1nW7XRbYPNukmkO2GBOXlb0AqHXNfj0vZa28Zu9Rn4gtkPJ929F96i0bQZILltU1WUXWpyjlsfLCP7qDsKAHaN4jXUJ2sb23aw1FBlreQ/eHqp7ituszWtCttZhXeWhuYjuguIzh429Qf6VQ0vXbm0vV0fX1WK7PEFyBiO5Ht6N7UAdFRRRQAUUyWWOCNpJpFjRRlmc4A/Gsi28U2Ooaglppsc96pOJLiJP3Uf1Y8H8M0AWr3XdM0+fyLm7VZcZMaqWYD1IAOPxq1aXdvfW63FrMk0T/AHXQ5BrlfAQEg1l7sA6h/aEguN33gP4R9MdKPBwKeJ/E8dt/yD1uk8rb90SYPmAfjigDsKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAoqj/AGva/wBsnSWLLc+UJVyOGHPAPrx0qWxvY7+BpolYKJHj+Yc5Vip/UVbpyirtf0xXTLNFFFQMKKKKACiiqeparYaPam61G6jtos4Bc8sfQDqT7CgC5RUVtcwXltHc20qTQyqGSRGyrA9CDUtABRRRQAVhazr8kN0NJ0mIXWqSDO0/cgX++57fTvW4RkYrmPCEMenXeq6ZIg+1xXBkaUj55kblWJ7+lAGjomgR6VvuJ5TdahPzPcydWPoPQe1a9FFABVPU9Ls9Xs2tb2ISRtyOxU9iD2NXKKAOTXWbrwi32XxBI8+n9LfUQhYj0SQDJz6HvT5vEWrX8LS6Xp6WFoBk3+qHy1A9QnU/iRVvxlc+XoL2aIklxfsLaFHAI3N3x7DJ/CqumeBNPt4LcapPPq0luoWNblsxR4/uxj5fzyaAMIC31a43JHe+LLlT/rJP3VlGfb+E/hurftvD2q3ew6rqQt4EIK2WmjyoxjsW+836V0iIkSBI1VFUYCqMAUMyopZmCqOpJwBQBn3fh/TLy5N1LblZ2Xa0kbsjMPQkEZ/GrVlYWum2y21nAkEK9FQYFWKKACiisi18Qx3fiG70VbG6Sa0UNJK3l+XhvukYbPP0+uKANeisO08V2txc6nFNaXNmmlD/AEma42BF4zxtYk8c9KhbxcI9PXVJNHv000gN9pIThD0cpu3bfwzjnFAHRUUyGaO4hSaF1eORQyMpyGB5BFPoAKKwtY8W2Whapa2N9b3KLdfcuQqmJeQCWO7IGWHbvU02vmHU57BdLvZXhh84uhi2svtlwc5HpQBr0VhW3iqG68Mt4gj069FsELhGEYkZR1YDfjse+a0dJ1FdW0yC/jglgjnXeiS7d2D0Pykj9aALlFFFAFa71GxsNn2y8t7bzDhPOlVNx9Bk80ybV9MtphBPqFrFKV3CN5lDEeuM5xWB46fEekqskcch1CPaXGQOeuMjP51EPOHxGtkvLm3mc2LgeVEY+44wWagDqLK+ttQtluLSZJomJAZDkZqxTIoo4IxHEoRF6AdqVXV87WBwcHB6UAOoopCQASTgCgBaKTIGORz096NwBAJGT0FAC0x5I49vmOqbmCruOMk9APeq2p3dxZWZktLGS+nZgqQowXJPdmPRR3PP0NZ9hoEr3iaprk631+hzEigiC19o1Pf/AGz8x9hxQA270ia81e+mGYT5MDWs/XbKhf8AT5gCO4JFWPD0VxaaPi/jW3maaV3XcCF3SMevpzWtUN1a297bSWt1DHPBKNrxyKGVh7g1vKvKUOR7afgrEqKTuY8upa5pcrm/00ahabiVn08HzEXtuiJyfqpP0rQ0zWdO1iNpNPu459hw6g4dD6Mp5U+xArM/4R/UNK+bw/qjRxjpZXxM0P0Vs70/Ake1Z2oXGl3E6N4o0qXRr1flj1GJyEB7bbhMYHs+PpWBR2VMlljgiaWaRY40GWdzgKPUmuRfVtc0nUrbTLGWPxH9pjMse/EMkUfTe8qjYy5wOAG56GtGLw3LqMq3PiS5XUHU7ks0UraxHt8n8Z93z7AUANOvX2tExeG7dXhPDancqRAP+ua8GU/TC+9W9N8OWtlc/b7qWTUNRIwbu5wWX1CAcIPZQPfNawAAAAwB0ApaAObuNOu/DlzJqOiQtPZSMXu9MTrk9ZIfRu5To3bB67en6jaarZR3tjMs0Eg+Vl/UEdQQeCDyDVmuf1DSLvT76TWdAVfPkO67sWbbHd+4PRZMdG6HoexAB0FFUtK1a01m0+0WrMNrFJYpF2yQuOqOvZh6f0q7QAVzWv8A/Ep13T9cXiJj9lusf3WPyk/Q10tU9W0+PVdLuLGTpMhUH0PY/nQBb60tY3hXUJL/AEWNbji5tWME4/2l4/WtmgAoorP1zU10jR7m9blo0xGv95zwo/PFAGVD/wATrxpJP1tdHTyk9DM33j+AwK6WsnwzpjaXokMUp3XEmZZ27s7cmtagArlPH8WryeHb42c1qtp9mPmxvEzSMc/wkHA7dq6uigDN0WPVktv+JrPaysQPL+zxMmBjvkmtKiigArh7DyLz4ma7Gt7JExggVfJcDcVB3DoeldxTBFGH3iNQ3qBzQB5nLanW7Dxtpem3TXFzJNE8WWy0oQJnHTPKla6K78UaXP4PkSJw9zLamFbID96ZCuNm3rnPFdUsUaHckaqT3AxQIYhL5ojTzCMb9oz+dAHL+H9M8TaZ4fsLJZ7BPJgUFZY3ZlOMkEg446Vo+V4o/wCfnS/+/Un+NbVFAHHajHBqWvQaNrU9vJNcafPG6xAqAWeIrjJzn5SR9Kz/AA3dXljqWq2utHa+mWIh+0NwJUBJVvyIH4V3xjjL7yilvXHNKY0bO5FOeDkdaAPOdMS3Hwn85tSmXbaOjR+YNobnC4x9OPet3QPENhZeHtGt5GcmSCKMuqEqjHgAntzxXUeTFt2+Wm302jFZmo6BFqN3bztczRLbsGSKPAXd69OtAEGsJ4ua9B0SbSEtdgyLtZC+7v8Ad4x0qh5XxF/5+PDn/fuausooA46ax8e3BBmPhiUr03wzHH50fYPHhlE2fC/mDo/kS5H412NFAHJ+V8Rf+fjw5/37mrlLOPxgni9/7Jk0xm3f6aLRZBb5/wBrdxu/3ea9XpqoiZ2Kq5OTgYyaAEHm+UudvmcbvT3x+tUPEX/Itan/ANekv/oJrSpksUc8TxSorxupVlYZDA9QaUldWNKUuSal2Zy839redof277F5H2tNnkb92fLfGc8YxmiG20m6sb681doxexzSiWV3xJBhjsCnqo27SMda6d7eGTy98SN5Tbo8r9w4xkenBNQzabY3FytzNZQSTp92R4wWH41l7P5ncsYrJW5fTTq3+N9fQbpElxLo9nJdgi4aBDJkc7sDOauUUVqlZHnzlzSbta4UUUUyQpGVXUqyhlYYIIyCKWigDk5tGsPD3i7Sb/T7dbWO9aW0nSMkR5ZfMUheinMfYDOa6ysHxmPL8Pm+Vctp08V2Pojgt/47urdByMjkUALRRRQAUUUUAcx4otzp1zbazpbeTqs88VqI/wCC8DHGyQf7K7mDdVAPbIPT1z0P/E48Yyz9bXRU8mP0a4cAuf8AgKFR/wADauhoAKKKKAOfuPD1+mq3N9pWqizF1hpY2hDgsBjPWk/snxL/ANDDH/4CD/GuhooA57+yfEv/AEMMf/gIP8aYfDmp3l1bNqusC6t7eUS+SsAQMw6ZOfxrpKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigCvqFomoadc2Un3LiF4m+jAg/wA6oeFLx77wtps8mfN+zqkuf76/K3/jwNa9cpp2ov4dm1DT7vTdSeD7bLNbzW9o80ZjkO/+HJGGZhjHagDq6Kwf+E28PocTXr2x9Li2lix/30oqzB4o8P3OPJ1zT5CewuUz+WaANWqGt6oujaPc37IZGiT93GOsjk4RR7liB+NXI5opl3RSJIvqrAisG+/4nHi2004fNbaWovLn0MpyIV/D5n/BaAL/AIf0xtI0aC1mcSXJzJcyf89JXJZ2/wC+ifwxWlRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABVW40zT7z/j6sbafP/PSFW/mKKKAM6XwX4ZlOTodkh9YohGfzXFXdL0bT9Fiki0+38lZX8yTLs5ZsAZJYk9ABRRQBeooooA//9k=)
Cyclopentanone reacts with hydroxylamine to give cyclopentanone oxime. As you can see the cyclopentanone has ketone functional group with oxygen attached to carbonyl carbon and the hydroxylamine has two H atoms attached to N. And hence in the product this O and two H atoms are removed and form a water molecule.
(ii)
![](data:image/png;base64,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)
(iii)
![](data:image/png;base64,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)
(iv)
![](data:image/png;base64,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)
Trick: remember if any aldehyde or ketone bearing compound reacts with primary or secondary amine then for finding the product formed simply remove the oxygen atom from the aldehyde or ketone functional group and two H atoms attached to N in amines and add a double bond between C and N.
Arrange the following compounds in increasing order of their reactivity in nucleophilic addition reactions.
Ethanal, Propanal, Propanone, Butanone.
Hint: Consider steric effect and electronic effect.
Answer:
The +I effect increases in the order as:
Ethanal<Propanal<Propanone<Butanone.
Therefore the electron density of the carbonyl carbon increases as the +I effect due to the alkyl group increases. As a result, the chances of attack by a nucleophile (which are rich in electron and carries a negative charge, not necessary usually have a lone pair of an electron) decreases because the carbonyl carbon has electron density on it. Hence the increasing order of the reactivities of given compounds in nucleophilic addition reaction is:
Ethanal > Propanal> Propanone > Butanone.
Question 2.
Arrange the following compounds in increasing order of their reactivity in nucleophilic addition reactions.
Benzaldehyde, p-Tolualdehyde, p-Nitrobenzaldehyde, Acetophenone.
Hint: Consider steric effect and electronic effect.
Answer:
The +I effect is more in ketone than in aldehyde because in ketone there are 2 alkyl groups contributing in the +I effect whereas in aldehydes there is only one alkyl group. Hence, acetophenone(being ketone group attached to it) is the least reactive in nucleophilic addition reactions. Among aldehydes, the +I effect is the highest in p-tolualdehyde because of the presence of the electron-donating –CH3 group(which increase the electron density on the carbonyl carbon via resonance through the benzene ring) and the lowest in p-nitrobenzaldehyde because of the presence of the electron-withdrawing –NO2 group(which decreases the electron density on the carbonyl carbon via resonance through the benzene ring). Hence, the increasing order of the reactivities of the given compounds is:
Acetophenone<p-tolualdehyde<Benzaldehyde<p-Nitrobenzaldehyde
Question 3.
Predict the products of the following reactions:
(i)
(ii)
(iii)
(iv)
Answer:
(i)
Cyclopentanone reacts with hydroxylamine to give cyclopentanone oxime. As you can see the cyclopentanone has ketone functional group with oxygen attached to carbonyl carbon and the hydroxylamine has two H atoms attached to N. And hence in the product this O and two H atoms are removed and form a water molecule.
(ii)
(iii)
(iv)
Trick: remember if any aldehyde or ketone bearing compound reacts with primary or secondary amine then for finding the product formed simply remove the oxygen atom from the aldehyde or ketone functional group and two H atoms attached to N in amines and add a double bond between C and N.
Intext Questions Pg-367
Question 1.Give the IUPAC names of the following compounds:
Ph CH2CH2COOH
Answer:The compound contains carboxylic acid as the functional group and Ph means a phenyl group. The longest chain contains 3 carbon atom with phenyl group of carbon 3 so the IUPAC name of the compound is 3-phenylpropanoic acid.
Question 2.Give the IUPAC names of the following compounds:
(CH3)2C = CHCOOH
Answer:The longest chain contains 4 carbon atom with a methyl group as a substituent and a carboxylic acid as a functional group. The no. Of the chain starts from the carbon atom of the –COOH group with double bond on carbon 2 so the IUPAC name of the compound is 3-Methylbut-2-enoic acid.
Question 3.Give the IUPAC names of the following compounds:
![](data:image/png;base64,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)
Answer:The longest chain has 5 carbon atom(all are saturated) which are cyclic with the carboxylic group attached and a methyl group as a substituent. The no. Of the chain starts from the carbon atom of the –COOH group so the IUPAC name of the compound is 2-Methylcyclopentane carboxylic acid.
Question 4.Give the IUPAC names of the following compounds:
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAKcAAABkCAYAAADjaiD2AAAAAXNSR0ICQMB9xQAAAAlwSFlzAAAOxAAADsQBlSsOGwAAABl0RVh0U29mdHdhcmUATWljcm9zb2Z0IE9mZmljZX/tNXEAABSCSURBVHja7Z2JO1Vr+8ff/+m81++c93feczqneXCqU0KGiCQaZCazECkyR+aKiqQUIpQhsyKUSKbMM5kq3/e5H9nZ7C3KqXWO53tdXe291tprr7181j08az33/S8ICUlU/xKnQEjAKSQk4BQScAoJCTiFBJxCX6UPHz6IkyDgXF11d/XgWnwCrsTGITkpCR2dXXLrHz3KQ2xUFMJDQxEdGUUUzvtsN5JvJuOctw/Cwi7hnM95pN5JxcTklCBLwLk6Kiwowp6du/Hz//2IE8eOy61raWnFUeOjMDI8jOKiItny6qpq2FrbwsbaDjcSrqOyvAL30zPg6uwGsxNmqKx8Kk6sgHN1ZGVmDkODQ9jLIE1MvCm37tr1RKSlZ8red3V2w/S4KQP5BJoaX8lt29/XD0d7R7YvQ7S3d4gTK+D8etlZWePBgxyYm1lAV+cAurt7ZesKH5egpOyJ7H1EZAz27PqTbZ+tcF/Nza1QZevtbU+JEyvg/HrZWFrhzZtOVFXXQG3PXjg7OsvWPXv2HCWllbL3hocMoa66DyNDw0r3d4yFAppqGpiaei9OroDz62RlbsHiyzb+OjQ4FPsYoIWFxfx9Tc0LlH60nP39g1Dfuw/796nLJUcL5XveDzqaWvyzQgLOr4aT3PGcDjPraHzYSAbn46JS/rqhoREaqmoczpn3yq1ieHgEdPZroaxMJEYCzlWAs6mpWfb+7t007N21G5cYZMUlFch9mMeXvx0b43Cq7VHlyY8ynWQJk5a6BoaGR8XJFXCuLpwkrzNeUGOxpbOjC4d1Tp7ungzcP5GRkalwX+MTUzxudXNxFSdWwPn1sjhpxhOi+erq6oHaXlXs3LYDyTdTZMubGcRHTY7C2MgYijz7GY8z0D2gizcds/ubnn6PpJu3EBt3le3nljjZAs7lKykpmbvwixfDMDo2Ibcu4EIAVBicCfHXF4DbDVsbOwa1OTIzszjI5eUVcHVyganpSRan1sq2fZD9CA8fFeD162YcPKDHLoIucdIFnMtTWXklHrGYsqysgsWIY3Lrehl095hLf1nfoPCzhQWPkZiUgrT0LAZ5CvLz8pV+z6tXzThiaITBgWFx0gWc0pKb62nk5ORidFQkSQJOiai29jkcTznA19cPISEXkZ2dI06KgFMaKiouR1hYBE+KLl2KQh2DVUjAKSmNMXc+OTEpToSAU0jA+Q/UxPgES1rGxIkQcEpP169dh/0pe3EiBJzSU2hoKNT3qooTIeCUnuLiruCAlrY4EQJO6eny5asCTgGnVOEUllPAKeAUEnCuFE7h1gWcElVERBR0tXT+Fsd6714abK2s4eXphdDQi3BxdMb9+1loaGxSuH1mZjZcnF1w1tsHwUEhsLawws15z6oqUvzVBDjYnUJQcCi8vc7y+foPsnPltpmZAXzYPmk7mska6B+A6XfvZOvj4i7D1tIKzvb27Dst8fLlSwHnl4j+aJoa+yV/nH6+fjA6dBgF+Z+KPbS3v+EA0Zz6lpZ2ue09Pc7w5ZWVVbJljY2v4OzsilO2dhgYlH+Ur7W1jReU8Drjjb7eT1NSchiYBgaHEBQQJLd9ZeUT7FLZiaNHTOTmY5HG3k7AycEZWzdt5o8gLkcCTkVwBgZDY5866mprJXuMCQnXoKt9AEVFZYvWjY9P4NQpB/543px8fM7h0EED1L9oXLT98NAIDhsYwsPdU275YQa+lbmlwu/Pzy/Alg0bERd7WbaM5qIe1NXHBV9/hZ8hC6x/UJ8d3/KeLxBwKoKTWU6Cs7ysXLLHuHOHCizNzJWuL8gvxLmzPvx1c3MLtmzchKDAIKXbX72SgD+2q6Cw8DF/f/duOlS2bUf2PMAXys7GDgYMtp7ePv5+cmoa+nr6fPaAwu+IuwLzkxbL/o0CziXgfMLclBTV0PAK27dsRVhY+JLbvX8/O68+JeUO9uzaLWdJF6rpVRP++9N/ZouVYTYEMNQ/hM6uXqWfuXM7FRvW/YYHWQ9kcFIZHnc3d+7G52vq3Qdc8POHjZWNgPOr4VRVw+PHxZI8vtspd/nEu3v30pe1fUzMZXaxqaGgoFDpNkODg/jvjz8xl+zHY08Lc3M+vXnsrXIXnMkSrx9/+DeSbiTK4DQxNuHz/aOjYxEffw1XmCun/2OZ1Tx+9BgcWLgh4PxCjY2M8av7j207ePJQXFwiuWMsLCjG3t1/8ol5y4WTYM5bYn7THJwBF/wxxmJCOxtbmLLfvxSc9zMyZ+G8fkMG5yFmbc+yBEqRwkLDYGVhLeD8Ej2tquF/kH17VPlJpqofNFsymMVqb9reSOY4e3v6sJXFkMudF19UVMKTl9iYWKXblJaU4vdffkXijVnQLoVHYr+aOmpr65R+5kpcPItTd6CstFwGJ8Wcgf6BCrePvxIPCzNLAedKRG6M5pob6B7khRSG5g2ppKVl8OEUQ30D3JTQnHNKRigmHBxSPFluioEy37LqaGozMJQnUGc8vfiwVM/HIaPm183YtnkLt6SKROOadF7mu+np9++XTIgus8xewLkC3byZzKfrmp00x4sXygeGExKuc3htmburq6v/Zsc3OfVO4fLXr1t4qUYafF+o4eFReLCLbX6d0adPq6GpoYHg4JBF299Nvcdj0rR7GXLLY6LjeGJY8DGDXwQziy3nj2cOj4zggPYBnDt7TuExn/Xy4UV4B4eWNzV6zcKZl1/IA/Qj7ASn3EpdtP7WrRRUVcmPc/Ywd+rl5Q0DZh182B9gYUa6mqqursMxdnzurqeVbtPc0oZTdvYwMz2J69eT8ISFJZSImJmaITNrce3QF/UvYWVpxWeCPsor5MXJKCs/ecIUJaVlCr8jPT0T5uYW8PO9wAtDpKXf5/ugYhJtC0Kd026nsW/3Hh4Opdy+K7cuMTEZeuxiUmWxso/3OQGnIj1/0QAXJxfoauvwSnDKFMqC94O6etwCDS8oxlXFIKDy3OTq6bbcaqq3b4DXltc7QN/thdHRt5/9TFt7B3Jy8xlsZSxG/LxVb25uY6AV8pqjTa9alnVcdc/rkfuwkH+HsoolHZ3d/ALuZv+GR+SnudB7KshL6zq7egSc8zU+MYnAwGDoM9dMt/c6u7o/+5mKiqfMqpzkEF69mrBofeqdeyxh0oXJ4SMoLin76mMkq0ehg6W5JcrKKtea3VibcPK4krlvSwsrlrmWrvjzGRlZ/NbfYQYphQMLRXEcQW9jbYOmppYV7z8rKxf6zFLSRZCelrHmoVwTcBYUFuKYyWxceXtBDPQlCg+L4BCSZauvl29UQC7LycmZQxwVGY23y7h/XFPzHA4OTjzrjoqKwYzg8Z8PZ0trO1ycXVk2q4PAgEBMTKxeX6C2tg64siSF7imHXQzHyILYipIGMxYKGLGkIPWO4guit6+fhxgGeizE8PbhcZrQGoCTbj0eZNbN1cUNrxc8trWaevy4BBZmFsxS6iusuZl4I4lZWT1mZS1QWlohW0638mg5hQAVolfR2oDzwvnzUP1zD0yOGKOkpOKbfW/K7TswZK6chm8KCork1g0ODvOsn4aeDBiQeto6MGbJU7qSishC/1A47ayt+e23ocGhb/7d5NovXYrk8SaVOWxtlR//e1r1DDu3q3A4Z0RgufbgpKkKdL+ZFMziTKpU/K3V2NiM027uPB6lUoeTk9OydVSkwcTISBC3JuG0tMbm9Rv5aw83N2z49bfvdiwFhcU8FqU68wJOAacMTnr067SLC7Zt2vzdj+nVvLsvAk4BJ3o6u+Ds4CgJOOdLwCngRE9XF5zsHbBlwyYBp4BTenA62zvy14MDAwJOAaf04CTL2d3ZKeAUcH5/URUJAaeAU5KiMiibft8g4BRwSk+uTs7Y+Nt6dHd0CjgFnNKSm7PL7DgnS4JcHJ2wZb2AU8ApIThp+ivJ092Du3gBp4BTOnCu38Bfnz3jxeHs6ugQcAo4pQWnj5cXd/EDfdJ5iFfAKeDkr8lyzrl4AaeAU8Ap4BRwCjgFnAJOAaeAU8AptKbgpEH4jb/9/l2PJyUlFZ6eXhgemS0no6G6T8C5VuH0cDuNzb+v56/v3Un9bg8bU7FZaoVCxf7nlyAUlnMNw2l2/ATW/7IO42/H+fvUlNvf9PtbmltxhoUTVJYwKCAQ/QOfZoGOjoxi144dMD58WBC3luCsq63jtTUNDhrggLYOL004tMz6j6uhmZkZRFyK4kVT6cmo+pcNcuupZ88hA0Po6ehCU30/ioqkWWdewLmK6u7qhvtpd+gd0IWP91nU1zfy+eHOjs7Q09XnxV7/6jniGRmZMDpszAsq5C8o8FVTXcMr1FHJmeioaF568WLoRV7O2/6UA8ok3EZGwPmFmp5+xxszaWtqw8rMArW1zxdtk55+H8ePHuf/sh/krPoxVFY8gTmz1hRXxrOLYL56unsQGBAEdZYAeXmcQUeHfC1Lqm153uc8rw9KpRibXr0WFP4T4MxIz2RWUY+3r8tSULlXDuJ3M4iNiYOOljasrWyYZX351d/f09PLK/ySe/ZkVpsKvc5XQsIN7Gfr7G1Pobx86ZI41cyy0kQ8tb37EBQYgv5+6cx3EnCuQNXVz2DKXCRVGo5iLnIl3poqznmf8Yb2fi1c8AvA4MDKy9V8YPFBXNxVXu/c3s6egzVfOdk5MGYXDFlqapS6EuU9ymfZvQ30WcwcHRWLt58p5d3f34/+vj4MDy3+HQMDA+jq7ERnR6fCkKb9zRvk5RWgrLwShYVF6OqQziOFfzs4u1hc6ebiBi0GFrXKW1iDaCUqZ38Qe5awaLJ9UQW45eph7kMcZMnO0SNHF1nrFy/qYWNjy2udR0VGYWr6/RcfX27OQ973yMjIhHdcUyay3Ot/+RXr1/2GSwvKhlNdUGo8QHF46bwa72Nvx+HHLkxrK2tcCgtHDvtNVL6RYuWIiGi8e/flx73m4JycnEL81WscSmtzC94JYrWUnJSMY8ZHYWRohLyHj5RuV1dTBxtrO57QRFyKkKt71MfceWBAMMvQD8LD3QOvm1tW5dimpj/wC8eEWeFDhwx5F15F2s8ApHI3WuoaePZMvk/QFXbeMjLuy96//zDDEzMrS8tFDVHb2zt57XkHewdIUZ+Fs4O5guzMLNxg8VQqu6KfVVVhcmJ5XV8nJpS7qLcfxyMVbUMdHqgnTnr6X1OCmlpChjPLoa2hCUcHJz4ctVBn3D1ZXOnBEhh510ejAIfYsfG4suyvKbU4MTHNM/sYJU2tzE6YcvestkcVp2zs5NZl3M+Rq/sZHHyR/05l/dcprNi8fgNuJaf8veCkWuonWUZMvbjpfjVNHCPXQ2OJn+vy0NLSCn//AJxkruPEcVO5fjV9LPiPYckK1Wi/GBqGqQW9dhoaGpkVefeX//i29jc4yzJmstB+vv684rAyURdec3YuyKot5Xa/hWgaNHnia+xC2bVDBamp92TrcnILWJz9Kfyh/udO7O+2lKgLG11sfxs4qSOtNst0qR+PPDgNvPEmxSufG0ekAWdyfTu2bIWNle0i60XDMa0trd/9JDx5UsVcuC00mJtcGI++bnoNV2cX3tucrO3cvfLvqZPHT8heH9TR5cVrP8GZL4OzrbUN6/7/Z/iwC3BJ2FksSiMgff1D3/23fRbOjPT72LppM2KjFbuVJ0+r+PqY6Ngld04xU3R0HK9ZuVtFBWlp8l1uqQT1tISC8RR2IZoYGXPvkM2Sn+DAEJ4MubudXrW4cjVE/Tnn9Ky6Fn/u2s0H+knUX4jq1vN1z2qx7uefcf5j33VlsmSWmOLw/oFhyfxGhXBSz0Q7KxuoqaqhpqZG6Qep0RQN7czFjopEGWPSzRTU1r2ArbU1tDW1MDL6qcD/dWalpJYpUtJAFlKdJR2mLBypqKiQ1PEthJNEYZaWhgbSM7JQWFQqs5wjw6PYsnET3F3dltwftaGmfU5MvpPU71wEZ82zGl7DnFoPdywxDhYaHIKff/wJjQ0NSrehbrKxcfGggcnM+5nYvmUbggKDZOsTrt2Q7DAGxchfMzT0LeGkoSKt/Zr8rhOV/25t+zTr1NzcitehV9YKcWh4BCos5jz7GdcvCTgryiv4gLWzowv6epXPXgwJCsW/f/iBZbq1yuEsK0ckDSyPzcZpNBiusm0Hnj+fvVuTmJQsWTilrPkx55wyMx/wrJs6wLXPa/9HXeioN3vUR7e/UOd8yOpqMqBnre2Hmdl2NSkpd5nhaZQWnE0sAaBWxTQ21rfE1Fr/CwFY/+s6ZmGal4QzLDxC1kSg/kU9TyzMTM3R0dnLssw0AecKlcU80L49e1FQWLRoHT2dpaW+n/1N2uWWJyXd5M3CqAtwV3c3y/Tfc89wwfcCjI8Y82cF5hR/LRFZD3L5MwkWzOpKCs73DBZvT2+W8GxCw0vFVw4l6WYfh4iWUklxCYJDLmJwYFC2LDoyGn9sV8EFP3+Eh0cK2lao0NBwBPgH4kZi8qIYsf1NJ0uMYljesPiCr69vgO95X/b3CMPV+Bvw9w9CVEQkhkfkm852f2zYVV5RCVdXd2nBSXpa+RR7du5W2MubRPePd2zdjizmSub0koFM/XVa5g0NlZSUICwsEhPzkiZ61tLJ0YnFn1thu2AAWejbaOzt0jdRqMd7YGAIqqqfSQ9OUjHL+nQP6CEkJBQDHx+WoEyehpmOGBrxwfM50djg5bgrSEvLgOkJM3R+rFFErZmPMnfy6GGe3L4pe9dU0+CPnAlJSy0tbTjrfQ7RMXG8E3JXd893O5Yl7xA1NTXzBwSiYq4wq5jN3cE5H1/+kMJ8VVfN3vumYNrYyIQnVRTT+J734/ee6Zbf6AL3QTHNNZatC0lLUVFx8PTwQnxCInz9AtDT+/1K+izrwQ+KMakL7vj40g1O6a7S5ctX8eHD7Pvp6WnMMGInxsfFX/1vJDIykxIY81yVp5I+sF9zg7n2yMgY3E65g5f1DeIvLCQNOPPyH8PPLxC5D/Ph4+OH3OxccWaFpAEniZ7gbmtrxyuaEyO6jwpJCU4hIQGnkIBTSEjAKSSkRP8D0XJ7WuR9YlQAAAAASUVORK5CYII=)
Answer:The longest chain is derivative of benzene with the carboxylic group attached and 3 nitro groups. The no. Of the chain starts from the carbon atom of the –COOH group so the IUPAC name of the compound is 2,4,6-Trinitrobenzoic acid.
Give the IUPAC names of the following compounds:
Ph CH2CH2COOH
Answer:
The compound contains carboxylic acid as the functional group and Ph means a phenyl group. The longest chain contains 3 carbon atom with phenyl group of carbon 3 so the IUPAC name of the compound is 3-phenylpropanoic acid.
Question 2.
Give the IUPAC names of the following compounds:
(CH3)2C = CHCOOH
Answer:
The longest chain contains 4 carbon atom with a methyl group as a substituent and a carboxylic acid as a functional group. The no. Of the chain starts from the carbon atom of the –COOH group with double bond on carbon 2 so the IUPAC name of the compound is 3-Methylbut-2-enoic acid.
Question 3.
Give the IUPAC names of the following compounds:
Answer:
The longest chain has 5 carbon atom(all are saturated) which are cyclic with the carboxylic group attached and a methyl group as a substituent. The no. Of the chain starts from the carbon atom of the –COOH group so the IUPAC name of the compound is 2-Methylcyclopentane carboxylic acid.
Question 4.
Give the IUPAC names of the following compounds:
Answer:
The longest chain is derivative of benzene with the carboxylic group attached and 3 nitro groups. The no. Of the chain starts from the carbon atom of the –COOH group so the IUPAC name of the compound is 2,4,6-Trinitrobenzoic acid.
Intext Questions Pg-370
Question 1.Show how each of the following compounds can be converted to benzoic acid.
Ethylbenzene
Answer:![](data:image/png;base64,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)
In the presence of nascent oxygen i.e. [O] along with KMnO4/ KOH(it is a very strong oxidizing agent which oxidizes the whole alkyl group to carboxylic salt) followed by hydrolysis leads to the formation of benzoic acid. Carbon dioxide and water are formed as byproducts.
Question 2.Show how each of the following compounds can be converted to benzoic acid.
Acetophenone
Answer:The oxidation with alcoholic KMNO4 followed by hydrolysis leads to the formation of benzoic acid. The reaction is given below:
![](data:image/png;base64,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)
Question 3.Show how each of the following compounds can be converted to benzoic acid.
Bromobenzene
Answer:Bromobenzene is first reacted with magnesium in presence of dry ether to give an intermediate which on reaction with solid carbon dioxide followed by hydrolysis leads to the formation of benzoic acid.
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)
Question 4.Show how each of the following compounds can be converted to benzoic acid.
Phenylethene (Styrene)
Answer:Here the oxidation of styrene with alcoholic KMNO4 is followed by hydrolysis leads to the formation of benzoic acid.
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)
Show how each of the following compounds can be converted to benzoic acid.
Ethylbenzene
Answer:
In the presence of nascent oxygen i.e. [O] along with KMnO4/ KOH(it is a very strong oxidizing agent which oxidizes the whole alkyl group to carboxylic salt) followed by hydrolysis leads to the formation of benzoic acid. Carbon dioxide and water are formed as byproducts.
Question 2.
Show how each of the following compounds can be converted to benzoic acid.
Acetophenone
Answer:
The oxidation with alcoholic KMNO4 followed by hydrolysis leads to the formation of benzoic acid. The reaction is given below:
Question 3.
Show how each of the following compounds can be converted to benzoic acid.
Bromobenzene
Answer:
Bromobenzene is first reacted with magnesium in presence of dry ether to give an intermediate which on reaction with solid carbon dioxide followed by hydrolysis leads to the formation of benzoic acid.
Question 4.
Show how each of the following compounds can be converted to benzoic acid.
Phenylethene (Styrene)
Answer:
Here the oxidation of styrene with alcoholic KMNO4 is followed by hydrolysis leads to the formation of benzoic acid.
Intext Questions Pg-376
Question 1.Which acid of each pair shown here would you expect to be stronger?
CH3CO2H or CH2FCO2H
Answer:The +I effect of –CH3 group increases the electron density on the O-H bond. Therefore, the release of proton becomes difficult. On the other hand, the -I effect of F decreases the electron density on the O-H bond. Therefore, the proton can be released easily. Hence, CH2FCO2H is a stronger acid than CH3CO2H.
NOTE:A strong acid is an acid which dissociates completely releasing almost all of its protons in the solution.
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)
Question 2.Which acid of each pair shown here would you expect to be stronger?
CH2FCO2H or CH2ClCO2H
Answer:F has stronger -I effect than Cl(as fluorine is more electronegative than chlorine). Therefore, CH2FCO2H can release proton more easily than CH2ClCO2H. Hence, CH2FCO2H is a stronger acid than CH2ClCO2H.
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)
Question 3.Which acid of each pair shown here would you expect to be stronger?
CH2FCH2CH2CO2H or CH3CHFCH2CO2H
Answer:Inductive effect decreases with increase in distance(the more will be the distance of the inductive group from the carboxylic group less will be its effect of polarisability). Hence, the -I effect of F in CH3CHFCH2CO2H is more than it is in CH2FCH2CH2CO2H . Hence, CH3CHFCH2CO2H is a stronger acid than CH2FCH2CH2CO2H .
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)
Question 4.Which acid of each pair shown here would you expect to be stronger?
![](data:image/png;base64,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)
Answer:Due to the -I effect of F(being electronegative), it is easier to release proton in the case of compound (A). However, in the case of compound (B), the release of the proton is difficult due to the +I effect of –CH3 i.e. methyl group. Hence, (A) is a stronger acid than (B).
![](data:image/png;base64,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)
Which acid of each pair shown here would you expect to be stronger?
CH3CO2H or CH2FCO2H
Answer:
The +I effect of –CH3 group increases the electron density on the O-H bond. Therefore, the release of proton becomes difficult. On the other hand, the -I effect of F decreases the electron density on the O-H bond. Therefore, the proton can be released easily. Hence, CH2FCO2H is a stronger acid than CH3CO2H.
NOTE:A strong acid is an acid which dissociates completely releasing almost all of its protons in the solution.
Question 2.
Which acid of each pair shown here would you expect to be stronger?
CH2FCO2H or CH2ClCO2H
Answer:
F has stronger -I effect than Cl(as fluorine is more electronegative than chlorine). Therefore, CH2FCO2H can release proton more easily than CH2ClCO2H. Hence, CH2FCO2H is a stronger acid than CH2ClCO2H.
Question 3.
Which acid of each pair shown here would you expect to be stronger?
CH2FCH2CH2CO2H or CH3CHFCH2CO2H
Answer:
Inductive effect decreases with increase in distance(the more will be the distance of the inductive group from the carboxylic group less will be its effect of polarisability). Hence, the -I effect of F in CH3CHFCH2CO2H is more than it is in CH2FCH2CH2CO2H . Hence, CH3CHFCH2CO2H is a stronger acid than CH2FCH2CH2CO2H .
Question 4.
Which acid of each pair shown here would you expect to be stronger?
Answer:
Due to the -I effect of F(being electronegative), it is easier to release proton in the case of compound (A). However, in the case of compound (B), the release of the proton is difficult due to the +I effect of –CH3 i.e. methyl group. Hence, (A) is a stronger acid than (B).
Exercises
Question 1.What is meant by the following terms? Give an example of the reaction in each case.
Cyanohydrins
Answer:Cyanohydrin:
Cyanohydrins are those organic compounds having the formula RR“2C(OH)CN, wherever R and R“2 can be alkyl or aryl groups.
Aldehydes and ketones react with compound (KCN) within the presence of excess cyanide (NaCN) as a catalyst to field organic compound.![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAgQAAAB6CAYAAADAtUsOAAAAAXNSR0IArs4c6QAAAAlwSFlzAAAOxAAADsQBlSsOGwAAABl0RVh0U29mdHdhcmUATWljcm9zb2Z0IE9mZmljZX/tNXEAAH9USURBVHhe7V0HYBzl0Z2rulNv7uBGt7GNIWBCJ6GZYnpMbwkE+AkdQu8tkIRO6DUJJcSQUAzGCTX0TgjFdAzu6qfrd/973+6cVmfJkq2zJVm7Ruh0t+1mv29mvpk3b/xZbNKbm17d0/4m8m8q72ORTo7rza/iXtuVwCqXQAfzgG/xh3PGk5tIeOFJ432+4cX7PutWl5pYq/wbuBd0JdBvJdA2/dLmO2TE18G844Tk55xsPsnil3Pa9qUp6O/VJ+G0+qrBbGXWkZeSE1wnx/Xqd3Ev7kpgJUkgmUxKIBCQdDotHo9HvF6vpFIp8fvapm80GpdQuMhWSlRMlukPqvbxpiQRrRMJBcTrCUMthSUDHeWjX9CXNNJKkqF7WlcCHUrA2JKOVpdOI+MRrpuz2Ywk4gkJFlnzzOvzYp6JxPFecVEGczItaS/mlgcOd3NcfMVBkXQck9CLCZmUTAbv+0KSSHnEE+C0yxr3oS9Nv951CLoYo/mPyfgMvRvPcGeVK4FVKoF4PC5+vzVNfbDedAToEGQyMPmeDOYDJgTeD4eKJJ5ISSDol0QmYRyCoLdIoMPEkxJJJJokWB7C++mcswB95m6uBFwJGJPcUUw6K6lkSnyYfw89+KAcfcwxMP4xY8IDwYC88OLLMn7SZAkVwfBLRFLppIxea7I8cO8jsuNWG1lRATjy2XhExJ+V8SPXkkuv+6vsOX0n40jUNS2RweW1fUr+fdoh6EueU596au7NDBgJFGE1QuNv1jEw/uocBINQQvbqJhaJSKikRIJwBpJwGAJ+KCHsn8ZhWTgDeBurmjK8E8X7GWmJNktpsNhECLCru7kScCXQiQTSmHv77bWXvPTyy/Ltt99ITY1lwH/44QfZbMoUuejSa+SwQ/cX+AeYf0WSSiQliAiB8THgTGDCWmeOxc38rayulATmXSwRk5rymj4n9951CDpyzPqciNwbciXQuxKgQ8DIgHECsPE13wsGrL/pDCSSafEHfRKJRaSstBTvek2k0kuDz/SlzyOJWEyCSBlUhIuhnBDFxI8jU9e7X9K9uiuBXpWAlRZgSk63LCbIRx9+KK+/8brMnzfPpAoSiYSJ0I0YMULef+99GTduoowYVi07Td1KmiJNUl5SJvGWGPIIcAaKYF4xTz2IIGTjUUzctCQQNfAgTRfGudLw1v3MHfShrXcdgj4kCPdWXAn0RQkQP8BUgUYG9B4t5yArsUizhIrL4Bz4TBjScgag2IAdMBkB6LdoLCXhAMKcfusYD/ZsjWaBOXBjcH3xmbv31DckkMDc23W33eT2W281zkAKf6tTHmlpkdraGtl7t33k6adnyo5Tt5bSknJpaWiQ2nJE4wIwramYZOGAtzbUSXE4ZEJ2wRJgd/D1/F6P+K0Z2qe2PusQdJbVWSrd4+q0PjWg3JsprAQIJuSmUQKncxDHij9UXCIp4AzEVyTRJPAGYYCfsCopBuAwEaHq8Uq4FNMcFQYeOATJ1iUSKK4Rr98jCCqYdII7hQr7zNyz9X8JZADgVWd8y622Ml+otbVVyisqhPOuhI43ptdZZ50uG24yXs649CQJBcMypHaILJy7UDKpdeEUeOEDZCQMByGzaIlUI3rww+JFAl9cKjHpXIdgOceJU1G1U1puqmE5Jenu3l8loEqJocpQKGTCmnzNiEEAUYJMKmlFD5ASKAmEJJpGxADOQTqWxmoGsUkuQjBfEsxtIocQCJdixVIvgUo4Ei5At78OC/e+CyaBjpNmaQBsrHmGMkH8Y0SAzgC3IszD1taIFMMZ9yN6F4ODMKhyiESSUVm0cIHse8geUlSEFJ3EMB+RFsAlauA8pDB31xw5QmJJvPZmTRChr+Xsej9C0MHyRN9aZn7TXdYUbEq4J+q7EtAIAZ0Blh3ef//9ctJJJ0mEQELkJgNwBF579VVZe71J4g0iLcDIQDom48dMkgf+9BfZcvctgB2AUmLIEgoq29wsP9lwI7nury/KVltPXApb3Xcl4d6ZK4HCS4BYGgdsIHcB4gfSwOrwd0N9gwwePMQ4CEwZMHVAZwAgAMytuJQAk9MYb5QgHPFwUUiefOpl2WS7DSUTQBmiH1iebFKy0YSsWz0YzkASgF4WHcCAEdVLQEEf2nrfIViGMEwgAHkXD+qjWuChlZr8KNQaPDKirwkA0RptU5etiE7sE41GJRwO9yFRu7fiSmD5JaBAJ4YrDz74YJk5c6YZ/9wyWH0smj9XJk7aWM47/2o5/qRfSRL/gl5UG0STUlKE+cLQJPICdK5ZrOBBhCCD8kSmIOJYqZiKKXdzJTBAJeAEETpfEzNQO2gQSnnjUldX1w4/4GcpoY3KffC+B2XzzbeQiqIKiaHcN8lIHvhAPIjOwaWAVDEB6XHAHtVWVUlTUwtmKAJ3NG5wKEBE0Ke2XncIOqKEMBKyPzAKEa9LSyxngIY+ZBv6hqZGqSy3wjh0Bugc8Ke4uNh1BvrUMHNvZkUlwKgAx/aMGTNkHpDOS5YskQYAlyorK0GM4pEhI4bLnM8/kxEjNzC5zM22Gi/RVKsMrx4q6RaoHsydeAqKCqBnxBgkkIgC6xQ36QIWKbhZgxV9Mu5xq7sE6CA89NcH5fTTT5dnn30WJboBEBPFpbmlWSpgd2IgA7v3wXvllttuNsafnCABeNjNzeAdoE1COiFhHHF8Bg+gFc7FkKpKISoogdrDMIDAfW3rdYfAYfvbwE0OLeWFUAnwiIEQIgxDz01zqGWlZbkSLEYI6AhoiJX78LXT6+trwnfvx5VAVxKgQ0AgIdMEd999t5SgxJAbIwbFxWBMA/NQWVm5HHrIUXLdzTfJbZteJTXBCmlpakIdNEIC+K8ISGcyogVJm5r0of4ZICesUGKYZ0h1upsrAVcCnUjgp1tuaZzv4Sgz/PKLL6S6pkaqqqoNJ8FPN/upnHLMqbLz7ruAlggpA0TmijA//aUhROgSkvCAxCgcxPuYd0jZNceikowBl4Br+YBN6IvueK86BPmrk46YCOOICBQhIhAKheWOO+6QU089FaFOMLHZNK5ffvGljBw5MlcOos+VilRLRNzR7kqgv0qAqTGSoDBKsPHGG+dSYXR+4+AckBTmR0mFnHnGyTJ2/Fry4IO3oNqgVSpCZeJHVCCDf2RQa4hlpBbKKYvoAJVSS2sUNdD9VSrufbsSWDUS4Dx78qmnjDMwdNjQ3EVrqmtk1jOzZNLkjUBGlAKeB9Ti+HRx/WKpa2gEeBf4HjgCYCnGhkgdogpDhwyWH7+fjwWtSEkfTdX1qkPQnUdKZ4D5zq3gqX3+xRz55huwRdXWmlBnXX2djByxhpx22mlyySWXgFYyLo2NjTJkyBCTMtDVVXeu4+7jSqCvSoARgvLychMdUNZC3ivRziwjSIH0pL6uCdEwr8TBRhjE/gsXzpepR+wqDUfWSdnQGlncDKUE4pQJgNXMa83KiKGDTT20mzLoq0/dva++IIEoInGMTK+xxhrGvhBkyNQBgYX8zUlkYXTimH8++f7H79kuRFKt+LyYJT5ZpOvQi6SyXF798APJlFRJ0nbELZCi1Rehr2y97hB0RyE9+9TTJgS6ePFigDKaTMqAJVcEGc79Ya5sOH5D2XTTTWWXXXYxzgA3K6RqpRjczZVAf5YAcTEcz3R2x4wZYzU2MgDarESBowmXV8MBDhnmwki8RYqD+LuoRF56/D8yfKdRQDqnpTnjlwoqoqZ58vNxE6Qh0ioIILibKwFXAsuQgKap/agR9LGZmKb97dIE9grJIhrNCh/ORx9W/nVNaakpgVeAyJwPVQZJAhBBVSyI2rG9QQrHEL/jczEEyz/2CCqcfuAB8up//mMO5kqJTkQUmIIQSjyCyO9MnTrVgD74m8qSG52B/MqD5b+6e4Qrgd6VAJ1fOrmkSyWosKysDAxptVbqAEuRMOcDJsTtt94j+0z/hVQVVWJuRGRwWa0s/nqBDBc4BCh78iK/Cb0FugIPQFERg5LuezxpvStr9+quBDqSQCNAvBWwM9xISsTIHB3yNCrgOC+9SA2QB5zcBQQIlJXjb7zM0hahWYihGLchA0n6BfY6NcXj+xgxWJ+KEHSU0lz0w4+mkqCMig8CTNp9pRkhoGPgRZj0zDPPlA022ECuv/5689D4kLgx1OpuvSWB/NiPm7BekSfBMcyf3/3ud3IMuq19CG51OglWSW0aSicrCxf8KA/9/V7509134B0v8pPlsjC2WAJDsQ+UlBfKy5AW03PwBsFG4AV5ERDReM99KivyVNxjBo4EsoaQSBeXVpoOMw8lvyZiwNfsiIjVvh/Gvy6SkDIbIOAJcl+U9wJjUGSojDOokLPSdAm8ZhOyvrb1ukNAgXRIQGTbEwqN5r0K5RoeemNc2cAjY/6TuRk/Vjysy2bkgGFVgrDovTHfw9futpIl0GHdqKl6z7uwTZmn73Zab7qS77efnZ7OgImSTZ9uqgw4zhVkyK8yf2EdwIZT5Iwzz5JpU3eCQ4DmKzDz85NLJDEEKxQoKrrFNPwJUhsjlVAHCuM1qrBMAVeBL9z3lFI/e0Tu7fZnCXThETMKYJxyEgjZ+3I+siWyYtR8NPZ2CqGyxF6EaiMRzMaiICuD2ArZOgH/H0QqQV/3JfH1ukOgdqEzp4AgKjZsWbxwsYRZ0oHIQCMaupSCF5oeGcXP8kISF9ERYHRA8QNuyqC3h1q+1e/wKff2Tfb567N0luN69uzZMmfOHKmurjYpMR3nr7/+uowfP94m6cL8AK6gbFCF1CUbjaIi7SrxNsQZ8JhwVY189smHsuG4dfr8d3dv0JVAb0pAo8zE8Wjk2XQahR3KRaCNnbccgVwaLudo6Iv2uYG+GpnrdYdgmW0J8GEl2J0WLV4iTQBU8YEwVFMGZ4CmJYa6TpJBPPHEE3LkkUfmQIR0EJy943tzQA3sa/fVYd9/ngpBtKQtpgIiqHCdddYxhp9OAn90lULnl+Oe+1cgxPnVV19ZKQJsyvCpXB0fffSRS9zVf4aAe6e9LAF1AJy3wffUQejl2yvo5XvdIdCwSWemwxcqktPAPXDsscfKq2+9CXY2oDbt/A0VZT2chauuukpuu+02IxjtV80H5hITFXSsFP5krr/QpUyZIqDRZwqMZYdK1c2KG4ILuTmdXyUu0v2Uf52/ufFcWpKrkYcub8LdwZXAAJUA54safgWsMxLtdMZXJ9H0CYdABdqZfTj93LNl5qxnZRAU4Jwvv5BihD89ngwiB4tkQ4AJr776atl///1zzSdWpwfkfhdXAgxNUikp6yYbG6kzwM+0bweNPvfhe3SG1RmgBJ3OMdNr/NvF2Lhjy5XAsiWgaQE63a+99prZeSu0Q9Z5trrJr085BO2Ea+cSUiiv8gUD8u+XXpT333tPRo0aJa3RVrNrUUmxfPLRf2XUyFEGWMiIAXOkfFhcBTF8yhWWu61ECXS6ymc2LR9Y6IYEVuRJ1NfXA1Rb1e5QrlY0MsCxztfKzNmMjoZ8j3+rs8D5wR+eR1MILlfHijwN95iBKAFG3F5++WXz1adMmbLasuD2ukPQFYbAz3ZsXAVhVbTR5MmmsYuHyGuaG5RUsUWlcQ7sigJ1Bvie6wz09tR1VrrnOQOub9Dth0MjrlUzNOpMC3z88ccyd+5c2W677XKdPzUiQK4CbnQM9DUdBDrM3HgOOgsucVe3H4G74wCVgALTmSagc037ov1yVkfQeq87BBxntA3qGCxlJ9jcCEafFQbciSGcJP5m2YcP5Yd+tJk057DLD6n4+OC4n9vLoLdmsT5Ft6qgp08gV/9sO7w06owG3H///cag77zzzsIUAp0EKiqu+jnumWKgM8B9FXBIh4GOM8/hNv/q6ZNxjx8IElD8AO2LgnQ1deeCCgs8ArqzSDS0kDZNaypldX6zaFsBkCLpCryEFPahMqSi05WUVZFg7b86bwRPKuJc0ybO76syUKOhnznzy2p0OOAZGlNHKp/LwbmfGheeLx9xy/PoeyzPNS2s8cK5n/NchjXPJpNy3rvLJWG19dZN5ci/dbXP1wokpIzzV/3OFY0TM+A6y6uzVnC/W6Ek4NRLGhnQeeg6BIWScifnMQ5CXg6B6QH2oObDUOWY4aoHlQYBoj3xjw+GxpAKjz80NjQ+TmW6km+9107v/J7qEPFmVPmrQ0SjwYGshlzfp8OgHi9/01BopYaeI99R4H78jOA01rbzXDwPj9PIjNMRw6PA82DOWys/LB6PVAqtQEGSo4hd9cB5/3x2Luit14aVe2FXAq4EBqAEej1l0GGUIP9NL8w+yg01J+plHge0kXQGWJvNums1anyGJq2Ale5A2Gg4CZ6kU0SwGI2o07DSSDOFojJSQ83f/EzJnCgrjRrQ+aKD5QyN6XF0ArjxWvxJJOIoBbVkznQNV/VmQ7Yg0op8dzEdBiLfnStdi/2LjgKfE++hvQMBuk+XaXIgDF/3O7oScCXQhyTQ6w5Bd2Sh4c277rpLjjjiCKlEowkNQZ933nly44035iIDWiOq4Z3unL8/70Pjr+BJXe0762YpO2d4mPto5ITv82/d1Cg7gZlae6ufKUKdx6RAHW1FFNCxA9ScVu6aVLtWoIfOAI0+/05nQJMLp86qh8+YyIIXjl463ZZO0GgHrz8Qojs9GXerKzFKT2TiHutKwJVAzyTQ+w5BJ5z2+nYyiVbH6BbF/tM33HCDHHDAARY5CxtDoMMU+d2vueYak1OlknTmWZ2veyamvnu0UmrSgBInQOdAjbiTxlkjKeocaA5f69gpP40a0ElQ8Bq/uUYKGGng+/zbitaUmmvxnNmsx6bSZWqC7afj5n2/3wr3+OxGHlZTHmAMsilzv2WlleZzZ5291viujijevjuS3DtzJeBKYKBLoPcdgi6eAPsV6LZo0SIDmsrlvBEmp5HSFbFGB3R/ZxphdX3QztW/lpjRMeJGeVgGWHK/VSbOtALPoShaylLPqWx3KjsnuY2e169NOmxAWyLBqEEAz4lYjiwcAzp0fvx4De6DTgfxAxk4c2WlZSa6QGeC96pYhbZz9/nh2WvDanUENPWaMN0LuxJwJWDZjL4uB5MaABiNBoMGT3POhogAm4LY8pHqA8EZ4PdXI6pocvI0MKWin/H3/PnzZejQoeY9ZbPTlIoafQ1BU84sXePqXFMRvAYxBUqA09xMwqcKgArBs2+H/tlAp6Sk1ERp2CEs0hLFPmhGBdCgbnTeLKclK3V1S6S2ptY0qEqifagzQqBkOgMhwtPX5597f64EXAkMHAn0eYeAjyIFgxG0ywpp3GpqanLGTXPgusLVle/AKDtE/j8Vle22+ql8+f0i+fC/n0pNdaXhB0wTMIiV+cknnygvvPSS/OfV1yRk8ARAAGZBGMSKg3hCgiHLYMdR0hkKolqjoV5+edgRMi+ZlqefekI8SXTHKwphhU/AYFpOP+0EeeON12TWv16USsMCmYRBT8jo9cdLw8JFEsC5izCq4nhv4eKFprMeoAYSDiRxHiul8+XXc2XrbbaQhfN/NODD8rJiueziC+T4E062UgsAIFrEUxb4kK81heTlK/MHwgzdqVsdOHPZ/aY9kgAJzlBrbnetc56K7woWJexll2E9Ol5Zxcw6Ku3xmDtI23/bLb9tOg7rV9Zu924PXrsBFcNmzrPxtRnrKK3mZ2m03+V7frOTBdIB+sadAj165u7B+RLofYegE6XufJvOADeuHAcPHpzjFwggNJ1f366hVNOzejXnIJAsLK0vIv7EEhjfJbLHQcfI7KcfkRC0VYB1/VkACAm18GalJcESwWpJxbG/rwjHFRliJ+5DxQKPSxKpjFnxJ5YsksaKURIH6K+iCOfJADToxWqf54SDEG2tk5KyEkkBKPjDx2/JuhttLTfMfF4O3GlbKadejTXKzZccJEOHDJJnPmyUyeszKtCI4yNy35+fkaNPOFNuuvUWOerAPRCiSsu8b7+QiePHyYxH/iLPvvKeZIlRiCCaUBJGmgF3hyqFJtxCKYj2vFTMvOcMUg98vq5T4Gq1nkjAWGn+j2BXmOAsql8c/ibNt59jzoBvs9KEl8EgUnG0yemkpPDPxyhYxm8AtFYxDRhUMTe9HuotpsKsMlteJQkH3oudfB6k6fgGq3JwviwMfiSRkmLMQ+tucN10TAKItvEcLX72sxApxuLIl8G9oulbkg3cvNCBPfn+7rGuBBwS6H2HYDkeB428M/e9HIeuprtCdUQbpDTskcHDh8mXX3whn3y9RDZauwbG0i/JaKPMXzRf6rDqZ4i/Nd4qZaCCzkIJZdJYXSA9kMFK3oNIAtVdEfEAjU3iQylhyZA1YMJRKQDV5IMSyvpKxIOPK7GajyOl0NzaLJXFZXLv3X+SabttI/vBGTAbqz0BAj3+ytvk76/vLOdceK38868X4M1WidX9IKecdYE8/Z/3ZMr61biHrNQ31cuwkSNlYd2Psu6Y9eSCy/4oZ599GtIPcAbAU0BlS5VI1l0TKUjGjYPg8eF9fECfxt1cCfRIAsYpoCdrqUNdqdsLe+sdrtQx/gOszOHuthVmSixOBkjMIfqnVurNY0puy0qCiJ4xykX8DAw8xq3fXyTRONJvpGSno0DiKXJ4IIxWFET/lUhWikLgVqFTz7FNRwS3lsZxJjKB6xBMzYONg27HG3r0/d2DXQnYEuhXDoH71DqQQKhESrCqX2fi2jL1oJPl/449U1597k6s4iOgey6S8ZMmyOvvvI9FdVZKikokitX7xef+Vv543T1Ua0ah3PuXe2SfAw6DAYYSQgqhqqpEvm5pNGFREEAjmBCQeBSvTWsCHwCDZXAO0IYax85+42MDCiwn2yC1ZADKrb5ZgsAHzHrxI2lOeKWCgQic+8LfniUjN91Fxm1YLYQ6cuUVrKzCKzolHnStPEv+75y75eyzTgO3QgQpiSJpaFwiZRVWioibJ8ilVhKODBSqiXDYX8MdHK4EeiQBJVBvfxIG5cmW6gFeRjju4QA0w8gXIUoVxKo9lUjDkBdjGNKhyCKKGcf8KIUzUGWcgUCAJGoEznLysBoHfB2Yh9zSmbj46WUjXVcUChhHI1ziQboNsyzdjAhEVIJJRBmKSySE3VrhADe1tEo5cnIZ/M10acCB0enR13cPdiVAnexKoZ9LAEaV4fXAkBo5/oBd5PITfyP/+Me/Zf9p2yGsnpLPPv8KhtorcSi0IIiELr/qSvngk2+kFYqFjaP++dgD8otDfiVrrr+VbDlpLEaEV+Z8963E1xopQax25i1ZLMNrqqH0MhKLAncAx6CoqNQif0LVwM133itTfrKp7LvbTvLgAw9KuLxU/DDyaYQyubIvQ3YCtSCSjbXKjGfeko1OPtXCOEDp+T1cdQUkBcCiN9sgm22xrdQtvl7+9+kC+cmEIVCeceALSmVJA0ocK8qkvkFkSCUUL45jKHd1zwgta2S6PASFnrdWvh++bZvziVdxRMuKUSEDFq7c+6X4G4wbROgiJRcEORpAthUWFqcYxpsbcTOsrIklIgguEJBbAbtPyk4vogQg7Yq1SFkYlTitUfGHrFJc/sD1YPZOQriCyTUwMgAPIY3BzuxdSXmxDSGwmFrdzZVAISXgjqhCSnOVnwsKIw5jCSVUHy2VZqQBbr3tBrngnGNlv2mfSXNLQoausR6qAf4l1RVF0F+t8oc/3CGf/O9LKCEqsLhMnrwR0pFQTImMLFoQkcFVaRk+rFqen/2kDK+CU+CtF38yhpbTHikprZBYc4MMGz4Uuc6wMezrj5soXyBVsd7IMbLGEBhxKNQo8vvf10WBMwCjJJwG8SLnydUMwIlDR61pVB+Bh4JqBQlViT/MxlWtCMc2mXLE/306VzbZcLD83wlHyB23P4IIRYk8POM92W3HtUy+N4vvkYijSQ/Cp27+dJUPutXvgjnO9PbOAP8qCsKjRd4fKF3jvHIVz584ymuLTEyfJb0w0ogQJJDiCsKAx2IpzCk/4AH8XQQ8gRWLCyDExjnD16UY83E4CwEvJgLnDFJngZJqpOYsDEGkATidUmITgBHA+RFAM9eNJrJwUKxoRhJeRwDXczdXAoWSgOsQFEqSvXUeWODamkr5pJkKS+TAvafKQ7deIccfc5TcfMc9smBRHVbSWIUjbxlEeqGxqQEhSav50IdvvCJTtt7JpP3rl7RKzUZc3cSgdFplw+12klnPPiJlUDol/owJf8K8ywWnXyxPPfeEtCJUEIKy9OLfiOEjpCUZAX4gLclYWnbebW+8Nxhh/bh88eVnMmaNasRArZXUJmMHWaAtblxNGRBARlJwDmpqhhgCqiGDKuSNN9+UBfMXQqk2SWvMJ+uNnyrvvPkvGV7LtEERqhYYph24m8tDUKBnn/Mo+cLZrtsy3PzhmORi3BjqVlTLFMMxYG7fGGbiCqhG0WQNeBw/ALwZOMHI8COS5pcYQLxFwB3MX7BAamuHmGhdfUML0nJleN9qRx0FyVeotByzwDpfU3MWkbAKTAsADrF/BpGFJsyrElzXA3yCVWDjg4Ph5ssKNArc09gScB2Cfj0UqECCsrguAshenQkpeuAgXHHBVbLlz7eTy8DgmEpHZPiIEQhtVki8MSLX/+1hOev4E4BgTsrQmgp5+83nZJc9D5LGelYfQOk1RwBsapE1x40Wrj0MIyRchiByodmMWedIImlhD5BAMCunDBDSXq50YKgDAE7NeuZZ8YUzcthRR8ha602W77/+RIaXB6SqMiyz/vaQTNvsTEHqVYJwEtJETfvAM1E6SD56+w2AtTKyxrBKGbfWWPnbw/8EGhuKFQo3mYLSDPMLcsharoBBdbfX4f36abo3v+ol0GZSO8YQkEyLpbnZWINc8Jtfyb1vzpX3PnxDyoHbySYROcBwjGEwv//+p7LzTjvKhEnj5OUXn6d7YJyEgD8ke+99oDz5xAwpCgOLE0vIlCkb4e/nTH8RHx0IjOGDpu8rf/vHczJ3cVyqy73SijRZcXnYYBPOPP00efj5t+XNd96QWkzHNDAHGfwEge1xN1cChZSA6xAUUpq9cS6E7uPxjFSPGW2unsJKftJPN5UT/+8Yuf76a6W8tFoWzVsoUSTgmcO86Oxz5b5/zJRDd9kOOdBmaYgskQZ8RtSzKbVGV0SWHi5eONeGSWm9M1VnGqsbVCHASTArnbpFMmGd9eWvf/6zbDt1P4RAAVyEXvVjZRSt+1ouPe8s+ctDz8s3i6IyfHCZ7LDdxvLpF+9LCKdieVY0itWWKR9g6kNk3tzFMmr0mrLmyBp8TjhXkdxz951y9K9Pkn/86y2x8FM2ypqgKhxmL5h6Q/LuNVcnCQDsp6UD6hpYYX6MN0TDPCj1q6pCMy9wdzA4AFgrnGSACuFYf/31d7L1FlvJjbfcJb8+5hcYl4gU4OB33nsb+JqfyYUXXil/e+QhRBKAEchE5YQTjpbRo0fLG6+/IxuMG4Oigax88d18BMsCsu8+e8tLs/8hQQJpER3zwKEvA8QgifsD8aeFocX+Qc5X43K4myuBwkmgXzkE5BwYKAyE3X7EACxxdV73AxsMMecJWFJ0iZx62hmy/sQpUlq7hlSUIU8fTMmXn3wChyEg227OEsEMVthx+fbbz1F5gLQAUM4EPGcjXPEjEYBcPe0vlU6KTJFQfAxXkmkwGrPaUZeXlwH8t47cc/vtstXO+yD/6TXnYE4gDJbCyLffiAfshcNGroHnFpErfn+7DBoxUZ57+mjZbdftsfLCKou5UShZT9IHzMDZssO++6FqAkhrvBcCuurwQ38lhxz2a/nVGWdCEe8ue2z5UwQJcBxBhXafhG7Lyt3RlUCnErBMqxX7atvSKDckwRfJvJpRecPf5PbyI72QAuDw488+lc232F7+88bbssnG6+fO8d2P38n2P99RZs6cJdtsszUiBWBchVPhR4rsTzffJW+/vrUceNB0eeU//0LmrFSqhq0plSAX+/yD1+XT//5XxoHoywPsTBYpu2RkkcRx3RSuy+nF9EUCJGHBIrfmdlUMaLK2EkStHWBpg1bXPiv9yiFweQg6GP4A8K0xYrh8mx6CPL5IlR8hTqzwa4dVycEHH4xOkLfJRptMRjlhiZRXDZGqimqZ/dIbcujUyeKFwd11t32Q6wzI7FnPyR47TWTdE0KgREMTyW8pRy9IVLw4bxYgqeYoqxMIUExIKXKgv//jH2TjTafKez/ZWt55+2Vpac2ipDApn7/9umwNJ+Hws6+XGhAasuzKHyiTB++7Tfbdc0f559P/li233BzArIwsWbQYkYZx8tMpm8ufbrhWFjUslKGVwCAgouGF9mM145TNJ8rTz/5Dpm0LZwY3xZbPoRJgsZF2cDdXAisiAR3fliOAQWYtv23sgMUCSANuIlhE+GO8BZAWWwIsbLg4JZ//72M4A9vKzNnPy082sZyBaDQBkGFAHp3xDxk2bITssOM2ZvzyXLEI2oGDX4N/333PnTIOZFw+4HOiACPW1TfJCABzzz/5aLni3LPkz489AU8Z105FkJpolJQXnAY4zlAQwONmwzf7dt0wwYo8/G4eo84AnQC2ltcFKR2E1dEp6FcOQTef4QDaDQojHZS58xskXfY90MdkCQhLFOC9cKkfKYMr5Klnn5EIjGcs4peRa02S3197tRyx38/kWA9W/LD773zwolxxxbVy733XyyH77yI/mTJahg4eJgsASGBI/ocl9TKqtsqoTHIZhFEqVVlVYQxySW2ljN94S6lvXChrjJwgZYFyKa4MIf9ZL0OKK+Xf/35T1t1iY6xuUiymQkSgWqZNP1jmbLGNrLf2BKPUorFmrJ588uLjL8iUHbbAvlGUboVkzpwv5bDph8pLr7wkWYzSd999STbbeHOtzpIy0Caja4LtsriB0wE06Av8VTUewJSBlRazNks1Wp1VMexQzTP/xx+komowmnKJvP76m7LXrjvK8y+9Lj/5yWQcxXwboIQIH9BoP/mPF2T0qPVhQFKo0Ikg6gW+kJIyG4eTlYkTxksUQFwvywoRefOHyzDvqoA32FNOOuEEeejBp+XA6bsg4obUBHJsvqKwwcswvUCHgJE4pi4GcultgQdCh6dTtltnzxjdcXVkwnUdglUxqlbaNbCKgSJ5fNbz0hgsMdUCMdAPl1TAgKOGPwlF9NnHH0FpYJVt67mpP99aYgBDsbgpS+pjfPCXvzyE/bGP0TUJ+cs/npWIB2WFsLPDjDOAhQq6FvqLiuXKay4GtoAUxyBKSTSC4A3XQznigrnfSSAMVDU+TaLaoMyL8ivwFkSBUyAoEIULCHESJJWUkWuONMhqLxyBJNIWAVIpA5+VRLrCXwHGNyjVtceMlZ132Nn0rYgkW+SkC0+UI6cfJvULGqUKYEgq3yTu1ee1kNoDbXN5CAr3xHO5eOavzCQw7q+JGligWqS0MODHjV9Hbn/pLZn1ypdyzO67SDoWlUE1iGThkFbwCpSis6gHOIC6umb54vMvZfqBwBOA3rskrMk3VNo2glioEmWKuFQYK8445ksaE40Gp7kJ8wkVCRedcYpce83vZJ89tpFgMeGJGOugNaayNuRfVpjAkCe6DkHhxkFHZ2JEgBUlfD6MEBhdiBSCtmhfuVdf9Wd3HYJVL/PCXhF5TPGFDKugab+CXCWNrgcrmyDr+6FGuEsSXAIlaAZQjdw+tyaU+RUXg4UQzkIrekQUw7FIoX7aTy0DnnTWTBOV0IzUQAXwAiVIOfAChlYVVQWYJuB0D5sVkUFT43cWCOosKNUYVuVCKwSEoQ+OASqmwXuA46HHorivVrAo1pajfhCKjUxrCRzHlssWLSz/wVEBE9w5558lZ593phQBVbWodYm5ThVKEtO4Tw+cCQ/uw91cCfREAksD86wVuJOzrWnhAhAPxQGoXSLN836QI/aYikqCF+SM3xwj66y1liyCIa8ohUMOBzuI/gVBjP84ynxZGupj9Q1M+hL0B6muGmQ5A9giOCZYAicczjCBi5xPsQhKd5GbOOr0s2XGU2/J1eefK+dde7IkMRfjkUbj8BtSL4Jy4RfYLV568vXdY7uQgPbEcToEVgt3y4lb3TBtrkPQr6cEtQJWH1AqBBsBZ4TGRnQIAO5jbTRK+ixQPshM4AzUN7Si9K8YtMYpgAPLDS8aQVPFID4x+dIQdk6j0Qp6HXiKraHBDonG7JoqKmsSmFUKNlRCY5WeQrkjr25RtrBpC5XWosVJGTQogP4JESkl5gDRiiB4B/zIhVaBJIk7kaEwA61GxLRGatNwErhiKiJyCgqTWwIo7wqQtnCLwZkI4TzNpGYupnIdmOkCl4egEBNXjX9b7SqgfzixnUawf5UPHgT/dL4srq/DvCiV5956RzZbt0yenTVLxk/YXA498mh56M+3m6ZH3EpKArL+BuvJhx++a1p7+8H+WYNIguEqAFjWhzlajPmXQSptUaRByotrQWnAtADmBXIBHpQiXnHhubLnvrvIGecdJAFE/IpCrWakG4eA5bauL1yIAdDlORgdYEt4RuQWL17czhHQz7o8ST/awXUI+tHDWvpWoSJgYGmoLeJVS2EAcgQqYHZvY1cUsKXB0NNcc3WSgtcQDvuwUo+bFUzABuU1t4CREGmDcKgM4UmA+WBrnTongWYtQRjgjGnyYg0b6ks/2NviMOxF7DwJw46CBUO9Omgw2yyCe6ioSuLolhgGJiELzgLiBTKoWkhG0ckNEQxSvEeRjggzVMsGMTi34TRgWBT3yLrCIBgOGxHmyEITVqBhDFMdRQBOptjRUrvM9Ovn6N58b0nAWVHQ0T1kMX88cHo9AP+tscYQGTLcI2sOLYOjG4MhLwZ48EGUFm4hV1w9WS49/xQbiJuVo1B+eOlFlyIDAWcYpEKcg2yg5EcVEOfrM/98Wqb9Yn+Z9c6Lsv7a2CfSJIMqag34NgkekElbbSbH7LWb3Hvn9fL1ArAWIh2hDBxZzDmzcbK7jsFKHTp0BnRbY401LL1nt6x2frZSb2IVnrz3HQKdkXkLPedEXTqsZ1mjgbk2dI4Om6gHxpOAozK7G3ATQo/VJXiDZXlcTkBWdoM00AdTg8BJCBQhVRAzUQGu+MtK0aKYOVRwCQQRoqcDwX7sDAxgzWJatnL1wpUJg/p81yJi9WL1Qi6BDLogwvCDxwDpTrRGBsBKmdyQ5/d4LQBgDIo0BCyCDxEINo1BzBQOCnnb+doCdJtWsXA8PPQsiHXAax/qsKdstYWsD6W80047yT4HHoYoRyWgD/08bOcc6PaAbj8l2nZg7Mci2+cPXUDXGvRUV6o0285j183ab3iI3sNcyaZCMg/U3gLQ61BUzRRliAtIySaTNpJbbrtDfnP8ifLrIw41jcHKEY3bdedd5MTjfgMCopmy1967gsyLvQcsMGA8EZPrb7lZRo1ZSzYYvYGUBwHGxVgPI9XA/YoAPgQoQU685DIZjbLewegrkk0MFg/JSHFZP+cihwKmn5s16+kIsI/vzMgwmQM9xTTBDjvsYHbmaxJDEQO1um296xB0YvX5tn7EkLYPpT8JrBDpkXFVy5Viru8tQ9gmZI1wMlaqYXjS3FrRorcExqmnm7PshOeKIt/Oa/D3e++9lwOa9PQ6nR2/FnKU/N7MsTs9UlOCybI8JhMN0AhcAfZJKsKlABzRAFNjsMc79uNnZjdLsuBHg2G2erJbyGXLGjGNQHIjmnt2YuOQp2PghdEGc4HliBmjRCYAPRP/RLQBwCuG1siYyEfCa+lZCVCkcmWLV3M5/tjtW63zWHvyWtZnwCRYhVXIfFh94m+9/gbZbptt5LEnnpFjf3MqzueXnXb8uZx11llAev/EHM9nznFAAFCfD6ubL25/X+MFWfa+bVpQfpA6cBxsqWvYnAzUDah0H8Yg+CASiOYE2XwHW4K4EaRg+Dw5/kuR13a3ziVAOXKcm7FnO2OkBKajZYoOjd+FapsU9stUiL96XTgC36A1B+YD2DW5XxreLx2B+26/Q8avO0bm/vA9jEVABlcPlX/PZmntNnLeeefLaaedgscHxwLTcvLGU6QRTIQPP/p3OAMliOeB6RM/9U115vnxwhE4DSVrjJIjjjxK/nDDXTJ6/VKpZeCMYwG6wIwcrge6sSpiiTD1B8dEMaIausJ15r87e291y5EvNRrybZBRRfqmteBh+2rOyvHjxluH42MvV0YdOhH9e8b1rkPQhewsm2F5YSa8DaOQgBL0VmrOz5oNWg9KQ61AjxBXrQXYaIRZekRDx0ml1/jggw/ksssukwXgKF+Z25w5c8y16aXyh691U2BLT65PefE7DRo0SAYPHgwjAmcC16DyoGHtaViM56ISYrVAbW0tVlBV5np6XlVEnX0HeuMLFy40hEg09ieedJJcd911IEUqN6WPzz//vDz77LPmcH5OL/6WW24x34Xjgs+sz27GG2t/d+orqZ6PItoTLra74YGkht33ioCh+AXCzT4AMukMJECdGzTgTgBBkbMJgWTKdQa699QttgHnRmegbSN1sT8AZo2kXxbWJ6U0xK6DyCvDOUtx1Y/oAev/nvznDBk6bKhsNGFD+e///odnEAI3wWayaNFCGT9+vFx08QW5k06G8/r6m+9KKZ4jr9XY0GBy0xzTETxvzsESzBPO94svv14ef/IFVPm0SAodS7kP50wMOJ/u6Lj6+noz53gM5yE36jPOC1NSaSMTVZfQeeDG91d7Z2CZQ0Qnpv6m96UROseBq5lT0KcdAp2YXPEQDW+nbizvzN4YPTAhHBgeOg062PleIVCgNCrctOREz7n55pvLjBkzujUpu6ealr0Xr8t70evToBZqwlIJ0bFZtAiMaFA0PDcVgqJpe3L/VDw8/5IlS2T+/PlCBaWMX3xeKt/OrsHvOHz4cPNxS0uLiczQ2NNJ4EYFxvukk0En5sknn5RnnnnGfBc6Ef19C5ew3S20DschSuAItkwjMrTuemPMV+PbljNA7AawITAiCZR9mlp1yC7AInp3W2EJcC5wvNL40tHkWOZ7JlJo2hZbsbKaQbWIZKXN5xqZ5Ps04N9//71ZTDLayQVOCzACTNOZsY/oXWVlpcyePTs3t/V6HNc816effppzoBvgPHB/3k93iHHoDOjGOUjHnI6GOgr8TBcanPNOB9otbV3hYdNvD+xdbWFFnrvcDKodSpErwqBdC2omIsPmdukHJ0d+iFidgy4vsIwd1LHQXThZ+R4nDielc8Xek+t0dqx+J0u5L93MpKfX13KakSNHytixY9vdRncUTlffuasIQFfH0+DTGeO9vP/++7L77rtLMzgMuHHFw/f5QwXNH0UE9zSy0dV9rcrPk/hejI7pRpkyUJSDE9gftLbGIRO7Ha6bXC7YI+JY0lp0znnNKXN539zQKGVoUpSAXiAVt67CzdLf1m10sqm3uHiJoyNiKaiKuaUQ8QmiSoifc27rXNeVv4b4NUJIvUNngPtz6+6CQM/DZkrcNK3K15pOUJIdvZYpmXRLGboeQ91I2XR9kr6zR+86BN2QgwnZmdwpcQGRdoOUE4KIdW6cUFSUzlB0IQa0ElPwGpwkzslkSvBs/EI3vsoK7aIkGM7rcNLyh9cvVEhcIxD8vrwWf1OWPTXo6rDlKy/9Dl0Zbn2GVGp77LGHWflz43Hz5s0zKzDnpiu0nNJeIamvwoMcCsUYeMdm/oRRCRAXw5a6CPGynwRlYjHjWTnkxsaoSRGoM5BCoXosZuWLDfbA3VZYAjS+Gh10rpiVupbOgHkOdp5Zee4bGhtMikxX+/QNknAACEZLgSXU6CxDemTpLs65/DnB5+eMODgjB13NG+cXVh3BY+hMMyVBPaYRAzPMoEs4ZzpbeKywAN0D+5UE+qxDoA62GsI0FOKY0QiT4gPTn9xeLZdjQupKVpsfqXHraEW9Ik9HJx+vQ4+aE4eTTBXFipyzu8d0NPGpjJwefXfP1dF+SryhDgD3Mb3ejbGxnIOebOoIqMLhuXjvPK8BiGoeqJOL8PtT7lRgX3zxRTugqB7LyBHTA1SYGq61QHWl3V5F9eQ7FvpYjn014ymmcMjTYJDNYMzD45g58xmZNm3v3GVLYDgWL16EvDJpdglA9bvOQIEeikan1BhzzNJI58LrdhQgkWjLxzOiSWdAAcjWnGKVQSDnBFi3xwhn+5W+zndeg5sTGK3RQP5m9FPnRVdfVecQ552m0ZgyqK6uzkVYnfOf5+P5qQe6g1Po6vru5/1HAn3WITAGicbDoOTJaBeQiy66yAxQXUlxEF988cVLSbuQhBG6QtfoQ76B7sqgFWIoOK+hTo+et6cGO//+1EHQ93v6/RSYSAXqlJ2G+rtSOFR+ehzPQRwBDb2lZC3SEI0SqAPIc1Px8djuhlUL8ZxWxjn89ioyC2eHM2KD9dfDpAAhFLpc0hbFIkn538cfG+Dh3O/ngv8BJDpEQSMykMJq1L8alkatDDl3dk6d9zrm+LcaaRMxgA7KVTRBYTmdADqxHP+co85IngHuGa8PaUCyFNqlAs65rNdQjAyNuaYj9FzLky50YiFIsDNt2jRZe+215eijj5ZRo0bJiBEjcs4/5xXnUqEWVKvyeRXkWt1IY5vrrIbBt953CDoQqr6lAE7NI0+fPr3d86YXe+KJJ+aMg05eBcMVIgfuBNY5nQNetBApie4M4HwngMdYeWQLSNmTTY2mXsO5oi9ESkRTLIr30HNSQXUnJaFRBB0DVMzOiBC/OyMEdAr4PBQ5XYh774lce3KsM0JAgomU3WHyinN+ayIlb7/3IXLRFmNkMTpaTZ48Sc4953zZeeed5e133kaKzQIZmhr6Abr11JFVseWfRw2+zj8PAa2I0DAdkCuLtgHAnEtOMLLm6/Pz85r+y08b6P4aneA9OR0MOgZdfU/FBNC48154PIGFRx55pBx33HHy5z//2ZyDDshWW22F8sjThIBp/s25tCqioP1liKoOy+FDMFF7qn/72nfvfYdgGRLRHCp3UePHh8K8HleW6sE688VOJ2B58myd3YZzhVmI8xVqAPC+CuGQdHaOjpyQntx7Z+frzgreqVh5D/oc9N41QuDMf3bnvD35PoU8luAyP8BlSfA/GM4F0wwHYVsob4IJTbUT/r7/rw/LlVf/wVDhciMdhyUPj1xyyfnmx5orFk0HuTvCYHRUsie953xujUJ+l944l+JU1HDW1dXJTTfdZMaJltH1xn31hWuqg0zngZiBIUOGmIgGZcYF1l//+ldzm5Qdy3dngY7ZYLMwiOg0nH766TJu3DjjHGhlkxNX0Re+Y0/uIRdt5kk6iAxkEc1hw6kMUj6P//1ROfCQI0C6ZhGzFaOV9XfffouyzsrcLTjtTyEWpD35bitybK87BPoMlgoU2B8QL1DEZjnYtJKADFFp1ubjwTDkxknPlVN+CZuzznZFhOMe40pgZUuABFG6ygiAU4COQTrF3DLGNiibAZgRH/ETH39oDPumm22W01vEseFj7G/RU0fAbleC1tEpclaAMIfOgG5qNPW3Otj9yXHq7Fk4Q+5cHDQ2ohGQzR2ysp8fCbe4of3Acm1sPW5s0EoO4nDRRAeARpyRARp+RtRIwzt69GjzHh0FXVRpNQVTbvfddx86of5Fvv76a1P6y/NQz2rUYPXTr0s/RDoD8ZaIbDhhIuYjqNnZ5wXPjHs+/PCjwuqs1157VdZff33jMOlixVnWuVwDo5d37nWHwOmY5ZwCx3OxwINETcflhRdfkN122y2XuylB+PjHuT/kcsrOFXx/Dhn38phwL78KJWB4B2HZ06gMIImkj3TT2NLI//vIMMloAIzbaABq43B8hwwdBqR4BM1xLBZCUq1bHfUAQIMzwI18BAJuAjbWIQ+BlaK2zuuMLPWbSoxlPA8uAvg9aKQ0tz5mzBjDXlkIptKuhkJnfkBnC5ylzreS89D5z1jTEATobrjhhu1wPZpSUE4PTZHynpVgzOhru9R7eTAMXcmxNz5XEjBzbfsP63EQ6Wn9ymLhee5vz5BBAIm++tZbWHwiUsISYHz+i+n7yZwv5sghhxxiSqK5qbzJ/+BGCJbzqeZPJoMZyHszilJDlh1uCLYvPgjm8Ngmly1733zrTWFt7Y8//pjLIVMpsDSNzHuFCKkv51dyd3clsFwSIK002zhz2DP0z990CvzoYGk0Ehs8weov+G4eiHCKQMi0QNYYM9Z0k0gQR4BdwugZQTIiP2isUykyaiJaELHKDkkf3Vnp4eqQ/8wHqiqxln63rnLsy/WwOti524GBbu/Y0ztqfzzloBgbZVslQdgGG2xgVvta1sjIAVe11J9OJ4IOBCMBCmikfLkv9e5qhS+Agc+xVhrnwH5g8KbvuPtemfnkTIkDy1OEhmwRklIBxMvOrOede7acdspJRuj56YL+GH3rExGCZU2BMFrzXnzBhcbgv/7mG2bARvBg+P6222wrF1xwgey9997y+OOPGwY7DmY6A3QciDPojw+lsCrBPVtfloDH7tMRCCLXjxtNgoaY3SPLGQGwvAOTFxg+dm2TCngZUbID4RAggIBIgMW8z/3mz5tv+jl89tlnmCPlWB1bNLUOpmv77/5feeF8nlrOquHafJzPqpj/TluvC/5uL/y7veOKj2LqThorOgT8PXToUFOtQ4Pu7HOgCyh1ovQzdRLoDNAxyGdtXfE762NHaq273hbn1TffylikVtZaZ2345QGkDBKQASjyOTVtjg/KRNMnyibLVA3l1d8Wpb3uEHTlOCeRKrjhphvkuVnP5VDpxXAGeBxDqOeef55ceOGFOWWneALtOdDHhpx7O64ElpKAx64UYcqAqxTjDHDFwV4SRWwjDSOOnPPDD/5Vjj/pNNn/0MONokEwwHS88yOs9sgjj8q6664nZeVlWBFGpLwCXScR3gw6GA55Tif3w6owliv7cecT6SiHBo0albSTSKzQ99Iu5LyiJzdh0RU9uPvHqaOkaRUFDvJvGjFn0yNiBZQ2mTLkRgOnUQIFahaKFK3732Ll7Kk2qKPHwE6ui4CxKAWmwkc6d0QM6oHBKC1D3wmWQJt+FGg4j89Ip85FKbf+CrzsdYegq0dcV1+HFf/gHJkN909DC5LPvQiDWR8iw2J8KE4FUEg+gq7u0/3clcCKSCADYKwqJOb8Qwj3Z+EZzJ/7owwbMoilAmxWIFkwD26IVrtLgKCn4f9szuemTx99iQfuf1jORknid99+Z0UXyktMxFOdAZ6XlQwaMVsdHAGnrJ09MZwRglVVFdSRTW/3XlernhUZON08RssjdaHEFAFBlwQJOo2WVmjwPa3a0c/VAeC5eCzTBRxD/TFHni82fTRWe3hgdjRd4AR78nujh0QUtNO1qNKoYIMp7F5WBj4U09HVskJ0Bpy8EYq16Oaj6hO7tTkEy+GpsmlHmzdVOPc2h31yTCB6aByEGwAAoyEs02WMuS4qU3YhRCjHSWGrJTKrQiG03arF7me1TuXgwk/uhdVG07yRc0eX5Zf2ibHh3sRKlwCZIAH+i6K8EJ0LiwAGbEBb3D9c80f554xHUeb0iIxdf11JI/3F1EIYhv4rlDlddvnv0A7aaqzD8VQGcG0jOPWLS9Be1x53HHqKH2hsbDJUxlTkBNpRmRcOdGtdsL3Ns5WkuRlr7Kd5TTM7dEFsOUJ20mOFJa1GyRma1bp+/l4V5DrLnSZY4W+7/AdquS8XSjTwfP78odw0OkCHyhC+4XkxHaCYA00NaMqAV2cvBW6kQF4dmodpliCLdFwSpYXU3lZHeZhGeAdVNbUo4Q0Y8OC2O+5kZMi+FBy7lGEcc3MEnKvvvvvOdJV0ssgu/9Na3iNoiRE9pG1x8J5bLdStuWf8GlPKYo3SXFWM/XnOLtmXxnLEcRPO13l23rqAtfEmdDM3sxwxL81PmYGKI2nU+dqLWg5twmEhPFWzATAFwX/9zdey3nrrGaeA9Kzcxc9iaxzn5CjgffGhsSsY6UOVTIIPqjMiH2dJlnrKvCcn61hHj6p9yNDqMNdOwNjB42G3RH6GAZbljy0uxnpN7ZHV497dCiWB/OVYB7J17JLfP6BtXOfdTyerPNNrg1B/nRs2Ajv/2zgJoPQzXXmZTp4wXrNmzZbjjz8erY1/Ia+9+ZoVosU48SEsyY3RBC+01XnnniXn4ocbqxHIRphAmaEaR13ZKZjws88+kTPOOEM+BqMh59Bhhx1mSIzYzCqfkErLzvI7XepKk9fUXhfWYEZPDahRjuQYghlFQToDqJCg6Se7IkUDIccCqIDAo/Am0G4bNAtgzpdYCnwiftBL45+TVdHiSbD6aVib4xnmPQeVvTPqoYDClZ2/zR9Znc5i5wfdGJ6Fmgl6HpWHEwSocnOOXZVhfn8Qnidflv3JGdD8vup/BZ7yO7UCj2aloLNW6/Sbbpb1UEIYNGk8jG3sc+udd8oxJ5wgH6OtteFi4BzAjx/7XI1W7GuuuWbOUVKchc5BbVuf326aMtUFLl93FK3pahzQDiNWjnvBnEvbtgXTLo0bROEx3k/aDgEr9aBj8D6tkXX/sEnGBpmnm7vUCqQMLGfAihJ0bcgIXqH32dHEdZYM8ZxUgBSSvk8lVIymLSX4+fzzzxEqXdd4tdyHD5cDnIjZzVCb/d///td4vrzON998Y6g5d911V7nmmmvM9VX4PKey3imaVolatHmROi3dzT9ac5xG34qctA+26CrJ1gTqRViumxl0zgfS1SBwP++hBDox7Ct6VqdC1fy1E+Gu7HP6W8ecduLkWON4/fnPf24M9Msvv2hAX6aBEVYtVttvjCs6zXaTrxxjGkcODKeV52VjL4vQyKn4Oda33HJLefXVV42TzHn0yCOPmEZRc+fOlalTpxoHZLvttjM16W3Gvk0ivA8nu57OvxCqHkxpmllSUS0BFJkFb4I6BGy9HG+WZCs8hdqhZoaEg1y+wBlItmAuh7HSRB+KknLDrkinhs6N3kNbnXv7GbWiz2plHNe1Bsy76nIfsDLueuCcU/U+x1K+Y6RcAdxn6623lptvvlkmTJpobAsXqpyDWUQJpu6+m/z6+OOMw0DwOh0mnu+5556T3//+9/Lee++Z+anVGJwTnIOcp9q3Re0OG7JxftOO8Rg6ArwebY2Od9orjdJ09aSsxbk9qGzbom46sQ1WVNpWenjZtrdte7JcVLddZWmHoJMBu/Tb3RvZpJqlMPJX2/rlqVBNKSHy/wp0eeCBBwxQ8I033jAc27fddpupK95xxx2NMVcPloK8/vrrTaiGAtZzrbXWWvLVV1/JjTfeKBMmTJBTTz1Vjj32WHMfSsfJY7VjmYYVndz3ORKkblADW5Jw/H8po5Mnq+6Jrqux4H7eoQS6EO6KfqzHdeBQOKNQzlvieFagkYboqZSUK56c8hznzzzzjMyYMUM22mijXA7SSVerToTmbVXJ6LV4bie/vbOc0An8Yrh3k002AdXxZLnqqquMMX/xxRflT3/6k5kfdKjJ83HwwQebsjTOK1VqvJYqVT1nCs2WaMBTyKNS57AHE51by9el6sH7cCb22mVnOfSa22SbrTaXYnzo9WWBlQDCPZOSCRMnyG233I2IxQ6mXJIbowVMpayKcL87iVZvCZiqNOAmnJwUOrc4vknKtNdeexlbofPPOZc41xYsWGBSArQjdJq56dj88MMPjSPvJCLiMc75S/vGxS7L43ktOui/+93vTFRB03d6TnVgrJLh5aSmp46ib25bI2vB3l7hLf1O++e/AhEC5yW6ThdorklzWIpoVYGqIPnluXK59NJLzWqJxBnaUITeGwVFju13333XCJvHk2rz2muvlY8++sh4WFScuqrn/v/3f/9nVj9Uumzkccstt5hQKY/XkGh+yEzDZs6mOp1NGSNqKMKlws4aJnA4Ch2nBazgjbv1Xwlo2Vt+SFVX9Yo65rhitExz+H/84x/N2KWS4Vjn/jouOUe4SlCl4hyLTqASnQ2Oc7LO6cZjtRW4OgZO/ntnjpPn4nzgDzfydzz66KOmPwhfE3Nw0EEHGSeBDgLnijrKFsERWUJjZqVPUBZdgNYEWjFDCVscCohc4PV/3vtIjgY+ogxv+83CBAFNbwrUzHFJxLhyYxSkjYOEvAwEQsZi0aXz1O3mVv8dN+6drxoJcIyrM6C2RlfgnAtMn91xxx3GPmhVSrtulrhN0j3zWM5X/uSDBTk/FVuhoEut5uFKn/OIc3CdddaRDz74wDgD7BvBuU9SI12oMg1DZ8TZL6NrKTlssG37LatiKM8s45RLvTmtkG178hZIxiHoKI/a+UJq+QyYGnVeh2EUZw0rvzgFSS/r17/+tVmRzJ4924RUNFqg4Jd33nnHhP+1SQcFTiETd8BNhai5GG38wYd56623ypw5c4yDcPvtt5u/yVWgqQM+UCd2QPOoXT8MywGzZGXlnHRrkx9fteVo2hw27l/g+HW3btjdySmB5Q7WLBXsAYmQA0PAcyuFNhWO5iv5PhUTnVjm8/fcc0+jHHTFwfGunR+pIFR5qQHWe9ZrUWkRE0ADzlCnXpPzI5+djnNOHV1nyRjfc6YwuCrhPGTTG56fUba///3vhtP++++/N5z2/IzKjPOHVQxkQsykkxj5bNGMtB/4FHKZSjImwmEYXFki5cjTNrdCORdZLbX9bMwEkpcg9vd7i0wfB/ZoYF8mH1IQPgC5rEWDzhFH2mC5H5o75geqBNSO8Lcabc4V2iU6uqeccorB1XDj3FKDro6+VmfQNnHTFbxG/hhh4BxW/I5Gr9X+0Bngxrmtjv25555rHO0rr7zS/MycOdM4JHqO7vM80Oy32Ryn7bEiATRONs+yZao6iBe0t+f+zkBVhRpAqogUF0BloCsYfsbmGeTLfuqpp0w4U8P2zqYcvBcKmII888wzTRRAH5zepypEClOjEk6ubQqcjTvuuusuExr65S9/aVon6z6KX9BrOTvndU8WbZ5ae7bFtgBO7jw5heZqtu7JttB7OR2xwj0Dk0/HmHY6CIre/hbVASeffLIZm+SI5xh0lsvxG9I4a25RlZcT3KeOKs/P8Upn97HHHjONfFSh8beTYEZrytXZ0AY1ur8CebXdreIg6LzQAWBk4JxzzjH3TZyOpu94nnXWHiUnn3isTJmyrZRV1sI5B4VwmAqKgCZYdtMEBsh1pBW42g8CP2Bl4Cz5t7Q2SxT9F4pC5MdvU0yRlqgJFxCjQIxE26bPrXDPrNAjyz1f35MA55nqeY532himxegM7LTTTuZvNdYaTVC7pRFnfk7nXv/WyJ869PzMipr5cotTPYcznaBliaTXZrqbGDguDuiUMPqgbai7ny6w7YtOCXuBSlfBzEEzZdovT60nlFvJtntgVoTA8VanU20pz4Exvq4fvhMrQCWiodH7779fLrvsMvPDkL56VhpqyadV1TwQz8HVvD4Y5/kZkqXnx9CLOgXO1RKjCHQE+MOwDfejIzIetMjWisci6dBNc73L+pbtRd2RQFSh2b/bOQNdp1y6lvBA36O7sG3nfg6vmqCajra8R9lZLCf/iTtTBwwX0kGlI/vEE0+gG+ElpsMcN2WOU+fBmRbQse4MTWpYUc9PZcOGKlQwVHLOHKmu/HkdfV9XPDoHNfKgjjDnEffV8yvQlsfxGCq+bbfd1vxwXjBi8MnHH8idt98shxz6KzgCNXLU0cfIRReeZjAAyXiL1ZypucWcM8EmZV4qXqyyWhokiPxBSajELA64f2sry6dQgVDsw32gpBKCbePKz18FOZ2EbiihgT5FBvj3z++GyzTyeeedZyJdTmwPxaQl6/mYNwWccx91onksX/MznWfaiZf78RzcNLrgdCg08sAGU4yQMxLHVDnv7fzzz8+R8DmrZzpWUxz/BOa0GXLrHboEqrXwoT1N2mZO+4i2nnuFMATWwbhCN8C/nPAajqcAqRi5MmdlAEOeNOxUOBoZUIE6FasqK15VP1cF5wQe8aE4nQJnZQEVnNPbY/7mN7/5jfzsZz8zHatOQFkJsQq8F56DzoGuqro3n2xR5ztOJofTvk40dz7zWffO7u5VCAmoYSlcqsbpyTudWObgmaYirTaVD8c6x1Y+R4Ypo8Uc4bF87VQuzm/sTCloKROP45hn2JKOB8+vyspUJThWRlpeaGaug4dA+e0VSKUVNvlVQU7nhHOTimzUyBEyddddABzMyI/zm+Xp52YDYJgALwhruOEMxFF2WF6K+8jKPjv8XDx4P4jPJYMUAxmZybSYRk0CHIJioA3pizt5FDrrwdBW3luIMeGeY3WXgBpf/uZ8ZJiewFrnpg63E4umIXz97Ywma4RaHQGd11pdwHM7qfPVGchVDNlgdTX4++67r6n4ueKKK8wClVG5ww8/fJnU+xZo0OEcqy0xa3X+YS92HDamzW/QY9sbIOMQsH0q0cI8TauNyFTllAt/4jiuXFizmctHMkxih/Q0DaAelwpRW2Z++umnJmRKr4moZjoEug/vQZVpR0bYafQ1v6LhmXyl6cQsOGk6nefgtTR18frrrxug4gEHHGAcgutQV+oMq+r5nfWkfE8dGCpDLxOftmUnqtpj/raMDrvYtQt7aj4BzkCG5VxG7u7WMwko/4PjLA5n1aoCQPgasjeG0Twbi1nDw+fhcOLIgMnnZT03Evi0YXJI9OOx+ct5pRTK5BQZz7/V0L7yyiumxwbHKksKnY6Ccxw6qwN4fD4VbGerAwUG8vj99tvPgHGZenPOI14znz7V6WTrfeRH4jq7ZkfvW5TLkAkM/YgRg+WXRx6Ev2HwTbUzNmIA4BREAR587NnZKNvaQkoo9EQTAEVMGbTK2FGTQfRilUvygUD8KEHs2Whwjx5YElgWz4BG2zgXWIbOyPDGG2+cm5M6rvlb55/OE42mKeOtAnYpXcUGqKSd89p5Tv3cabf4ntpVZ/SC0TqC6gl0JNaN1XKsAiLPgdpVHquLENpo9ldIoVongN9psJGyEaDZgMkxEwl2u4VUyyiVzKAqyIv9iDFkia8P87ZdRo73lQGxSsB2Bpxf2KmceGF+SXpDZgWBE0ajzKewI5u1aa2yKhhdrVAQzPs///zzcvbZZws9IW5OUobeHL4cMPQWWZ99ww03mFzORRddJL/61a9y6E9+l3wGKhPihfAthygj0UhCwiVopsT6cVBc+gCoonPg89nKjl8SxocALDMIsIKyHAl3W3EJGMh654fnRbAsX1j3Z4jajnLhLTpndF4tD99nHOQ4GpkYcJB9BToDKVos1hfjcz9phjmW7SYmPJ7AVQJgiRPYdNNNrTp9e7W+4t+z4yN5Xio3gpJ0cyqmVVe252QqpJQdkS9gBKoqKsWHngxx+AklxndmxAz8+eFSpPjKoEtiBm5AXaaAaG3d3DHwdvmAzYWWu3u+viOB7vAM0GFgqR+rCTQy4FyMLuvbcI5RJ+gKn2lApqOZ6y/EpvwkusCknSHfDqPoLAUmxoFNy7iI5mKX0WumunMpDSigAAC4XN4k03HTMRX1vFhhk+48beiWS0vKcKvoehrwSrSpQULFZZiCSClAn+UH+f264KF3we5N9Dh4MJWhlvdZjS8Un4DmDg1NQGxafM5kWOOmYRm+prB5w1SMBG/wizFXTxCUU3H1hQYQdHK0MyJTCERZE9fAB37PPfeYB+IERmr6g04CZZZOgMoSaOlwGCFSiCLFUisPV6MUNowO5QZFmKQXR4Q1Vp0kmMGfRgnarewLMbbccyxDAtYzVMptsuuRqQtkOniGDFt7MJEIbvNh0nAjsC2EdJY5yjFrGD1IpdpSDiQwoeG9+uqrDWCVY4c8GvkYgZX1cOh08Jqq4JSR08kfsLKunX9eSyoc93bJE/9EFUIrMD/EEJjFC3ciXTOUFxGGCcwfzin6COoMGF3TLquT7wC4ebZV9Uz7+nW64hmoQ+8PknCxsoyheJ0nRn+bBduyF2XqcCiehSXCLBkmuNaJ21lROWkqj7+1kRTviedmhICkR08++aQB9zIKyJJgdQZaW6PS2hKT2kFVhrMwwEgb9FEKTc28WKx4sSgtLgIeB9MnHkV3S1CEhtF/IYbjgnASOqLEY6M0M0kNAz/qf/k6Ct7zMAA/GubIYHYS+MMJ7IdCLIczoIxH9DQ0zaBRgk8++UQOPfRQ4+nwtZMKU1dM/NJ9oZ+2E6CoJY4M29CRYWTj8ssvN+EbArj40DQlYb4rZOGDI5DBqtFDvmgQRZvudEy9NDdIcVmlZOCtkcktCMWYRG97f4Bha6QsyO7mbgWSQG4Nv+zz2U6BZZXgFGBcjxgxUuqXNJsQXgIhNT1TEQBxP4JVjI2CuCXtFAJf0ws3kQFMvLfffEsOPugAE7onOEjHtCqcZd1QV4Ch7giHHATEEFBJcGzynG1gvO6coSf7KDBJkzDWudr8J4xxpBgjiCbS4udUL0mHsIJpwEqL9N3l5UxDWscmkqy08LVLxbTdoTtnevK0Vsdju8MzQP1NZ0CB5lzlc5GbXy7ckXwMWyH0hOLPCBBktVqhNnVQnCkLM4eMzbVwb/vvv7+pRKBNomPz8MMPG8K9YnxWjEVMHKG3uBfkR+xsCnvMhf3GY8fJn26+UzbeYUvx4O2iYtipZFSaF9fLNtv+XK6/6wHZAkRh+WYIbgSmKVZJVgocExtInzAu4tx4s/Ty2d0pjtwDGySw/pgTnB6+phLoTR111FEmMsAwJjtqaf0lv5zmTFURdsdDK5TgOzuPloVRqbL3ATcqVzoArPEmGIz1qiyJZHkkQzxt++KhwfNae+w6csPv75Vp03eRVjSnKa4IwRlAAxHkT9ceO0mu/8Otsvu+O5qGTPDV8JMxdddcbVL87lZgCbRbXdrnJn7AdgQsk4X4DX4VBYLyz789LjtN28Xa0X4eV1/1R2BKtpE333xDgiE/HGEYWgeegOx8DY0NZnVORs1hw4aZFYeCkxRT4/xm+YQmhfjWVBjMZxLEqM5qPi6gENfp/Bx5wKYc0Ml6PzMfLWFr0bURSopFiJFW6AvSFeKzkpJSw2WwYOE86BHbESB3gb1Rt7SlLh3OgPP5uj7Cyn28ffzs6gDzd0c8AwSPK88AQ+1MEesCtTtpA2WzVVIuAtAZ6SbLKJ2Knjr1zgiFAno1akAdohw5fAx/+9vfhOXLjHhUV1fL/ff+WQZVDUHTM6QMPGy4lEYkIAJGEFCKwxZHG1qBz8G8swNsXMCWw8YtXrIY6TvL5i+VMkDc24rPMYyNNIHJ3bGpCoxWDAbNsDpFmLcoB/84V1BUjKBKxR4x7BuGQuVNEx1J+kdSoj744IPtAIP8gkpNzC/GXKvTs+vNMWcBM/w5Z4D34qxG2BBdFknQwjARkdWMGpx00knmlluaG02JFAOkujIsrkC+xpOUCL3Q0nKApLIyaEitCZdmQeeagJfmB66AJCy5Baur1FbeEDBG3JnjtpwB88+m/GXEKwfWhdViuuzQww6Wa2/4o6EbHTp8GNIJjPwwHcYyPESCYOBKEHZ75pmnjQlU55ZzQXP3HTm8K8MpmDJlirz99tsyatQo47BqXnLlCbX9mY2rZSsXfqKpA2ocHxyl51/5j6SGDDdQw+Ji4o7QiIkgT3jDX371JaJrNrrDXhVxnhCsmQ+yNFftyNlbVV/UvU6flMCyeAZId6+LUeqB5asca/u6mjrguVgNQOPM8H2HY3Q5pKQOhVbNqX5Qp4DfzUrZWz14OMcZiWRvki1RNnnUAcfKKef8RkJVAUl4ElKCiHWyDlgo2Jg1R68poP8QP9b3TNEFAphnYAYtASaCxF8dbYgQsIYRnf3QPnXSRpNk/sJFOAZ5VextoeWJ/M1KBEjhAIy/lYm1nIEQogQP/e1ROe+3Z5qQxg8//GCMK7EBukrpKDxjurj1kU0ZpSxlDzpVfHd1CDR6wO9AT5P8BWxmQTZFDrRSepwNSwwos7q6ygJXe6HoIOviYivKwnO2RhgVIN4CJC3gcDeRGORcsKA0zGzutvIlYJXhtFkT0xQEhqgFKwZDu5/EZwTUwHErKoaPHWVDrKRJ77C6gJv6bXqWEoThIpFWE3nIzyc6a5XNsRoTL/BX5Xl33313U867zz775M7efWKTnt5QvjeraQT7N/RGsKbaTI0mKKdSUgwg/UJALf6POZACCNcidPFDYTFiwC0ej7r9DHr6aAbI8cviGcinoGeKmHM111m3Cxk5ye10V4buaQu0sqcnYlYwIedxRykMRjRoo5Q4TK81adIkcIF8I/fd+CDK5teUGx68QQ7aY28QfaGZYFmFcR5++GqerL3lBqbE12uW8KwASmNBnzHgxEg8KxWIIDg3q5cjFF4IQLgieO1PPfmsTNl2a+S8iQS2lOY1v79B1h03Sb74/COzkGpFWCIEIN0XX30jj8EheOmllwyfOm9C6YB5EXo1zvAMnQSnR6ReUE8EWohjtfNc/gPRjlP8DhrRILlMDmSI71uMygIvUIMNixqsVq9G0SEcgwhAAivNULAYTG1wgCBKDw2Lj33gwZyF1EzABrAV4ju451gxCRA742Xe3U4j8DnFoknQAd8qo8eMleFrjrCQu8aqW/gBM7Y5bbBvSQnChpwTiHpx/GjveDqVXUUDuvq8u9+IjIKM0JlbtB2PVYcjaLvLNtVCPBJvBtoCesKkDiCrKjsTmWKVBrxmtm5lPwSmY7jR8TItnqEniOHo6MzdlYm7X3+TgIXrMTm7dimhvPxQuxi39ceyeAacgHA6nboY5e/upKzVJihfCP9mOpll9IWolMtfKChrIt9XcKHRN5gzfE+J88wCBF724ccfKPsftb8ceOq+ACEOlq3HbS5ZgP7ZJ2Tw0CHG+GPtDsxOWhKRBqStywCETyHNOEjCcAbyA25+088dwB4JgBwE7GKxLIiECJbjo+H7yHX/8rDD5ZJr75A539fLukODUhaisyCy3pjRqIF+KLdyWlYddb6xXVkrphWZBs77dt6nEwzZkQfnR4QkG22UDJjXqitKTOqkAc5SMWqr2N417K8AQBNGI1hpuiN7iO6QKOTF0ABWR9CDbQwGK3Ln7jHdlYDVrtvatHW3j+WAGMc77rQDXDhEvNiON94qaUy+LbfZVl58+UW8S/cNEbQ4IkcGMIpHiWhCEKtZGjnaPG7OqFdXyGW950LMATqzBBgR66KbUiB3VzYrvp+FE2iPIuBf9qg20UeuTLwSduQrrTbNcAYMlLnNjSARERsdLXNz02sr/rj64JGKy4GpA6gX0SQ/sFcAYvuJJTFBPYs/hBVBiThwJkDSk8DK56fzwNJhqysmxzyZ/ggIJ8eNOsQ6xzpafXdnnqoRVhuhFWksBSR/DbFlzvJeZfjkcd1xGPJ1gKb88h9Vh9+D0wxrz+Jiv/z19gfxB3RXpgXVBUUSRkpgy922kkYuEAIpzMCI+LEvfXLqtyV1iQ4LtiEnUobBajUuknQsgoORFrDsPd6OYdUTlobFDVCIJDoIoebRfIK6e+ALWHefj0rog4Nu5d0SvjwGbikcg+123U5iMPgZb4vV0s1+WJKsAp4AoZqcK2YR4jDUYmWz20LRK+8+3TNTAk6nQCVSDUDePTfeKz/bb6pZoDz48KNy6m9PlZtuvkl8CF9z9Ron0BbOgFn04idBQA6MWl9I91AZ0SkgNzpTdswx6oqpO6Cpno8My0K3t9MaUVHnoF17L/uSpq7J3Qa4BFh6TROUzpLh0mcqtryIwsUjLKODcHwZlNbVA6RdZZfEGyB9bsSxcoDg1O233950s6VznE8i11MRO6NtavwJ7CPanx14jW6xV/DOcsbuVDH09N4MUpcmHP8gPawzsUgF182g8kos1mfJWjutKw1wsCpCSONno5KFXLfeeGvD/8HIQVGe/+1PQrkF+FRwgir8JJE3TWPpw+swoJBqapaXnn9RxoxdT2oq4V9k4TRgJofZvckAtnr8lfr3CYA0DwAXMPvxJ2XKrj+VJAe3oK4arlsW0Zb1RoCdrRThTyZRszAkWFlSZkxXL4NSp3/LpI/fvcVVaA3cL779RoaPsdsHw4k74OB95da7bgXhz0aorLG4yHWMxxAlIM9EeSnSBBj7cQB0isIdg3NWpQiosBRYSBS0rnx6I22wKr+3e63+LwFy4jG16kFIOxptRsOsCUDwN5poagDOeDJtzcGKylL5+psfkUoqQfSAzr0V7i5Bqe1ee+5l+oQQ9K1pgO6s/rsrPUX/c3+tNiBeh7T3bEjELT9V7mQW7O51Vmg/m4uY0TZrQ/ITFAE/1i+QxrpGyBYUymFwp8DGB1nShvbkcxfMNzg/rGOX2hD1hhvGOmFId+7iOjni8IMRTqjHeeF5wX1IAxA3fsPN5IOP3kC1AY4nKxJSC1mWcbm19BipNfLN/HqUftBZoijRvQ0iRcd3OFcZ1L7WSwMAmxKA0fFiJHtiKN1ERAYvKb6B7k+t0CRYnoMYqrbZNa3DrHW+cQoQChs9cpR89dkcWX+TCebTlpZWIIgfkbXWXUf23Gc/eerxv5v34wTRMkqAH4JBM/hbKw+W53ZWxr6scGHTIbZWnjZt2lIUrCvjmu45XQkUSgKG/hsOgN9fZnhuZv7zadlh6g7onJ2UYDEB2Ak587dnodxub3l65ixmD6yqLdxABBVwrM1niTuNnHYbpOEuFFOnOhdOZ4OROAL+FixYYMoQnaH/VVr2S4fAtiNxAxqEjiovk6rKakNWxGi/CVZjIRMswisQFZE5tALcH0y9LBUhMBgCMhxl0ZccaMbrrrtB9py+O6IQWXnm8UfkqOmHy7333mPUKDlaEjBm7GFOhRqLsUXpQDZp+O4Ica0xrMaUqnErBhgKxYWQHwwHnKYq1IsWl8FDyIkJeE/Ij9EBgK2XIoYo1CQb0Ocxucc8CWiTKfN2W6KGUYCqIaiT54bjysAfUYqBfv0NN4Fh8xj55PM5sgGcA2Yryf9dRAYwpsYZ5+wDm1YTMHTJChhVgny/kKukPvBV3VtY3SRAaACUoAdpaNbPk/XVj3BcTXWFmaKWYbXAdOedfwkY+YaBs6Je1hxZZVe5+aQMpd1Bg0mBcYNj3NDQkOMjKJS4NPTv5AnguYkjIKCexEHOeacOQaFAw8v8Hgg60+LTHtPmmJUmmAi/W/CjhBDJVD0YRmTFcODAxn837wergV9HEQKifLGUNT+D0eJ0+PDBxlAF8RB23nk32XyTTU1+5qMf5ktJGcuCuBJOYuUbMcpzwG/ILy9BWsUQDNk4mGgSEQDkxMIB5Gkg1wxeG6bcNF7jx8cQArYkHKoA0Vbu1kMJqAy7i8jg/hYPhJkYdIiZwgGAlk6cH0x5v9h3HznvnLNl44mT5LMvv5BRI4abB5wBDwHpiosQb8uwfE4rEHr4DVb0cMOxgAjI2muvbXqr87XrDKyoNN3jVrUE2NuF4N4iVuWEMA+B8p33w48yGfPRzxUtcq10xuOIvA4Hq2hLJIq/qxCJjWMOWvaHBpjdB0k8pOREfL/QBllJkJT3gJT8f/7zn025rzOKsEodglyrHHD9CCtzMlKPVMHEDSZIY6TJ9BezW40Z5yBRj8IAUCL7UVWomCjnM7cCL2zQgyVrA0qnkhC8qtcQSA5mgEd51BiET6dNl5nPPiLZIHPgfgjfvpMBbc8Yq/Egv1VlmBwNtwAMSnEAgxuPx8vYlgfcBuRtN1GxIN5DYIdkSChHDLnOwErXP+058Xk5yxkw4x4vF2CCGOpNvhtEeRxSAWk4eSTQYZ0vEblUWGzRm0KuIAznARXzZn92GUOF8Er/Dsu6AJWUcmcMGjTIMJmxD4dSrhaikqFXv6B78dVaAj7oRBK5mQZxTY2o4EmiJA7U+IhwEbjuAzQ+CL6Pu+6511SgrL/BcOhTdtUuQQ+fpISQhmUFgFYBKLKfYENn59ueClHTBRolYNSAUbkzzjjD9OJQ1sL8svqeXrc7x5O6OB0GoSAUWivS/9VrjpR/vvoCQia0P5bGa2lpNtinoppaefWdtyVTXGJwgvkb8PA08PDEsMRN43cRFJ4VcbVWW0U4yUN/eUh+hnzqokV1Uj6iwgiAijEBYoPgAE8ZeBCK+QBMhuKhE8BxnZUYHIBiDNI4ogPffPuJRYLHHAGdAmAwSC3JfU1fqPy+Ld0ZAe4+tgTUuHcCz+wodZBzd23Bcx+CatmdEo4AS0m5C59PHI5bEZ4jVyNhRHXYAZE9PUxpEAyxkuj09uNQJTRx4kRDG05wlbu5EugfEsBMIygHIGxyd9D+/HyXHYDvCZi5l0pHJIZ5OXrsWPniyy/bmuzhiACcAbLmRrGQVWIwGm5ujBYUclOHQMsQ6RCQPpgpCtpDJQ/S6MCqitKxBLoI1Oqw1EaGoTC+d4ZYAcsZMJFPqMey0gqUc4IrBQyGptNhJ/bHWuqYJuQhycJYmU5IxquwWyNC8W27y/ZSCi9tyiaTQTX6kVSA1CEBrySYj0go5BPoL+cyLdwsC2JKPtnExUc64wzq2kla1OYMWLbIRoHgFQMzAzrAUrBn3IFXZQvWqhBY2nFg/bLl+fKhWQhdD8iknA+ECokbnQF9Tlar8L61KdsZGyy9/PLLuRbj2se9b92tezeuBBwSYAmv4Rww3O5SV98gL//7Rdl0660QLcjI0089IgcdcbjMmDHDHEReFzbwi8L+hGF/GL1zsoQqy2yhZdwRVw2jcPvuu6889NBDpqMvN22Qt6qAhT6badDi81DbgtcOlUg7Q8Xmhz0yC1OmYpiSsaMHTlkZh4Boaw92fuv9DyQ4aAi5DkBVjCYQKC30IA7OFMGPc78FSMHquxwHb0EYWIIoWi+GWVI3UK2aIWyw+z46ZAB6Fdudsp9KO3tl/WF2727Ku9Cje8CeTx9E9wo++8uwVmVFLgK2YdYmS6ukDnrAjiX3ixdEAoaIimU74HeNtqLqZ01pASaLhsuHFN5u0/ZC74AdZZtttkFPmR+ljMh26E06A709PxktIKCQHXHVIdC5qOy3BZHRsk5iC8Fa89uEYFwFtbNHPEFbmlTtT0fBaeMQmJ4F4B8IVtWYmtAETmY1gWDNAkKpsYSUlgRNziEB5qgAogncjDMw0DdDVWezDKmhN787WEnmVqu20Hp7RK8Wz667QnTu55gKnRze3bP2tgiVfIhOAPunswyKqxPmUrmCcTEEvf2E3OsvUwJm+UrKT9gZGLJWUO42oz+Ibqzmuf76m2TcuI3kqF8eLY/N+GuukVYElQkVhhq79zZWGpAlNN8JXyXzzkQ4LaPTPkLQli5Q42993qbV9FW+nvNnYOC9xBCwdIPPhSAqFMiT6IACL4Px9xD9iY3c/kHULxJ30NjYhFrG8t57En3iykyr2OHmdh4Z/tDV/1KWxTZGWhbXXyxPn5B3oW5i9RG6RgHoBAwePNj0Dlm4cKGpjXYSqhRKcu55XAkUXgK0aCjHDpdi7C6x8v94Kw0eF18gg9biw+X++++TAw86XN5790uZOGktaUEEu4Jldb28MV2hYF5W+iioUdufr3THwFAFU1y6yLF1m9Me5SLRmhJlhFSp2drrQpR9AigFUJWfpDlYVQRg/EmYw2hAMb0vlFkZJAcuWQllw2p7no5I0DTyOL6Oihl7+SGtqstTKs5y91waQG/AiM2mKrYfm5O7fVXdp3udziWQT1ewlKvQ5Q59Q7pafkhH4Omnn5YjjzzSjQ70jUfj3kVnErBXuClU9iRTrcD2ptAqfgjgbGyJaZUTKphvl112lmK8v98+e8mH/31PKkzJO61UGyarNwRN/M706dPl7rvvliuvvDLX5XfV3IsC1Ghm2iLSdjdxy+K0S0tzAasOhMVFnC8/EyHwM4/Dkjl2GkPHHYKrIiBsKQ2VWsw5oGxtBe9AuBKdkuBA5HyR1WehtcLPr/1CvyNQgJWvtvazBq8lNvtIQ5izwpd3DxzgEmAUwNlQ5aijjsohrFdNL4MB/gDcr98jCSSBkg+gaYE/aC2v3vvgQ+ADYHdo7pEG84eAW0PTI+6zcOE8WbSwBYh50uYBU59i/4PeTVszQrfnnnuaHzoE/LvQ/AfLEnBHFqfdIlXTCpSuCVzn2Z+8k/tZUlVqyhZg++mZgVOaXoRpmgLSCD9r6VGKVYy2iQzr0KTFwHnoBQgk2EfY2no0Int4sAp/2fhAFz3YQzEvx+FdLOk7+LjDp5O/n95BH0v1aJtURTVztaKsaS5T4XIMG3fXXpFAAL1daHxiYMCNAVRYWT7MdDv0wdYoMZEHlT0JYAtY1TZocKmdjbVC3n1hLTUWJZEsPVy8eLHU1tbmHIJVU3rYXntpdGBZFqfts6WVnL8kVIxSDpQaohFPwA7/m0YNqCIwvgQzBnAa2LcghfCIF50lwuz7bha5nWnNXhlbvXJRhwPWK9d3L7qcEujggfUFpbKc3yK3exaOuVfbk+JdOgYBOPARALOKS6wcq6UAlIZEQ4v5no31d1uT6LY7yqXCcoKiUrAUudZreC1mDd5BTk1baz5LaZsiZlbkmHOAAMpW5X1Fqa+o/N3jeiYB0HqYvgShYAl+rPHqR3UBh2sKZYdstZOIIhIQssCDjQ1REMGFQRhGcHvvkoLxfmj0WerIpmLsNkr6ZP7NedhdDE97A60RZY0mt821Nknr3OUsWn7tZeENOrbdSA54TG7GxiaYKACdAadi8JBql5Su2Ld9wdbADndrBiZPdeb9aRWEWJvz8dnvLv/z7NkMXO2P7oZAHbt0unc3TtProsScNrdJblLbDodCRajgQhdGOPpt0SvQGYPHPAGu+HCwCqyLTA9iEYD2zob7HDsmUEocAGscQbLsYspunKo0sjD+/BMBQxA3WYY/k0S0EKu7lK0CvDD2KQC9fAjtegBQpv6APjfNVXisP8ub5A/Q5DyX/dtm8eh1Ubo30DsSaAsycyTYJdy8FeLcTQUCCMBItmNvdAY4oCy20N6PvJLkh873Ub86Rm686Ra5447bzJ3GsMi2KvXsWehM7OuXsdbbuXlqWVdG6C10BA23z5S1s4qNzdisOWntp7PbUc3mMMft1FeeqbFmsx7XXtG1MbHn3rde5P2Ze6dd7WJ/UJoreZwvJYJO3uh6v5V8o+7pV08JsOYYc7u1EUQtZYwMoEtpWTGrhVFJzL4LSO+hp3wQrj8d/RicghDadfvgCDASSC3jIcIbzoFRMXQycMoWsr+Bvtle22N/S3tlsTKjZ5BJgyiV2hxvN7eCLrUYKtpUI6HVKujPfbgWe9NQsVmqx1Z9JkrACEFna5TV8zG536orCTiMVEfWzGFE287UNwxQCSJxu+y8k1z9u6sMDs8H1l86A93B8Cy9TteZYZdjOsTWPpLgdIYcnoDTdncg8jaJdSy7vtGyraux4n7uSsCVQMcSsIHWJCFj9XApur8lgfHJwhFgChCJQGN6U2iqxY3dGuPoiZ5GmKAYZV4a+k+BbjuN0IAni7aoOGcp2Ei5oqfaSBLcBRZTGnjD/AhHwACRbZ1SEqbjYLdQYfdUMDxyNeNY77VTU31DjbsDypVA4SQwAs3PFiyYJ999862sueaaBsfjNR3v8pbneR6AzoX2c8LJGtCWguM+bZ84YwuF+x6uQ1A4WbpnciWw6iVgLxQ8viQiAkks3rE6AYkYtyT6yBOpXYRmW35fkenDYEKO3gzYSxF6hXqJNEcRUQhLpAW8IhXVZtlO7nMqH13tBJmrZVqB7Z+x5k8B9e0h3TnSA2jbhYgDPsbfTA9EcZ5wRY0V9mR+2GaItgSztCvQcSZz1YvRvaIrgZ5IIIPI1y8A6I1Go6bcV/kIujpnW1mgGngrBm9hciwXQLf2JYRdnXnFPncdghWTm3uUK4G+IQEY3AwcAR8akLAgOIOVewbGOY2cvReNNPxYqVBZZdJkLyTpmA3GQt1yIg5AVAkwBwhzkgymNdoCPFGVAIaA1EMLOOJh8IH+9nrQ0xG4gFDYytsG0CAl3oJeJt4gAMaWwuL+pUhVhMFVEkNnNX9pJRwEx0qHoYWO8qh9Q4ruXbgSWDEJ2O3GCbC/4brrDZCQpYekLu6w/HAZ4THLOXbizFDvpwGGNkCQBczJQ/Ot2M0vfZTrEBRKku55XAn0kgS8qCrIgNjly6+/kQ3Wn2KAgeJBG3MY5H+9+KxsstFPYeiLxQ+DHo21wuAXyaMPPy4HH3KQDVBCagD7vv/BG7LW6IloHhMwDWPiiQhSDPAOrAJma4Oj0Vi3RKbvfYjEUJI84+mnDIV5aVkFQhJRScIxmDRpslx+4/2yx547tq1xTFUCFZkVpXA3VwKrgwRM2wB76c4WyNwYlWPKQEmVlv6eOv5ta2+CAW31OhZYx0q46dRrR4Rv5pJFMlTo9JvrEKwOo9L9DgNWAq1YjRcj5P/Qg3fL0ceejpVJGtEBhuqz8uOCH4Q10jffcqfsPe0XUlUZgjNQItttv7XM/XaJzJ+3QGprQD+OSEJrZLGMRnOkSy66Tn519C+BI4DjEGbqwQpdEktIjALLD8rKSuWNt98ElqBIvv32W5k4cX2iDbEPsAalpagZh2PA1AN+7DJz2xlQ/LTtWwzYp+Z+8dVFAlkYbi/mBNNxabRp9qGGMg5OgmI41E4ekDYXuO1VR8YcRcSWk247BBkbi0N+wFxJgu2f57kVBRGp6xAURIzuSVwJ9IIEsDIpRpg+BZDgjEefkEsuOR+LcJQYMoUAEOAgdC595NFH5bJLrpL99t7fpCOffeZ5KCyPvPfeu1JZqY1hUO8NRfb1119LbfUo2WSTTeQnUyYYrADrqQmOMs4A9BSv5UNOYdjgWtlpxz1lqy2myJwvv5Dhg6uF5cnJJfOlurxMqioqHUVhuCd6B7ry8aQlw3a3Vm9qd3Ml0E8lgA6NSXAkAETrB3mShdFBGX8xomtoElhUZGF5lt4c0QBHToArfmvNj0ga5wvmt1WIaG/k/bH5PxRxUOgZ5DoE/XQourftSoAWOo0wvQ8lg5l0kTz15L/klFPOkli8FSHLKizmA7LH1GnmJ4m+83F0ND30kMPlpZdeMQQqukUjoCVH2N8LR+KSCy+VCy64UGbOegxKjqWJMaPwaMtjaEYfKgUpDCIAUayCDjx4upQNGyTHH3ucPP73h83p/MAiLFi0COQxlWiTjn4oZEVHmeLQEaOlbslC8BFYSu7Ak8+U319+hVSHCq3S3HHhSmDVSYDRAcvRJZaHKFrr2toGORoF9weqcBRPEDd0y35DrEReHw9aBXDL0vgrGRDDAjT+ybhkEKXjfCETYghpCMngAgZ3yJRBe1agQnxr1yEohBTdc7gS6CUJsLlYBP3jr7zqj7LRJpOhiIrlzvuulen7Hg1AYUhiiN2HQtRSKYOADoEnfsniFhk/zpr6iVgSwEISv8Swf1B22nVnueSKS2Uh2iiXobNpOFxsIab9YVQvhCSbbMLihSsZaCUowxNOOE622GpL+eiDD2TCpHHUilKDxmcx9D8BDT0gB1nZ5Wfby5Qttpa/P/IXnCcp38z5XMaO/ykwDIfJzyZv0EuScy/rSqDnEiCAMNLUKCXlFWBTDCCChnmEGmCa+ZaWCKIFYaTf4LijHNeHKIJF9w+UDzEAcApo963GZGn89mG+ssQX85WOM6JzdS1JlBIHJKQMTjZNgRVYKLwz7ToEPR8T7hlcCfSaBFoaG6QU5YLrjauFAorKnvtuLb888lQ5/tdnITUgss/+B8vdd90EkiGLNyCBKMGUzZAOMPxCVlgzhd8+P8sGGWlAj5KiEDjjh+A7ocSQuAAoo9aWuBSXsiIBUQAwm5I0tRUli0OGDJLTTztFzjzrHHn6sUcYRgAkISPz6xqtlAF026wXXgCjIYiPWO2AE1RUVsvIDcbLV9/Ncx2CXhs57oULIYEoicCQIsvAafYydUAQLh1tpAzeeft9+dnPt7dbAsCJRjqPXAXFcKxZvRNAA4C1h6wj2/10K3ng6QfMfAkGwOSJaiABMdgGo8fIna9/DKDwKCmHM2EmrYPRa2WkDVyHoBCjwj2HK4FekkApcvWG1hTheR8QfE/+8zmsMrBK8ZXJfz+eI5tM3ljmzPlI/vXvJwAcxPsoE/zu+wWyzjpoM4tSQhPqxI8fOIFoHDzxVVXG6M+dO1defe15OeLwX5lyxeFDx8h/P0Lb2SqkDJCSYJkiw5gpRAKO/fWx8tijf5erLj5PzgKOgXlVLzAJFugpg6hCQp5+8XXZe9cdpTKUkkg0KwlvkYwYOriXpOZe1pVAISSQMX1DOMa97PUDJ4AOQRK5sjFj1zIkYWmkCBqbAfwtLZann31Caqpq5evv52A+DQMtsV+G1g6Wx2b9Q57FZzvusifmRloqg3AKECUIw8H4YVGDrAWHIOcJaITA3H7hq3Vch6AQ48I9hyuBXpEA6EvYTADRe5YIhgIlWFggZwlQE3OXEydsIK++8ZrsOnVnVBQslDGjxyIt4JF587+XESPANwBGIQYdme/MZmOGwOimG/4ge+19IKiLo3LMr0+Q+QsXovd8tcx88mXZY4+9Zfa//gEAdEaamltk8NChKDSwGszccuufZJPx68sZxx8B0iMvSI4qDBgq0dIixx12gDww6w159+NPZNKYQSZfWjV2MvKohQ959spjcC86YCVgIgKsCIABzyL6loCTfPVV18gwGPy333nLkHmVI4JA0z11l6ny2wvORDnuHvLyyy+LLwUnHPP0yGmHyn77HSALEO0je2ikPoruwugpAkxPFHOtbZY4HQBSF+XghgWTv+sQFEyU7olcCaxiCbAPAUiCnp81U4785S9l1r9mo8xwHdyEH7l/1EEjbDB2zJoGGJhOeYEfKJYbbrpWTj7lOHn7zTcMFTE3Uh37EDmY8+Uc+duMB+WOu+6TEWusKfX1DUYZUQ39ZLPJ8vmcOYboiBRIUayG2O+AG8Oma621tvz68IPkpEMOxConhlVRxGCf0ghzvvCf1+S9Dz+WNUHvKv6Y1M2fZ3KkPy5csooF5l7OlUCBJQBSLw70KPg3wsXlBhNw6+23yZ9uvcNcKEiMD5zrMLAEJAy74JwL5PyzzzGdGqOo2GmEE3DcySdI2foh2R7phZdfeMswh2br6xFBIEt40MIQKoWoPWeJ4lkZm+sQrAypuud0JbDKJOCR7XbcRSZvtJ5MmDgRSH5ECqA0WmMtJgJw+e8ukv1Bqbrh+HHS2BSVXXfdQR6d8QAchlKZP38hFFYIr70yb94PsuOOO8txJ5wvO+60haki0BKoRoAW//e/z2WjSZshEpEw52VUIQj8QTaJpkolpYb/4He33ilT1xsi9Q1wFpCe4MZ1DMmNHn3saTnr1F8i3ZCQI0GI1IRKhCGDQJXsbq4E+rUE0Cckxqgc5gDwM4uX1BmczoQJE3LfimW7NOBBGPc4u4rSGUB1EDuTmugc5s4ZZ5wtd06aJN98v1jWwNwsxrwsYRMyq+2oveG1XcWAwt2VACnkUsLdXAm4EujXEmC3wocffUz+9fxsqQIGgE2KfH6oDPy+8upL5PdXnW3am1dy5eFJyj133SuXXABSokG1pjObByxpabRM/u/HH8i6646H0Ue5ILq1JZH/fPvdN2TarntKQ30L+h3AyYDz0NhQhzBoOZwO8LYDBGXojE0uNSu33HOv/GT7/WR4TanRXUVIHTw582lZd7Pt5ZKzTkQvhCSiE6/IwjOvkHvuuEP2+un1/Vr27s0PcAkgzObHXMkiyhbAb1YMlCJFUF1TCwwgaIyBLaADzY2dRq1yxKyEUQHkRQkhG4HV1zfJhtUT5dprfyfT99tb3gUIVxIZqUfZoQ/lwiYpB7yB6UnOwAC7IbOLqQnxEVTQjsewRw/EdQh6JD73YFcCvSgBjefjFoKhcpk6dR80OAIBkb0pzQlX+toYxYM1AEuf1lprDEqhrFW80TcoeyKxCk9p6y/oHa9ssdkWpgTx4osulwMPmi6PPfYoUNJl8ukXnzq+OKlULaU1dqtdpQ6gRhIPmaAmygzGbrgRWI2bzP4eUh5ie3X2P1W39aIA3Uu7EuipBLwA1yIqFyLJlwedQQGixau6ujpD/22NefOR6VJAHkLTMySMVuSxBBqQZaW0pgq5NZ/sO3VvefGpZ+VPt1wsx590hjQDl1AWjQh6klrliTT8sNgJROWCQcbe2I20cM4A79V1CHo6HtzjXQn0pgRyEcWlFYO2SWlfstweyMdKAa40uHIJmNU+ux0iHImVjo8rEGgiH0CC+/9iL/niy09M0xZDWMRSRSgsJz2rxTxorYbsVKfNRogohMrIUB46Pu9N2bnXdiXQQwmwwyidATrTfr8X2Js1UFq4SN5//0MZPXpN4xykkqhGgAEPIQ3w3fdfy5Qpm8m8H3803US9KCdsaopIAim2MCp3zjn7DJQQby6/OPQICYHcqxidSYN2ZQFOg8gfpiTeY0kwnYtCb65DUGiJuudzJdCPJBBCmFM3OgJ0DlIIf86cOVPOO+88efPNN41zwNeTkONk0xazkkCUwQpZupsrgYErgSDIvFJplBsCH1Df0IB+IbUye/ZsOf64E2TX3aaCVwBm26boJrbg+uuvQzkiqoDQZIxYgjhKfcuryyVYwsZIIPWqGSz33n2F7DltmiESI+DXBBgctp8OOvsd8F9h4wNuhGDgjmT3m7sS4OoFCsdEA7DaV8XFaMEOO+wAoOE8KK9S8/6hhx6KXgmX5Dq4qfPgCtGVwMCVgBerfETM0DeEabkQCL3I6rnxxpOlAc7BxuAAeeWVl4G3KTEYnA8+fFduvPEW+eGH7yWM7qMsUPDAqY6A0ZCkQ+lsXMprBsmBhxwnF158nfw4b5GhPI7HgcWB304CQ25eE2VLmUgeghIF3dwIQUHF6Z7MlUD/kgBX+po2oOFvRSkhlRBbuR555JFy7LHHypIlS7ByqYFiipseCPq7f31T925dCRReAgkQcxFQ6wN4MBy2cATM93/99Rw555yLpaa21jQ+YjSN4N1mVOz4YMXrUFZYUVaJSh1UEiCKIGQoTCIMAC/B4/XLo48+IptN2R58ISAwWioMwHBBW+ShkN/KdQgKKU33XK4E+qEEnNEB7enOr6H4ADoD3LQhEqMKfN3Y2GgIiNzNlcBAlUAY4MAMiIkY1s+A5jsJwB/TB36E9S+//CK59LKL8Nr4CcAKNGHeMEWXkeqqGhMh+PLbz0BmBJpReBEkOUrEmgAQ9sqkyVNQ7ROXSIQOh935mD2UAB9gR1Pig3ygAy/05joEhZaoez5XAv1IAqaLmo0jYLiToEEqOa5oGD1gtIAbw5Pcl58RPT1//nwZCqZCd3MlMJAlECUHAfgELPxADZxoy6Q2N5HeG7gAtgxHgy8yhLJUt6WlyWAITPUgl/5wCoJhP/ZBrS8ciiA4CBob6+Bo1xhSr5LiNowPKoRz/YzIQ8AqoELDc12HYCCPZve7D3gJqDNAg2/IhkydtIUtoEPANILpdoj3tYyKn9EZcDoTA16QrgAGpATCcKZZLUBngKBBcoIwhUBngLTFZCpki+RIBGyF4ZDpb0DjzzRCChwDfjCNptGRlJ1GWUaYAb9ABZqVmSJDu8NhEr1EyCTqBBamUhkpMqGHwm6uQ1BYebpncyXQLyWQXzFAZ0A3dRL0b/3MWaHQL7+0e9OuBHokASuXb8pzseXPEzoDupWUhHOvWbbLjU4BQwVsSsaNzrcH/B3W1lZW4A8uXV5YxMZkK2H7fyQQsiBQrTJLAAAAAElFTkSuQmCC)
Question 2.What is meant by the following terms? Give an example of the reaction in each case.
Acetal
Answer:Acetal:
Acetals are gem - dialkoxy alkanes within which 2 alkoxy teams groups attached to the terminal atom. One bond is connected to associate degree alkyl whereas the opposite is connected to the hydrogen atom.
When aldehydes are treated with 2 equivalents of a monohydric alcohol within the presence of dry HCl gas, hemiacetals are produced which are further reacted with one more molecule to alcohol to yield acetal as shown below:
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAkgAAAB1CAAAAACQDkEpAAAABGdBTUEAALGOfPtRkwAAAAlwSFlzAAAOxAAADsQBlSsOGwAAABl0RVh0U29mdHdhcmUATWljcm9zb2Z0IE9mZmljZX/tNXEAACaoSURBVHja7Z11WBzZtujvv+/fc9853333njN3NDO5M5mZO67JaEYixN0TEiJABAIEgru7S/DGghPcgjs0NI3TTbu7VtV+Vd1AgECgoWEg6fWFlPSuXbVX/fbaa2v9GzCIQfQg//ZyJqvV2GjvoWP79x46uC+Srf/oA/YeMdq7d9/xG6duUw0Mvcwgxf3fnUZHTx00OnrkYPQ6gBRkdOKQkdGBU6a/fN8BGSB6iUGK/K4bRhAY+0PWIXo0VhjGYq99+FRpgOglBsl/x8CG3KfmTq3aANFLDJLvO20bcp8q205kk6vCANKaQNrWviH3qXftNoD0MoMU8D8dG3KfKqt6Q9H2MoMU+lnXxoB0/6kBpJcZpMAdnRtyn0obg4/0UoO0UT5SpU2HAaSXGSS/dzcGpCqrrVy0Mack6P8wDIBUoDkBG0BaN5AgSC5QYDsIhIoasz9zGjm3srMNc3ChzRAACrGK11LLxyBiMlaNkgGkF4qkKenJUF0Q1rrZ6uuRmOaXJAUQIQX/EoA0kJLT2v4kuksJMeLcctryAqoAaMvqkhlAWgeQkNJbIVWTncFOlQDkHz4Ul2N96jEL6rxXOhOg0roN3pIKgkiutyohMOxl3ARoJkeLBVW/npiAajwy+AaQ1gGk8dt7iOhGeOooD2q8a8cANfuudAKab90sSDZdW9PZFsTs88a2fZ87iRgPbzcAcPiNUhUxp15sAGkdQIrd+5CDbT324YSdFvYcUPrnnQHAS++eCVBl3bQ1e/9JVw4WYlu66dlamotJKQKu/doOq8TS1RpYA0gvEOTSR9kanyHjhDOjx9xyrNfdukEElBTBTIgtW/3v/+xwL7ZlOe/H0VxO+BamhFeK1hKhAaSlRCEGyIF/Zcux/axjNrQ+8xv5148vaDDfmiCR2KD7//3Ug+0yHE/kM3xMfGx2PV5bnAaQlhBWZqES3PyfCCF2EGvkweq5a5qyZ3f//FBbsR2JVRPSCYhf7izHDugWlxqZ/rb5UZ97Cgwg6R8kmBH2hxULxB7w1PhIrgcLpe0W9iMFx26TFoC01ar/CN33h5u9gOt/LBY7HDliMsJwvllHcj0csyZvzwDSohzlnDsb1CwFBPNzFOz42hEO3GzpJFDEHwimzwdpq1mk6qu/WNQJAEQ5bYoeSbL3RcqYdrcaAfmKUaXKAJJ+QRqOO70/DnM9lVlX4no5+FzHdAAKT11uVNN9frQd1A0kSn9/Y7UGRzVJyCW+qMGP1NgwgYVjsqUK1PVCJAyenvXCijO5EDCp2U13Lqhqz3WOHAMT1tfQYrza/G6t0ACSHkFSdTudtm3U8sHJ88juz7dvBljbo32pEBAvn6vWDaQan4Co0ORuPkBGw3o7gyhLBpT158QkFHZLgGKkorhPgZqLqlT9jmEQ4UP2Wcx6eT1uIZlRSahnRErwqxID0O2ZyfjrQYIhtUqpMY3ajihIpVIqYDRXqSEILXthdDOvhQJRq55vsUBPYqEQSKXp01Ir0UjQYLBS59J79SAhiibTUzmcmTvK2GOjFDqWMCmbI4ZQ54ki1g2kurt2RI7919mw+smFqtq7Y0tqsPpeKolXeasAAsrwcwl8AKjWV8v0yZEw+9j+SNJsLRNicgQ8zO6qRHys+QjiCtZQTOsJJGgoDVeYmEhFX0RLK3rMLUvPj/FtVgNpbWpBvwrQ8uOK5+VFweOY53IbwiyNzB5RA0lZSD4TAFp2Sm5eUuIIwN/I3ziQ2uwvOZTNbVGBpS8IvQKQGm/eYQPcLkcS3OfQWnV7SZDqrB+gxoIRfB51gsMOBHPRQvH2mWI9ckTyPONcygLrJPoCqe2EWUmGg0M5QEJcmQg73TqlAufjUiGWV5y4QVQBeuAvvvPsJsvf/DklIZzUi1Z4CPAjj3lxALfQKaW8PMmuCdT9zXGjQJIXmRzzxK88/ApqbY1mlmzQcdGWAPjpA6N5nKUsod3uLMzwUf/cTYZwN5LkAPA971Tq70232F/0o4B1E30Vbf3f2iqg8h3HAAixGwdp50JRhTFsbtQB0h9nULOpTt4WOi+8ONuj/PlYGu7aokZNmHQ1HoAs80TU9xOWE0DPDr8NAomWfvVyni4T1aqsm5crdhvu3ceTM8zSWUDcTAJyCCCspupZqW2sr24aRT1w5NS32sGW594vkmfejB2g0Puc7tfo6z2Ty80v5kjXjyO9gdS13R2AwR9OoPXLciV0bA9qmdE6zx+OyPgeY+z3tNcC5uQ+lYqT6lCCKBVKuUKhxjwqjVMEGu/ZoXZLGHcjDcAnv9WM35cLAH5XhPY6GEIQlRJGXSk1dgGkVqtUiP5AUkncfnUjynW5pPLBsrNIGu+aJDub53FRX0+hsV5Q6fdvz8r27z5++3svtB4F7f9JW+wcfy1TlnDyYXhydvSV6+X6eTsw0fYb804ZWEfRG0jv3IIV4YfDUe9HBNW/Y6ThpeOrU4Cy5zK2X70jaDasoie7rPTmzTa6l3diUKhjDuqY4Jpl2txrj2pTmWcco+p9/2etp4KA7o+1EIpryticuNBRbkZBQ0YOnV5SXl9ULdIbSPz4i4d8RnW7psq6ZXmLZNN07+KcdkxkMiNuVh7hkuMy2lHTK/rtR6bm1yP/navIuOjVRBhuuG2qJ4tUdetUWA9YV9EXSL3v/YkLsnk0ge1L4t44ramSDX/zE5u7/8fGps7uoLfCZsNyIsOe1lpY4sfOGicmpuy+A0BOYLdcq3TTkqbGupDTsbKct0/Pxv2NtlgcvxbAm7zykES2SGr3fECsvFw90tgi0RdIfd4XbiZydH1Dy/tIDfdc2LUOCYplgkn2faJl0uhD4rSPxLW/16iPd9Puc+1ODlhn0RtI2w+47DEhavZlGdvPaXaou76aEBp9lJaWX3Dt7+GzOXLItgKIM307SPbxfABsbwlAxRPtT433jGPTUpOtT6XKcndcmrmAsD9Bsx34PRFM3cwDvOzm/mArfNWl5A7JEo+jM0jU4jsnI3Rvj1sBSE/vPKCDvMPFy/Wte/wciqVmyugCAAkmKeiz0B3v1K39zUjKzfbOa0Td3CB1v3eHErkjVJOnoPqPDmjUO7bTSCX/7XeeQMSL2z4LEtRsUQ0k2T7tE9Z56GGBZQKjvWkm91oNCQTUeOMkVetXZ2a8j75vtNZs0rYEIrvUAEjQmOBi1iLP+25PGebIL+Id++k2iwQZd/noaNkqhlFUWTUsa5Hu2tLAiLNJ5TIBx7zujSgU1FCzXABSr0aiTibT41bxdKPcqocYQOLcM1daOOs/REF/PpIVmLr2ZbDmgHfyF2zgoCz9oC+Q/WKEnar7dLbWBvdcKQLiLJc6ilcqDzXgIT8EEbnTFsn0HupsyxJvpiHCPbtp0xd0bvfR5q2G/IpeIh9w8uuHMh42AUWei1OOADRHPT+qz/cdnUBquvyHX4NiFclewQjJHk9vOlAO+AUvN2WzPyQkPiHIuVwAQOyJILSQZbpdzcSMlKovrXm176XiqJHfhkyo0RdIPe8aC0Hv3m+LNIVNuYU9EciLL7oTAefzb9FapyrnnRAgJ2pHKkxesCMLPK9Wk+1DMf+y4ahJ33QsZedNUa+UG3QEraalHrVC/UPVEAt0vOam+ZWf7hGE66ED4oEIWvSVnJ5mIIp0oILGy/cICx8n9IvulT+7PPTsxejVdX2vYDwSp70V08l4DWE54zGUn5Ob1YAFbk1tkmGVi7xerMauHra6VL2qxyOl3frdbWOWAlsAEiKiTEyMUaaVwxybJE9MCiEOmcyQAxV7ioR1IgpGKRPDC1tIJ4wd0Tps2fUHw5p+knannNGuiIcdQE24aM5FADflQracl1ahsTzcmJvp/V4WTRSPVMyWkNIThqZjaXb0oqMVmCyzRPRRUk+E9dNp9RNg5EKG5le2i2N6anLa+Oj5++WBZ1LynZqpXXlcIEr4xHzhS4rc2btSDYgJaV+cWW2VZoN6/3MOn6mR63yVbCTggkvHBk1OWAAS1OXkGB0S3IW5HQgr2T8hJdq7RtbgZPOYDgTFNi6oleQUBWXGOT1iz8+J8v4utFBSjdZ08TXxTD2JzBrkqIGkDc8WQoDZSx6h81IDW7AfYXFJZMVgw4C4i4BpZ7SEOjN+QUGoQ51MiN6LdVDLhnAxRUShCsgnNJ3gMKe0DD824J0srEnsnEjrZWT6po/KUD2Jcr87Tp5vUQLeX+kiEnD11ePBo6vV9gaNR5KVnT9XqavNVDZZXkjibdQkl4UWqf0Hs4FWj5NRKCZ4H99KwhDe65GadvjbCilQVn98nQHGPF27RwaSLZOmFsSk0vi8Uu60q8Hsn8BSrkLLejUCFKhBk7JTCqe7ScSjVEQhgVWa3tihwmd1L0SsVZeWUhphYs6wPXJO+ij64lNSYAVdBLhywOob0rbVKmO+3Te/e3PlPhLd+07l6hcH3KiBbYqa65dKdLxmxN8ikwM2Shb6SANfWyGA8Ol+GMi9P83G2KhAE7DvKwyboR+cgCjwUDy6ywq4qHvNVNLz/BuT95TVDa6syZX+JDgqtaCrc3iRHJuy70zhXNs/U/2H2dRlfGh+7VrWdqu0ad+gLN94/WzRfM0xmC++glrVIgMbJgtB6v/eQQEmT5iiNB37RKNiGuqsGf2EITB+LAD0/XxzAjtbu8tfL08pq4xacaObstbDwrtg8UyGv3suR/YcSPKmmKf0wb4XtQ+pGGRtjGoMRARGFLr0tW3gvLbm60fTn6VdNVJe3j/ZOPSCCxAJ2EBZCFLX+27iSee7VQDkH7qmKb0QBMAHP+9SKJRtH7qAJ29qe+J73z86t5Fr1dqEJZqZ9fOuR5aKUM7j8JfAF+GY/pkvQhaARLnzQ8OE47FHS1p4WNSfFVvNVSKIoqsXvVo4NDiiS3FQZdW4UUNt1T3Xt0fMpl6QeCOeUvTNJdlSmkfk411ipRwCaqlMAQNEIZatomIKq1f6ZheC1PPuybB7do3oA+POec7YTuTYm2GFBeU+/2EHyv/bVXOK+M2euW0b7DFYzeJwZTwGEE6ifo1KwSOJ4DGGnMuZYktofBmXQ6FwuZQpvkLMZU6p1GSmXID+CUlUgUggZ48ygICpCceVM4fEgElAa28cDlBNMbloeAF6vRQWT4gBqhgWl8ulUaVisZRK42LC4aJ2RVb067e5s6XbdIMkzfjDbknRwQ8zl0p+n2dC80B/ci5XmGOJVQ2Jnlb1ulSPFvORlGQGV/tcHA76bDLBFJPHmJxkaI4XCAfVB43MkkEKPpdOZqE2BFOfmCmW87GwHLFcIBNOTvDRgp3NyTv/c/BMQSqIOxOlJF35Ln6JwbhQb0RcNzE7qkmGtzfL5gF5wWnLMd1BGq8XrBKk3u3HUoz3Y0OFUo+7zoJ0+D3c07qWqNcegq6PTTTtEsTPjs+1SC2OsYkhoWFx4UEpkT6R6akJ8eE+UUmeQXFhoX4hMQHh6NbfPyzM3y88Pios2O/RI9/guEjsz8c7KCwiLsQjKDUyWBMuLC7YLSol2CUwNSU0NCXBLzgMDR+JXh+TFOUWHBuVFh8SFhYW6B8TFRXjHxCGSWhYSoJ/SLjRjqTZDBv0kWbYnOLBx0OAfvPdpCVSPxZ6o1QOFGUxvZzQI5FYCXn7UAVYC0jQREFkaKj2scJjo9DduEi/4PAgbzSd2HHYfAkNj48O9A2JTYwPD0O3MWm4SJ+ItKjgqLhwLGhoVFxEbKS3d3h6amBAbLTtz64zBkKEM3kEQNjXD5cYqTbxwKaKR63y8mWNnv+vJBFQVL72OVl3kDqTZkeRjcQHtSqBGh8RRXhm2iSNxURKbTHreZC637NFKj45SUS9oNPHZsZBwYd+w+x973t2YOy3o5qKdct2i7ntyR22dm5acXVzd3N1RXfQjbubZqsVd3ftn/aU+/Qvs2dc3WbFfTYSV7c5UWgP5oR7JthPHi5Rg7MpDPlU044M2b1eNFnmGDwEIB6dMkWjUGhTVCq2pWqWBgo+HKtJRd8AP804Ad0hB5g36ATSwvFIqt4Au0AvzUO6egb6uro9S+fs8UJxn04VtnWdr4oZzWHK8A30iZ8dcC1Kv+g1Me57r1IGJGQSlUoma9JFQv/ILAhI0vdrJjziUznAc1s3ukffuWcV1YKBbP7sK979twQZUOBe21E/O9tEXHrXs5kYfwPHe95HevsBEAT97iZBlD4fahYjhyC0aDuI2fvet24jNAvjMjQPsuOPzOtPVnC5PD4PFT5Pu9Xu8eec4c+cmN3T/j07NX3lnNNzr+LNXs6bG9HsT3zhHCfA/z1N0Sa0+JeLz50UNqrZikeRIbHh4bGh0dGh6DYyBI9mkJMfPNEYFLWKH3cuXCaXE3wsW3RR9HPjkRC0jBLMPLtgNkF8LEEzxwtkJq38OclbEED7q2BOCsW44zfDbgSNKdFaUaBvTExQYEx0aFykf0hcmF+OCDRfuabJ75AEhmy2dSKwuuXzIzqCBMll8vbUKblMqUmi3OL1JtRdrtv+u2Q2yZVXzQly5VT4lQT4OZD+eY4FWA6/BXBB66Xb5eiDU1CX+8D7jSiFXf+6LFYMWV2thUH+tSIu2MQy3Y4ksd9Z6PJDDAqL6LGvl6ePl5ePp48PtvXwRE2JeP/vM92Z0pzDl7IzcmKundepWWMFIyTXR0TpF8IL3jfGKtN97s4+Ph7uaLp8vd29fB3vxwlB/NuWkzPFycO3nrAmyYW/muoIEvlxUk6YXUpmYqXGaiNOn2H9B6PfHXoWxP5XHJYRKUZ78AtAkg84h5MAIEQnDoqkbY+S8xslLCbE87LqVQNF34NotMSs84isbsaly8FmlmkfSWW/c6j91G9tqAc83NrW3taO/mvTbFvaKTCg/GY00zIgKzhlWl1Z8/j+uSqdLNJftT6SJO9WLsPkS8z547S3tmEpw9LV0dHWUNunBP7/5/7sRE6XN/JJfcMpX17X8UmZtU9qktwLq4rbNa6n2vGDcqWc3/b5gdmsQz/8S7dm59BbGQtAktBlPE09ABrHLE5vTA5aRqrpY9iBlMqiY79xK7JziQtuKp4YJfb1dPX24zHp6+vD96Eb/IZuewb5szZ32kdSmr/RC7J33FiivkL76eOW6UuESSbYS6FF3qrVCaTn2pEUU/h+4gCmAa0elnn2Oftz9Ld4+D78CO8ZSNcT4N5DJ4cXf66wf78/4+Airh895VE5hdsOrQL5/qxnBY/zf8UKmf24d9F41MSC0hEVwP+0W9uQdeLdiAUgYQtTau+nxrhTiySaeWYaZSEzvykkkoX2vNHM1vGBlelta43YPLCxtkE31jYbuLW57d4zW4Py364p2rgm2zoA33dbiHzR1h715Q+SNQ3fMMKLuYFV/yf9btbrVLQtHI+k7nO6+NDNwQZ9Iq0eXvzM1nPOPbC+NaO/RcM/sLrv2zpzH17k2WgYwR23HFk0Zbm7zLR5HQFyp1149A0Of2O0CpD6MmZb1ZTWryWL6b3Z7x/CRoa99Yl5EzK167sRzW8X/zdWT8NIHr1pHF/elJ+UnpeXl1tQUfOkoLyoqLywtLRww7YlGWWMWeswvTzygMXRChkYvX4vp2/RnpKMQ9YaRXFFgpSraHUaEJzvtOkG0oLqvzhx16niguLq6qqinPyKmtLc3LIXPXPOMz0VVjTlTetvsfAFT2pL03NnDRDL43I8A/DTznssOviRlX1U06GikiEsk4+wut7INwdW0WrcnTbbDyO4+3EDpBD2fn0AgGJf3OPfLymVe94s1dTgzn9foyeQ2m59GQgDmC+Qy1EvHy0ZlUClAkoY3rgtJJ3TtzENEqWuakgBEEJ57eiiCySw0swDs6tbxhlSXsxZXyoMeiwuPhbqBNKCYSTyJvNTqZoYVFKUXVgmQ5Z55tlz4Jn+FguPVp4FvFnPVFJf2oeWOvwnOZOLPpjo7qlHZNokQ4H07v73bAVQFf3nl1O6v9c5DZKqh59gzE5+h4LUg5ZoZudVwPkLX8x/Ip66ztHXwLapk/v1OSt0rRLwwcqGkXAy7YOyCnslQFQYnD0Kg4kEn2LdukieG4/Uc/dAOn81zwzr88tvqrqr1r0TBBpqZO3O5kuBsuLkrRHdo5GwZzMgx/jvZRCA6t77kaUxbZGhaD3exaKWxev0flCqv0Uk2MYHGzaws3kZWfG3SOR8lkCpxrqmJDJUZ5BULNfFlVgEJLjj2q7k1WiC2a9P/am5dI4U6ylTifgyBE0fT7CaVWueFYctRu8mSoE8d+f+dghrL0tJhwHU4+HW0O1/r0alx9VIBqx+DFyHr36uTgI/WPHXkeqfruE+i/W1qQmRxwNWEVdvup7VJ+zSZ1sfq6VuUg0gamsH1vYmrH5Kxygd72dyCXipXpe1Idw5Gzq+SUBa+bdIkKCLmaOrvs/i45Fk/nucdewhhQSyWr9xlV6/a0q1tl+vaUjqcdyCglKf6yPJ4o+70zbHasE6zGsrM7vgWrPa9ROXGI8kdHvftGPZWSkqCpnOhYGUwaHxVTRWoVu3VK/OAcP1iEPzOnVAjI+qgRRaJ5CAzONgNA9sBtEBJMVI+LlzuFWur7DUvDZWwEcXl51+ICrxjuxUAkp2eCIelrBy3duUeh0lBwuLLh+LJa9D1hbg60ZpIwOy9QIJkEOsSVsNJDTndjgc86etEqQlxmxzyi3jlvPaVZRzF1kwEMd94cMHiLIpflLfoy2l3f67jVuA3sXxo++/+fLmvA+M63npP1rVlrNImAz6nL+J4+sTJAB6GpbFgvPnMWyD+7svthkq5utfEYwwkztZeh8NnGT60PxmNAlZP5A2i+g691+YfPZ42CpGEK5gNZIXyNCvZ7FNxVsakJiEdVm/qNfyWFzf1pmyvcVBAnKu1x8OBJ2HNKxgfaQXCP3gCZFMIil6U7OQGAyty+tGhp2+v9687hMBDCDNCCXjwndxul60tvFIQ0d/yy5MTzT/R8i6KoNUdXt/oAisrxhAmhUob+++AB3nbq9tgiT90C/1LbWVbv8ZtM7qaLU8aV+1vg0zBpDmSK/9UYtqnRyVtYEE//kntml823u99cGOPn4llbyedzCANFck5WdOFvB1yLorWB/pRa9390FNJG/5rbtC5O1mf3qPreMcPANI8/Xd+OCwlQ4jktY001bdeeQuupEm7ohaf40gxITL12rXL34DSAtkIOiaWTJ/5SCtYe6/vPKO24gKMOOvpGxE65u0wOKoXbcBpA0CCYCn90/5rHTN9jX5SMqBwvw+JeC1VbYwN0QrIyZfWzSo1iduA0jPCUT133ljaGUfCV7TQlsIpFkuHIEg9QZNRRGVXLhatD5L3RhAWkRomZcPBK/oS0Fb7Xttyhb7L69NrUfMBpAWlRrbE9ZNLyFIAPS7HTmSrB2WLq7NxqY8ytky9D/MJiJ8EQCc1X33xgDS4iKLOOzFWr4dYCt+07Zs17FsKgoMvh4XntvNRKTDhXVUaksTaoJ766dYJZWrqocaQFpCFGWPOuQASAQCsQr7eopMhn1JRC2VKuEtDhI0FuhQC9Spd1JYsga7oDFAMjleNBl71FeG1AVmtnpHrsphM4C0lMgZPBjQcuJiU1vUQDlSkllPRwA5O7lFtMVBAoBOZClbL98hY+u4fh0G2LZn8+WkPz4uV7RGlFOjogwg6RUkTJrDE8sr032LONBk7O14HgLGfK8VyOaBtNW+sj0tLFcjbEIoIP18fpjlbVoFwK//qFCxCEy48LEBJD2DpJqwuj0IADXkYBosxV2ORk9Rgk6Wzg2ytvFIf6EM7z2smZtOt9z/mOF56dFgl5mNdhLL4KDBR9IzSGy/YzFY7uzccZYmybyKjTEheZ+Z9wm1tY1H+gtl4Mu9mnUEmE4HcKygi7aON2a+lQKvrk3LANLSQrpyWDN7mHJyf40oWwPShM/VmrlB/rL1kdYqQ7v3azre2D5nc2me92IefpW/tgjng9Q3PSZzqpc83ZIuqH9+NL8cXzW4yfWkF5AI3x/WxMJ0P/NY9Pi0RXV9fdrtq/OWBtyyPtLU9SMacqZOn+2jOtm315y43ramCLUgjXazMYMGOzlq81d1QMH0Ugpkx7znxp/KquxSNrlB1wtIXf/co1kbhuV5Klv8+OSt/OLi2FvGC0DairU2VET5vz9AN0jNp9Yypr0tQVFyxGxsLRFqQQq5UoyN54KM9mnVUmodM90jQ7YNf76vgOweAW9uPekFpP4Pf9QsJk81OVEhyjaOUCiVg+4mdS8FSEB54RSLxx8MvV4JKA9u1QAo6ojb6Bom+mpBCt0fhM3IhP78TauWatek6YENU3Yhz8/4EobHvQogMR/+pBlMPbjTmS/BXcM+nTHidLX+5QAJEDODIhICg3skUK/9pWxsEOWlgNXPXdeAJGqqtTuBzdqH9u9F1SKoLAh3xQmAtCqJDCj26b2pqRQg6xyQw4wmPOpvlhak2zxCESvJahJtVi3pBST1iPFVkmYF31IgSb2EjT4jupi1vCQgAVF5ZV01HvsYVWs55vMyyioZq48NA4mfTM/8/CmiAQkC4/X5Kc73M0WUnrKoZDzVKajc9ypONHk3DVJ2Z3WoGQWxj5zOJyho3XmhD6qUm1RJvtv00iBZ4pnZ2VMSkEUBonTTGDECRgPuV0jngbRFnW29CwoSRHk8gvsxFHWKoH17AIgKVylxljm8rFg209Rpyu1ey5T/Q/zg4QiFpLZLzcOljApKzZLpcZWcjjPu9E2aLP/tHfqIBh5OighNakbRkVTFlVBhQM0KK5mbbausGw0gzYBExgWmBBw6Wj8NUmAQqh+3zKkU+4LCa2GTbqliWapzEyfW4Sk7vROQbXJg1FNIHTe1K0+64jm6SZMV+mmXXuKB6ZMTNKxPBBKy+XIEKDl0ztxVRrZsg+R6gNTp9aStNeGLWFRtV4xhoT/qCzwNTGlPiW5rayJRvHECSbFnKcw6bSdNawH471Cfk+qZMmISMNBSRxBv0mRNr7O97vLErNkA0jRI4h5sKhf1nAMFgEvGgH/HHYBaH1y3XzIAMgHVM5wpynMrAcDuAK5qAvR/7iAHY84p49ZJaMVNyNqkyfLZ1rch92mwqlFtUhVsOEhtdVjdix9yNVUNHTFSInfOjTEz7qezA61GJ/NbyI6REm6UXQUAhMs/9yOA4WlWSKs2i2PF22aMc1s6Nml+9H29nM1kMlhsBkO4Dk6MiMFksZhMFjvnbqMBpGmQMv3xqC74sdfCmUIn8zFQe2Snm8vFYD7h+ke/O+DpXp7jnCjLYgCQggeozVIzLQ8EBJwNVrPcPvjKEy/YpMmKeu22n5P9fTdfe4eCdVjYMt/G0dnZycnF8/cvDD7SDEiEpyQ0zyr66/BC2WAHC1E+8Sx6WtYhB7UO/nUieU8rWz7QMIE6UKPaIV3NjyqbSrsB6PV1Ldm07Uitzom5aUlhMSlpud3r4MfVRibHRqZlRyT4B2+a9Vf/cpBWJAitv6FHsHU6uqUcOQyphFzR+tgLiVgl5ECAzTcApCNIkpbouL6XWxMG2QiQIFb7kPTl1oRBNgIkADZrZ4hBthhIBjGIASSDGEAyiAEkg2wGkUmXaQKZKqnWw6o6BpBedukpwr/4qyg9Lj56mMvxCoGk5LH5aN1TxmULFu1+k/GW75WD+VObtjV/Cck5abeYwRHOVsOJIYEEA0g6yFS8dQIZgG6fB5mLmnJ81vLdHdIMo8wtluzSr/53EU5oYY0zu8PBnr1rv80rBBI/7QdfHgCEGz8VL2pVqF3L98opC97031KJlg4SXb9Jw2ZywEM5iUldQNb9ODGPz/L/8cG4Al/8KGUMDHo496z9Rq+Sj1T/aQT6v8z2swHsaKbjEFpQoE1/yGHObD5lv2Z0LYQ17eM/DdhauSeLMnbXGrM4Pbj0mFvxMmJNXvDFdGLgIYdRhqdfYmDs1Ki3V78BJF0k/3UNBC7vdwG1VDxEEMN8Go/V2Mzn0akCGHDJCiBjC4YJQhio6UP9VDQ/C8V0voJomyRQiHjDzVMK0PWe91ZKMkwKezrsuLcYzQ1h4RCUVcBIqWZ3XbQZG/WuRqiexcyam1W0iFCiASRdJPd17CtESpfv8YBSWZfhlszJuR8bd98yITPwXigPhO8lgDafkhzfTCEYzKgxcwCguqDOObS14LJZ1VBxWka4WwfoetdrKyWZV+kXlWX+zygAKC5hAIgEkzcfFuP8KziND+uBktqW52/SQI0MM4Ckk5R+ZlqeX1pyducgaA9sHDT7qqXc1KOyzOd2Ze2NXYPA5fUOUHqnbczLlvQ0uYcU+QiIExK7vQ6HNdxyGBqLyR8qP54JurdtKZCGcA1d+Lzf7g+D8Uu22Inh4/7E3kmVssrxKZC0tvfgHnZQQr3xa7/TKwQSkvvprSePi4uPfIwH9QH9/LhbffjQdDkovEsHQW90gNBPusFYeU+/t/WYnQWae8Wqzpi88caHmVTnWJkC3z1R9nUkwH8WtJXSTMhB6xXKtFORgHfBaBBw6GMmAQIgoIibzMrBkPlTUGDbRQ/x1MMIoVcIJDjzdV8YhpUW73aBCr++wTEAagMLJFCKPQ34b+vWzM6VTRVHW3pTLh/BRmIzUyKrRykEFs03laNm15WEvBkGCLsitlCSpe2FfDThrWcsJXDSabe+yiZOws0EYmk1p/NEvLLvUsJEjGn1SFiIoUFSJ2l4U/OlRsu3u8BjE4IEra3VuCTw1I/sqMD3nS7g83YHaA4n9HoFU81+bYeAkpDgWyVXMyRkpyIV1auA0/B1BOj9wHcLpbgvrViI2tZCt7AupaD4rnPGKMSPve6cPamm+UTRGAE38gd8EmqTU8fWfqtXCaSCv7mh/3PO/KMTVJz1KS0s5FffDeLIvc+NA7f/6ED/2kDkzrYhG+vuJCPjlLQa9vDVE2UNuYMkSy868XerqfJtxoLedzy2UIpp/dg6V4ph4jhFDaTN1SMKAKgVVeMQUI0NCtVj5USYiJ8cn9DDsPZXCCTx4xu5EgBGPe6NqMmJ9+yD8/nNEbUSTloECxSaT2j+is4mtQXbdE+GHLEMrgcg6uR9v/QRfq57IyPYrLDykB2n36L4Fcp6BpAWE/aIlMcCgERWSxRAUpPRAwPSJHqaiaCZVgRp/kQtj0njJTxAyc/HviGNDERnURCAtHcA5EkVv3FcSZqUvDoaM4C0qKhQp0ilGTOMwADIBeiOGoVlfsO2mq9CJOjPUrG2gZsrwLZKKXpGBLQRGOQVB8kgBpAMYgDJIK+G/H9xU6hAV3cI+wAAAABJRU5ErkJggg==)
Question 3.What is meant by the following terms? Give an example of the reaction in each case.
Semicarbazone
Answer:Semicarbarbazone:
Semicarbazones are the derivatives of organic compounds produced by the condensation reaction between a ketone or aldehyde and semicarbazide.
Semicarbazones square measure helpful for identification and characterization of aldehydes and ketones.
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)
Question 4.What is meant by the following terms? Give an example of the reaction in each case.
Aldol
Answer:Aldol:
An aldol is a β-hydroxy organic compound. It's produced by the by the condensation reaction of 2 molecules of an equivalent or one molecule every of 2 totally different aldehydes or ketones within the presence of a base.
The reaction is shown as below:
![](data:image/png;base64,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)
Question 5.What is meant by the following terms? Give an example of the reaction in each case.
Hemiacetal
Answer:Hemiacetal:
Hemiacetals are α-alkoxyalcohols.
Aldehyde reacts with one molecule of a monohydric alcohol in the presence of dry HCl gas to from aloxy alcohol, known as hemiacetal.
The following reaction shows the formation of hemiacetal:
![](data:image/png;base64,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)
Question 6.What is meant by the following terms? Give an example of the reaction in each case.
Oxime
Answer:Oxime:
Oximes are a category of organic compounds having the final formula RR“2CNOH, where R is an associate organic aspect chain associated R“2 is either H or an organic aspect chain. If R“2 is H, then it's called aldoxime associated if R“2 is an organic aspect chain, it's called ketoxime.
On treatment with hydroxylamine in a very decrepit acidic medium, aldehydes or ketones kind oximes.
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)
Question 7.What is meant by the following terms? Give an example of the reaction in each case.
Ketal
Answer:Ketal:
Ketals area gem – dialkoxyalkanes in which two which 2 alkoxy teams are attached inside the chain. The opposite 2 bonds of the atom are unit connected to 2 alkyl groups.
The general structure of ketal is shown as below:
![](data:image/jpeg;base64,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)
Ketones react with glycol within the presence of dry HCl gas to grant a cyclic product referred to as glycol ketals.
![](data:image/png;base64,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)
Question 8.What is meant by the following terms? Give an example of the reaction in each case.
Imine
Answer:Imine:
An organic compound which contains a carbon–nitrogen double bond.
The structure of imine is shown as below:
![](data:image/jpeg;base64,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)
Imines are produced when aldehydes and ketones react with ammonia Gas.
![](data:image/png;base64,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)
Question 9.What is meant by the following terms? Give an example of the reaction in each case.
2,4-DNP-derivative
Answer:2, 4 - DNP - derivative:
2, 4 - DNP - derivative is a substituted hydrazine,
The molecular formula for 2,4-DNP–derivative is C6H3(NO2)2NHNH2.
The other name is Dinitrophenylhydrazine is the chemical compound. Dinitrophenylhydrazine is a red to orange solid. It is a
aldehydes or ketones react with 2, 4 - dinitrophenylhydrazine to form yellow, orange, or red coloured derivatives named as 2,4 dinitrogenphenylhydrazones. These are also known as 2,4-DNP derivative.
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)
Question 10.What is meant by the following terms? Give an example of the reaction in each case.
Schiff’s base
Answer:Schiff's base:
Aldehydes and ketones on react with primary amines in the presence of trace of an acid yields a Schiff's base.
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9YURWffqUZMO/S13o2s3ARbQW++rll/fJRTodMmQePHG7Y5klJw8GXY9rnlSsDvny3dLWl6K++oxs9qvNM0JANCkjKyTy0yRtwGRWqijPL53HmFhbmUGZhNMcXyuxMQkpLYD2RiStfNq5/a1PQKwOAF/RBuvaBQlhNhpoag8HgYBXlXBQXA22hytgdeylu2tz2xzNo4ry3GxnsEpV73BQCHfms90ZTp/UjMf4xFX3sWZm54eQl6Nvl6WejWY/uEdUw7kYU1JRGFK/sUUcUjq7dvAsEBTCyov3JmElK7gTtF+rXuI20PAVtcRlv3X7EYBPNLXAUIOXn/Dq21wYoWJPCBx6beyJWCoSJbrc3mi2wRAsMSinrVQIrL+Zksgy1AKdrN35kVXwfZBEylFC5PsLYl/bQLNaRC+cKH5ZBC3nFAfloOPpKQ5prgcYyR6sJLQCKa4eaLEBbdjBFDnaJhyrq0eiwM3PjufOTmbEV/WwJVAoCCVoAfW9JNXvVw2UPd/kO5BfWlnUp1lGuyh4dMM51NbFRrZgekYJu77Vew5PS27AIdmbyEaWbLW2ClkVHz6U89fGb3pw2CDJxbfaG00UQampqeR8KgOZ8NI+qIW9o4/uPN/VjOjIxvD4AWEXl0xZg7sopYz8IAGR6Rb+ulXz2FtRWVaZHJg/VewIO8h2f1tTRmoWbWDkaiGzCcmJN/NVnVh20kh/WUARBNmeThegM3emMrU/B+cfNS90sz55GHZBNFsI8mp/PAchCC6ECNr0QFZkCr9d0JUUVDKAtse0dDk6Le/I3KDVyVHGN8u2eF/51J8SwpIAmwqhRKvVWoKayMAbrhfNSrCW+vQCI8GQ/8YyQ3hbukBg46emiQcd5YIR5ewGAu8V9QgAY2LjIfOKEU0RPl4R9Vo34KQKASnlS/7tURywoqJ23KiZkTjE9NVJWR450tCNPDQBA/8SLKVnkMoV8yaRv82sFTnpa1BYVn5Pa8vQswNbJ3PtFiVNOT41mGBMjQ8KnCACpYqt3YF3eua/ifyVpe2OAlnp7HwzmZhCzLSK0GmzdqMj9flzEdh4B6EDzcrrBaGSm7vS3MXc0APC+6JiSVcmfRifNGibYMwITAFoGcxbd6yYWVQJ43iSYxtK1jKm5Cd39dC2ja2xKrHcK5ZkFAMj7LIQDgBwfHBjHsgBZRpA/TgIdQ5JfALqXxF3xwUkBkOH8sXRp0vWge4v306VJV33Sd/g0/B0OgDFCAR8ARX5MHHHSAlTVSTEFCgBUNcnYXlkYHIROA1cUxNrSa5JiClekq2pwsejeSc8sAOzkmN+2PAxg3yO2kdHldPBAOkCQHbsUy9cKAE5yAsBJTgA4yQkAJzkB4CQnAJzkBICTnABwkhMATnICwElOADjJCQAnOQHgpJ0EAL3xGWfDM0D28VKLdXtv+xgAkE1hM7dm2xm2SRuzLVzHHC9aFf+h13YFlK6tvaRp5LPmDQAsMmmUddfiWRzfoRNIrBIGpbuX5VibTNbZaFvCR9WFrlHA50yU982PjdV0C0gdK16lmunmPK4qPgYA6q9h721QvQJtq7BUHy11zACMvsh4aEndAZ/LvC3xQE2LrlAiupaUKK+O9aYJjNft0NcI1KSImFRckmPhlslbbrbFs6TFQ5DfJYSmc+EFuNLz0YNuPivWEizyKnjcd/M2DwDjnddzUIErM3yxr2yARvdK+2oc1rDgh9fl0GR5c7fEA8tUIEFrmSLWjcQ2rrcsgH7JsjMBMHOeIBJP4ivsyJcXXrBN57egr9YjyQlKTsFNIrerWzOZv+JV8DKf3AcWDd1wgs3mATAa/EkYutabJe8KtiiFuuj6KFR7KfQLyO3wNTJUX4cWwCp88s+AzQdVItbF8Lyl5Ca745Mp7HLf6TGHpvSv2CIhKKeVk5CNnTd7jcvLH5njcdASh5WbgdEkGINclthf92q5QXC43QWMRcpxTEG02m0AQGtWwv5KuDfk+fOAhDE2EHKWDaTj/J52oTn1astodYtivqgZIqK/VwukPbMdXj58NW+SXDrypFyYC0Z9TFUmvRrzPfLBrpbaQa2kq7WzrqJrsK+eogHsch7gN3WNdJDngUnEEY/QdsaH3rV1+06U2Na7naK0FlPElKDC9rR2OZgoGAWGDs/Q4QmS760eHdCxFUA/wGT2SNBracE32lrr2SYgamurGwRgjMroZWqsE93UPuUWAWDVMcaaXouCmmisiFgAvSFF1KD9bYCRNUc4mCitvRRbfuxYb8+7BwzIUGKmVEPLoKXs850fLqbVnfCVPKGZ5gfhhBDuA3W2UGgoAld3y21mwv9kNM79EC7r1Kk5kPthC2j4JJAUcqLSKKws6Y0+3LszECCPe/mlm6N6YJHmVDEvRk01nw7JDTpCBqT/jgFLKYc9SxqT3T3QhZMQYB0P7uVia3IBWkgA/vbxULG+MarD/7oRSSFqaou5vGxS2pXqpa0BQNUxZhjfHwBDUUlmiAC0h7FUFZcoho4kJuXIwYm6m53ibM+KhYhTVP1Iq8hcliNamkmKmq9IES4EHa15wtYAPxiPmnyD3e4zs8dl4b8YVEd6MkWhr7SJM8/MgMarA4DsmjbfHkiUM+/WsBIPJs3tDCcgx7/9H/uqgASfK9COzhp6TmRLWl+NBz2vxADLYEC0VFEbkcfDIm9Na0CHVoThvi2miMe/d3hitoy+eO/atLkgzyiTsgtJgxUeQSNbA4DiXlo76dQnRbB5lxjEn01JUgBKCJORmUcfbWqQp1wXAGZ8oZp/6/oivQmA02dhltpo3t0gi7mhaOoJP7oxf7dxZQCh5nb3XPoFUxMTLANpb7JBuzcD0ENpoMOPDrhJacI2nyEZrX5g6SsiwS17gZbbH+6r412vwI54gS2A8yccmHbJgsKIToUxQFSxTbGM04mfuNsWYq0PrzKBRo9p1XB7442AbmODh28l0u03pOshti1uCQDKsVISuS73fS8AhBkR872hRB3oCKaWRdbxlGqNOenmAuiKLVoCuUfqmigAvPM+zFN2ezbYH8pNKnlCAHADVi0YtThI7br8a5Y+J0wIcG8Pg9ZrUPg+ZNAWwgVTybG8qrMiYASaHfFmkW2t9cZfuXPD0KWljKL+cCpg/SUNsP8MZa+KTYYACE1yyHTEc29oN+rkKwMLVaDBa0bS39oUencezCV7XCXn+c4C+bxEtyUA9KQK0Un7n38ktiwkh81zokMmDfXnCB3p91iLfS1y4q1Za50fUQn6Ll9tXALIFx9NqxeTg2czgjkS0djgE67dOOOasjLarz7H1IS9SNHV3hCAiB/3gWbPVtB8vhk0eo4irDu3Oc2nO4SL8+M74hMvOv40ZJr8iMdizplM2eJIb8n5BjDwszuA+cIdGOHfuAfREZhhi40QncI84B+LttDqAggaY+6l6boIxmL0bYlcqpfcu4FLzGPLuTT+lgBQ543lv/bbTKUw3ItvIrwXM5JxKEVWtc8Pl0ZWpl7uNzX4pMuBsuhLtPnSfvZMM83He67P8zwuqUL9hEHgnE/kyp6E3N/FDga9kctKuDoPol5igHbPUlPD4UJL/ZES01BQ9Bwn3ONWcpFwR3zkSUsObLdqmm5VmAWuLtnZpHHqqTIw/HocGPn1PfTTajEAkAIqbettGsZqRLykArR3ri8sTjSdSlzMd8NTfF1JDSWj6sI4St0nXgXENtmWAMClCFFl7MWVLYmrK5WAg49sKovsB4KcoBiy0DRQMWZgFlKhT+JFoKvNGTtuptTnEmXquoAbRZNPygVZIWllX+JUVlRPRWA3u7xFre8rlwJBQ4ucV9Fv4lSNWaS0BoGReftK2sjO+MiXmdPUVN9IgW08QLsbVjkuG8keBBJCPxDjuoBpqLhRYh6vo3Ixd2cW1BeUtPLQ3wpaWn4fa8E0TUykV8SWDDfl1zYwl8Q5/pGNC+YtAcDR96JdNGlkWrRbZoDFm0I1e2AQDUX0SrNiAQJSPUy39RPzKBOiORMwsahPbpKN3LnV7YcBkWLUsCSGj7NBH/1WjmOl7EX4e6J1akeI38bB+g4F9kPcJgVmkUiPrQpuUcKmoUIpg01r1ZzAHu8Im5vsoyXGwUrMaEp7pRoOF1HQW2xCoq77QcdtHQ5WL1Ar5V9BXj6b9BjvSa649IFM29gVvDGZBnAZY863O58t2k4AWATdIzujH84JACc5AeCkrwX9P+S4IIJYPieAAAAAAElFTkSuQmCC)
Question 11.Name the following compounds according to IUPAC system of nomenclature:
CH3CH(CH3)CH2CH2CHO
Answer:![](data:image/png;base64,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)
4-methylpentanal
Question 12.Name the following compounds according to IUPAC system of nomenclature:
CH3CH2COCH(C2H5)CH2CH2Cl
Answer:![](data:image/png;base64,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)
Question 13.Name the following compounds according to IUPAC system of nomenclature:
CH3CH=CHCHO
Answer:![](data:image/png;base64,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)
But-2-en-1-al
Question 14.Name the following compounds according to IUPAC system of nomenclature:
CH3COCH2COCH3
Answer:![](data:image/png;base64,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)
Pentane-2,4-dione
Question 15.Name the following compounds according to IUPAC system of nomenclature:
CH3CH(CH3)CH2C(CH3)2COCH3
Answer:![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAOIAAABkCAYAAACb+ewSAAAAAXNSR0IArs4c6QAAAAlwSFlzAAAOxAAADsQBlSsOGwAAABl0RVh0U29mdHdhcmUATWljcm9zb2Z0IE9mZmljZX/tNXEAAB3SSURBVHhe7d0JvHVT+QfwZSgpZcgQhQaUoZAhkplUpoyRFBpEUokmMxlemd9kyDyXqUJmogwlihSRKdJAKjIP/dd3n3fd/3bec+69Z7jn7HP2Xp/P+dz7vvfsvddae/3WM/2eZ03/v9hC1aoZqGagrzMwfV+fXj28moFqBrIZqIBYLYTez8Azz4Tw1FMhvPRSCNNMU3v+q18dwswz//+/e9+rvj6xAmJfp79kD//HP0K48MIQfvrTEH7/+xoYAdFn7rlDWG65EDbZJIQVVijZxFQSsXQvvG8D/vWvQ/ja10K45ppXdgEIuSn+/OcQfvnLEE49NYSvfrX2ec1r+tbdXj+4koi9nvEyPu93vwth++1DuPnm2ujf854QNt00hGWXrYHtoYdCuOGGEC69NIR77w1ht91CeP75EPbcM4Rppy3FjFVALMVr7uMg//vfEL73vRoISb8ttghh331DeOtbX9mpj30shFtuCWHHHWuS8bDDQlhxxRDWWKOPne/doysg9m6uy/mkO+4I4YoramNfZpkQdt11ahD623TT1STkpz8dwq23hvDkkyGcc04Iq61WCqlYAbGc8OjdqP/5zxAefrj2vPXWC+Fd7xr92R/9aAiHHBLCH/9YU1NffrkCYu/eVvWkoZ2BF18M4bnnasPjGR2rzT57CHPMUQOiMEdJWiURS/Ki+zbMPHGLujlWe/bZENiV2qteNda3h+bvFRCH5lUWdCCvfW0Is8wSwr//XbMVOWtIvWaN5/Tuu2t/nWeeUqilhloBsaDrd2i6tcQSIay+egjnnRfC1VfXvKEcNgBa326/PYR99gnh6afjyoxL8yMfqYA4NAuhGkh/Z2DOOUPYcstaIP/xx0M4+OAQeFK32abGpKF+/v3vIfz4xyF8//sh3Hdfrb8bbxzCBhv0t+89fHolEXs42aV91Prr1zyhe+xRC97/5Ce1D+fN614Xwl//WqO7pQaAAOtvJWkVEEvyovs+zK22CmHhhUM45ZQQfv7zmh0IgKnNNlsI1FiS8OMfrxHAS9QqIJboZfd9qO97Xwjx8/Jdd4VpEcDR2JJXFfAWWCD8LwJySj5G37vbyw5UQOzlbJf8WS+88EI4+rjjwgmnnx62jDbi9p/9bEguG9npR0Ub8ewoMVdaaaWoxe4RaagV6Xuol8x/Y5zq9zEN58kY15om8h8VKZg2kovniIHkd7/73Q3H/uuYPfDoo49GZ970MUtnhej0m9rr95///CfcdNNNMc3upfDmN785LL744kM9j60O7o8xSH/qSSeF2yOn9Jg4l6sttVR473vfm93miTh3k6NdeHdUWX/zm99EX842UUAu0OojBvb7pZOIJ598cjj33HPD9ddfH0Nb/x55cQA533zzRU/76jElbpPINV4jA11qBx54YPTAnxfe+MY3Rv7yzeFtb3vbVC/9gQceCBtuuGH0vj8dPvOZz0QnYPQCVm1kBmyAz01h2TwTWTPpd18wZySmZlP07zK10gDxiSeeiOlwXwvHRdUoScC3xgyA6SLZ2AL5R7RZHnzwwXDiiSdmQP3KV74Sdtlll+i4q3nu0s8ZZ5wxu6ZRA1zqlEXUSGKWaWE1GiuA+SSw2fxS83uzv5Vh3koBRCrjZ6M9cg42f2wfiYHizTbbLKy66qoZYJ6NtKrbYzD5wpg9fuaZZ2aS8qcxi5x0e4/cuVzLL55GC2Ssv5dhUVVjbH0Ghh6IpB8Jl0C4RaRYHXHEEZmKmW/zRDoVdXT55ZePoa6HMrAussgiDWeURHRfYCVNZ4kUrrXWWmtkR89fdG/MIKDKauyhhRZaqPW3NOWKv0Z3/+9ikq1nkh76oC9vectbRmyttm9eXdjXGRh6ILI7AEabLbrGv/CFL0wFwvQGqJaf+MQnRn0hJB711M+ddtopcy4svfTSGRCppfUS8ecxZrb11ltn9zz66KPbAiKn0ne/+91IPvlxTNW7dcSWSh2dd955Y9reapmU/+AHP9hwQ+jrKqsePuYMDD0QX475bI888kg2EaTRMpJTO2h/+9vfMmAdeeSRI4Dmbb0vUrOov8kBlACZd8EDcKvNfXeMWesXX3xxdulMM80U3vnOd2a/U7n1hwQ/Jbr9zz///LD77ruHL37xi6Vy/bc6p0X8/tAD0aQLJ6RFnPeEtvNCno9B6J9EetY+kZyc7vWqyJf8Z0yAvRqpuYuN82jLyNO8IdZzYctuGuu8+FCfPZNT6Le//W340Y9+FGsunZqFY6699trwsVh2gge4aoMzA6UCIs/ov/71rzDrrLO2/YZe//rXZx7VuSNPEig1bnge2C9/+cvh8MMPz/6PA0hLnkC/t1JU3b2BCwhfHWt+7rDDDhn4Z5hhhpG+8+SuueaaYZVVVslim4DJzqWqVm2wZmDogciZITDMtuI4ufLKK7M4YbuNnfn1r389k1Ap7gU01NPDYorPirHgERC+q0FJCMDhmT377LMz4HAczdyEU0m6XTGl1guQU3vzIMz3n3T8OH5m1QZ2BoYeiBbpVpFwTJ18KjL8vxcrigEm1kteWnmD999/f5g8eXJmcwld8JzWA4XNyTbLxxOxbhABqKpsOPcFRp9kn7IZbQrurS8cSDfeeGOYNGlSzH+NCbB1Dch5SbVFF120VCyTgUVTBx0feiCaG+oah8dBBx0Ufvazn2U21EdjkSJqHckGoKhpl1xySfjVr34V6xW9HOsdPRyTAZZoKrHyc056jcc+RCrYPtb3/PCHPxw22mijcHrkXHKsNAKi++uHlsgEHbzn6tKCz0ApgEgqJhIxG+6ee+4J3/nOd2KK3CGZlEoqZnpXwhFAu7C0nSktOXxeVAxpSks23zve8Y7MbnQvH9IPiFwD2Gh1vkuKCmdwriwbSweS1M24rb6fgPiXv/wl2ywqQBYcTR10rxRATFJl7733zlRIwX0SkOs/AQxIAGqDmJRKJZ1//vlfMa0cJuxAwfsEwDwQxSeBhUOF84atSOpxnACiRmX9cywt//a3vz0mpy8XrrvuuvD5z38+2wiAV9/YjWxBYQ92Jv7qH/7wh/CLX/wii1U2a6kvFbOnAzT08dLSADHNsRQbjhJqIsbLl770pUyK7RurT1NheUUbNRL029/+dgaYOWP5h+QV9V1ASiwXUo4kA1gNCyY1Xk1OFSGGT33qU5nzSEzQMwGOagx0+++/f3a9e1122WWxksTfs7jlm970pkyC5m1bzxLCODhmLiBSC2+su+66ma1atcGZgdIB0asBPCEMQLgrJqlqd955ZyYNm7V6SlyjUAQplldnG92LmuwD9MIdn46VrYH7l7HMPBBdcMEF8eiH3TIgrrPOOplNedRRR2XOHSr1erFI78orr5zdg9OIpOQJTuMATJtNBcTBAaGelhKIBk4lzadBtZN2k2zLehszvwSSnef/0u9zzTVXBj6Eck4eKVlsR2EQ8cJ8xgcp/IY3vCHz5gIiu9anUds4lpkgGeVCVm2wZqC0QPSa8ipeO7YVm5EtSVqSkI3uQXKlALvnHXPMMfGQoz2ztCu2qFAGUjp71b2WXHLJTNqlRjJSVXlaUdhITgnKqe/sSeEN0pQ0ZoMKuSTVeLCWY3l7W2ogdvLaOXckCqfcxvqYZLo3VZIayn4DGsnCHDlfjef/oapx2nAi4YqSfgcccEAs6/K+qWxV13zgAx/I2DM8t6mygJ9U4jPOOCMLyYhT8vhut912Ffm7kxfc42srILY54QDQjBWTvyXw+SRa3Te+8Y0sY4ODRZY/B4wm/HHRRRdlTpt8iCR/L89sFsIAQDava/fbb79Msr7//e9vc3S9uaw+Mbg3Ty3mUyog9uG9UEdl/0u5YvtRI0lXuYZCFnnVdLzd4/hRh+eHP/xhxsghZc8666ws9auIDQjzBHxjbsc8KOLY2ulTBcR2Zq3Da+QNKpAENHfEqteAKJQiwZf92E7gnkMHBxaYeYAvv/zyjPvKA9uMo9rhMFq+nBqfvM081/IzpXkh4vMQU9+1vIOr5YcM6AUVEPvw4gDOIqQ6CupTJwX2xQ0XW2yxtnukAgDbk5qLdqcSATuUU6gIjdNq9ikH0GALnXDCCSPdoqoniUjlL5vntwJin1YoCYaN49PN9slPfjLzrCqCBYwShZX8kMHRz8aGxWjiLdZSyCdVNSAN87FZ3mXMpJQE3c++9+LZFRB7Mcs9fAZba9d42hLVV1aI9C+eWLYoml6vW6oeIERz2223jTxeyAf5HtioqSoQyL/EIiItjeG0007LsmBoCgsuuGCvu97T51VA7Ol09+Zh4pHf/OY3w7bbbhsee+yxcFIs6ksNRqvrVeMZBiRhFellqck0WT8eSiO/EqEhlabEBvJ/MlJwc8VDsYXEUN1HnFSJErHSZqGiXo1tIp5TAXEiZrUA9yRJENsxbaiByOhilhOt6pHCnFDKUpJsqfEGAyDVuVF1PPYhqcfb6zvAh+6nzCWpik0k1rr55ptnkhRfeJhaBcRhept1Y+FF5Y2Vg8k7qcCy6gDtFLEaa5o4nQAQ+yclNLsGSR1w0O/GuwnIgtlrr70ylVRY5wc/+EE2DtKdik1q2mh4n5ElhqFVQByGt9hkDOwwbB2LlpNEmY5jjz02I5t3o+HrIp3zfgqXsO9SI/WomqRgo+MJxvN8DiZeYEBWNoQDSg0f4Q7PVF6SSvu5z30uKyfZTvx1PP3oxXcqIPZilvv4DCoc8gCbUZjEGR5KSnai2kntQlRH1wNA3lkNEDB6ZJTIZMHF7UYT7mEf2lAuvfTSDISeT0KSwFLFUACFgGSmDCLPtgJiN1ZKwe9BAsruwOghtYASnU4IpZUmhxPwqLfulUIQHC5URKoiL2iznM5WntXou+KLydPKfuRlJSklZAOoz4c+9KGMseRnfepauqf0MV5lJTDzp4HJM1WdoREBgr1NvccGMtZGjCUbkvmRRcMpZVMYb6uAON6ZGuDvWTxCGBwfuKyKVkmEluw8ngaAwg9sNQs/z45Ze+21M2llcfYqB9J4VOJDctcf/WKfStZOgASCZJvmJTMpbiNRwiSftG0eAJd3mYeWRM8znEjh448/PgsBAWUjIJLQTgGTXuf6CojjWV0l+w6bjb0ohEFFtbCopxZzs0ZyWOS+Kx6ZyOgWaAKghduqZO3W1FOFsYaUGAEAXlX1gEg6VRA4kPQd8Ki3NIN0GhgwC4W4B4mq2p7r2NEqJdAghE6SVE2bjJ/NilTTDPwdEFvVCiqJ2K1VMQD3oTZaoKQCh4dQAVpcfVVwcT8VAXwPdzVxPxVVVvnOIaJA3GnV9G5NGVWSjahPquLpN4IA6Z+kt7Qw8UmqqNQ0YRCngQEMFRs/FwA5hFTwuyUepvqnP/1pKvV2LGL6WH9vNuYKiN1aDQNwH3QypHKqKbI5fidSOFtLsxhJFEF4mRypSdWiarG9ipxaJdCvXq0De5AZxCJ5VXl2ZaJoVFqlRxLnNY1RjNXH+JAReGGbhVuaEQo6IRqUFojUiLy7uyi7+0TjGZla4rAFSSXjdAFOto+F63jt1EhAqixvZaeH90z0uOrvL35pnBqCgMp64qckYz0I89eqlDdatTzfbeXohPGOu7RARDJWniI1cTYqyiDHosb70pXdEJ/DtmEH+plvGC6qzfGCNjo6YLzPKcr3UnwTUYBXtJPG/uOcYhfn07XSceP5NdXKc0oHRLuZGBR7gQqWGmlg17R7sjWaHc/dyuQW9bs8hvnge+qnFCy2Eyk4TGlICTCqundKfEdiQOPrdisVELm2gY9njCTINzEgHjZucMY81U2y6jABkqs/jf/xxx9/xfjt6Fgw3/rWt7q9xvp+v1RE2uaDfldfPLqVDgKzfE9e2LyKyknD6yokVL+2xnP/oQcilzsqFNc2l3QqoQhg4jw8gH7nacPJBEiLldOCV42EBMiJ4GeO5wV1+h3SQPCeBsBjmgBozBwSFpTsDN/j0PB/PsPUhCmuueaajDzOG8xOHK0BbrMNWOgGpa7R+ZPirdZRPRCZPTZ4eaLWIxOI9iHkYv61oQUi97zJlwlPFU1lGLirVUlDh3LMdYr3iIsBqtOi/DSpFrDivTxpCv06h7AZW6NoC9eGI45mYaidmuq2Wkiy9i0CMThBcH8TL8QcQYFzsnJaIEUbVzv9oWojJAAErq3TwIQ78qc5u6/iW6oa8BjzEiOqp+Je6bnpNLBG/TDn9WU+pHNZO0IjOLeqFJDM1iZigAru5nvogGiQVDAS4KqrrhqZL4AT+MXob6Ry+ruFyZFh1+TSx2G0u1nIPlzhXir6VLMTnNpZKN28Rs1TmwcNQP9TA0ASXv+poMkpZdyyMlLczNxx78t+KEqtm07nx4E/aH04t5KTaTneoY/x24zYfehpQjokIs2Br6AeiK32Bd0N0NyLk8f9rCknQTORxDqHCogAaFdXjkHcKDXeLYFsdCfB6LFiPXR90tEn0acQi0lYEsaHROHUQIVStbsITf+MH4uECpoHYEoZogE0CtMI6osn0hIsSlLUkXTmbFiaQL+NBVtGwN5GnQ4Hqh8j4LL1ENhTS6wiwGoWvvD/6RTp9H3S99BDD81uI9GZGeB8E9LQgUPpNLCBl4gmVRIq+8ZulhoV0gKUimNC24kTAi57yQJ1f7YjwAuI+6BL2dmAsl/HZXM+AJ/+ydlLDRfSBiQTwvjH8hYCnTFR3TgdqGiC48MQvjAnbD62Ia3GZs1coTYmJoz14ZQulL9GGg/qGicPzWK0gD5vM5W3Ee2PjYhsYA2RujbAZOoMLBCxH+j9PJ1sm9RMFtWLE4ZB3KnX0/ViTz5ATVpw5HgmdorkW4s3AXK8ya+dShrPlzSrP87ESI0TgeqNWaIU/3jHb/HstNNOmX1EowBKOzlADqqjqtEcmxMfPoP6Qs42q2bquCJcikNrzcjtQJgOrG208dvsnNQFkMwBhAP+B4yegQMiW8aORgrygqUGACSAQLSJnohGOijZwGsmSxwggREoUtl80lE/llpqqYnoQpZBQVUmAW1GqQnC0wCMXy2YdhpbhWse1Y1UFFulhrNthq21urkIW4zVSMr66u8C/Gx2a8dmbsPjh/AeATt58TMgCvCadDquRcSob9SctsuzpHw8RLeb9iJdhGGMUMyVawCphD2jtlH6CLVLH1GyHnzwwVcAkDTi5WpUC2WsyWvn70AvjYjRj1zMMUItZnhLN7JJmGwLmL3RjSb7wfgZ+N5BalzzOKC0gG5sQGxjqriy/exFGRuAPVEbSzfmpsj3sEnTTmhqNk/qvrUin5L5kJKYMyBimdNdNchtBkQSgCOACHbAZ6tApAowVrlsGayNKjrrGCDS53H+gI4Hj/s3sUGoWxYdVZFO3y9XOykktYbTRqiDisorp8/qcpJcAEmCWsiteiFtUjYreXBeXKJP2bjS+EnBbrJg9JG7nReR19VCokJZH93KuC8ycLrdN/a59YtGyGSwZmgyPKc2ueQQyoCYXyD1sZV8x1LMjfgdy/tYPyBePbssmwMgGb1iOYjFDFcv3E7P+SAAT9cWQkA7y3u3qEokkcVflHMdhDKAjQ2QHCdqq4hbkZZsWRuGfjvRaSw1x5jZETYtdmAqRWFO2RSpktlEAcN4qE28fDYVwWjz7uzGdpxe3V7cg3Q/KrCwCW3NxgyAnEFilH6mNmIjppIBEzFIwHMOA+Of+stgJa55sBK47f7UL6CzeO0cMqhJSGRdA0E9o4IWNahugzIuqiIVkipCdZXlwOOa6HPc1nbHeoK5uSH5qaA2o0RC8E68NJsPCTieU6g6fY/IC8ZCBdcPUpGNYyOpWuszkEJiza6cylkzmpt7vB64+oepD8LBYqFhtbCj6u0Zi9Lf/D+HA+8fvZo0sKiFB1pVhVufru5cQdrLXLDhoM3ZXADLZkPCAadNiIQELFLGGGkANIEkAc03AFLB+1EUiXlA1RafpKmovk3i02Kq1t0ZmAqIJlx8pT5oSWLmVaRWusEeTA4WC280pwKwUVlTIzHHOpe+lb708ruppASbWwCX3YjalJxV7G2agrlmN6QaKrQA16ChmYtWyy50a4z6IV2Kh48nFZmBrcjeaXdT7lbfhu0+I0A0sVRIqojF0ciRkgjDrdqHVDPqjWf0yrNZpBfFJkxkaoDkfOEISSUZUl+xdLBfeIGRCYrQJAQDI+ec98i8YKdStarWvRmYSiIiAFOhGtF4UjpJJ49vFcSdPKuI16aSDEJGnDFsR5IQAwYPtIg2mH4J8lOxhTQ4H2gpmChV684MjAAxSUDkWA6RRqopVz1qUCOQ8vSls93ZPI1sTc+gphblvL7uTGF7dxFf5Pygfpo7AC3qJuV9UkeFUhAqqKlc78jhrQbG25ut4b9qBIgJXHa6ZuUEkrs8D0Rl6KQaiaNRPy0qhVqd+8dFSy1jE0oBSdXBkAaalWF3PXvSs9K588P6GgBvUALlnGV77LFHRh3EuuHZtnmQ5JW92PkKnUo1pXo0a3luHi8nFVa8KVGhePiAkRrDpvB3L8oLE3oQQ2Tw21155CzC/EtEF/OC3Q9PFMMDmKtWjBnwDgHRCVO0G0wroZh2jhovxoiK04upJOJ4u5ZU2RTbYtuk6ljUWyoMaakhDOy8885ZwD5li0sx4pCw07oXdk/KiUt9mIhqWeMdX/W9xjMgXYpXnXfbJonvK0STeL+86z7YPt6vGHB9E8rhMbYJi1VKFapv7GaOIQFwtmi3T1Yu2vvNgJjOMPB7yqdq1FFeM80kuUaqh8C0hn5ld+SGZ0OwM8XJUkNDkykhH0y8zNl5jfLB2CM8dWJWlWeuaMslZO/ce+PUE45Bh8sfRJrvMfMDB9Z38if+0ph45jXrpxEQaWYogzZz5IJSAFHWMLWDBBotr46KKabFfqtnhQCnl5NKmFNR88wQk852pM5gniB9AyybMJG+2YQm3csZiwZWvCVanh6RUswG3GPN+rE2vDPvXFoWyiKAet9SqniIUzw4qbK+36x8ZcpkAMR+lfTv5RvNJKLF7zNWI82aNbsaYjKpKSVIhrNMCqpMfUv5fWM9r/p78WYAZ1ick2kBSGxGTCisqOT1RVjgC+ATEDe1waZ0n/yI2i1PX7xZ6bxHHeUjJj2eJJUgizBut0NwZtCngkWdd7O6Q1FmAEUPyDTk80mTJk2lvfAVYFDJLJAaphxEs+razSiV1lJRwzkT8S46AqIAv7giNdPvDG+GPMdMCltMRKere/ZvBmSFMCc44BTiGs2EYCOOdlqwDZzqiVZZXyOU5PWcsrSOgCgLgGcL0wI7n3FNCpKKqHKK9FZtuGYAQDS+hHbr2SSV1Fqh2pJ+eUqlv9vYpZGVpXUERJMkWK9sBKloZ2N8iw/KX6va8M5AcrB1OkLkAGGM+lCVf5cpfNUxEL0ICbrSfqo2/DOQwEGl5B1tJzc03YMk5FVtVGNHgWfJ1kyd+iZ0RmKSnMJdw8Ds6QoQh3/5VSNMMyBMoW4QRx3HDc5sM6cKTylVVnC/kVMGiNxPHZdGYEthi6TKCongt8rZxPISKuGtV32O13+skpFFfosVEIv8dgrYN55SycGqKSBmSBLGHc4f7IIUwqkjfOEn6qMCv/WSj2RMJJH6ocp9Tdk+HEMqmKNFMoHkavLISstTkkTitNSyoqSOtfPaKiC2M2slvgZDSshC1ghyvlxFVevWWGONkfL1EolV3eMz0HCIO2kASdrx0gKjZ6HY+X+V8nCTGx0z18kze31tBcRez/gQPA8QlM9w0rCanTjCPvVNipSUNwSPfFWGFJYgDeuL/KZ75KUlFZeHnjTWpGNJHMBdVuCKLZkvxDSIU1wBcRDfWgH6jEmjKhlVUYCfdAQe9hybUc0htEne83rbDREccHjYU13P+iGxH9l9VNJ0PkT6DmD6AHSq2N0M0AWYqnF1oQLiuKap+lKjGRDMx6LyaaVRa31GaySglLhGTR0fFDuJAxw1J554YqauJonZSl+K8t0KiEV5E1U/Rp0B9ubkyZMzpxAGl8YbK0FAmcpBp1NWQKwAMBAzQAWVVCBvVdxQqUqlHiUiyAYajUo3CAOsgDgIb6nqYwY0pznz0qo4row9O1FmhwSD8WQPFXkaKyAW+e1UfRuZAU4g8UNSkYMINS4d2+BQ1UFvFRAH/Q2WrP9sRAH8YWsVEIftjVbjGcgZqIA4kK+t6vSwzUAFxGF7o9V4BnIGKiAO5GurOj1sM1ABcdjeaDWegZyB/wMKUPk92IytyQAAAABJRU5ErkJggg==)
3,3,5-Trimethylhexan-2-one
Question 16.Name the following compounds according to IUPAC system of nomenclature:
(CH3)3CCH2COOH
Answer:![](data:image/jpeg;base64,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)
3,3-Dimethylbutanoic acid
Question 17.Name the following compounds according to IUPAC system of nomenclature:
OHCC6H4CHO-p
Answer:![](data:image/jpeg;base64,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)
Benzene-1,4-dicarbaldehyde
Question 18.Draw the structures of the following compounds.
3-Methylbutanal
Answer:3-Methylbutanal-
![](data:image/png;base64,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)
Question 19.Draw the structures of the following compounds.
p-Nitropropiophenone
Answer:p-Nitropropiophenone-
![](data:image/png;base64,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)
Question 20.Draw the structures of the following compounds.
p-Methylbenzaldehyde
Answer:p-Methylbenzaldehyde-
![](data:image/png;base64,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)
Question 21.Draw the structures of the following compounds.
4-Methylpent-3-en-2-one
Answer:4-Methylpent-3-en-2-one-
![](data:image/png;base64,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)
Question 22.Draw the structures of the following compounds.
4-Chloropentan-2-one
Answer:4-Chloropentan-2-one-
![](data:image/png;base64,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)
Question 23.Draw the structures of the following compounds.
3-Bromo-4-phenylpentanoic acid
Answer:3-Bromo-4-phenylpentanoic acid-
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAQsAAABACAAAAAAo1g2VAAAABGdBTUEAALGOfPtRkwAAAAlwSFlzAAAOxAAADsQBlSsOGwAAABl0RVh0U29mdHdhcmUATWljcm9zb2Z0IE9mZmljZX/tNXEAAAxzSURBVHja7Zt5VFNXGsDzx/zX/+aPOXNOz5zTTscyU49Su8+0dVoPtTodraKOWreptuCKIoJCWWURJGEJuwKyWlYFBNlCkASQJISEACGsIYFsZCGB7Hnv3XkvEESrycnM5B3a+h3O4b6Xu/7e93333ne/RwAvxSGElwhesvi1sDDNK/V4s0DgdYkCGqisoqnwZSF/1DT+5EoqMc+pgU0BAaX5ebl1QgWCCwp1VsNg/93QehxZjLV0tD3s6pkwrVwzCxp4amCi/kiXP4+FIp8kkLPpYyZPoxDmnuxFe3PsPN+CEwvElHW2VY/w08vEK3do/qcFABhKd4U/b7iIYM/O6cnS8IRpD6OwpX98RwMA3PJtkBwnFsaW8Hw1AOaJ+pGVO32BFydRt1VzLPG5z8N40kdlVlX6di87Go+Zi+jgWzyscunR98ZxYiHdf6BvOaF26EVIvBR9Hk3nM57rLsCpbQYA2jfUA90Aq6GCY/QMCqTrb+/bNVV9+M1RfFhAfVv2DD99ix7g1zjMY5BPPJ+F9egmGr8xxHcQSIqSMyq5HmIB17z7hcSuh+e8+PiwsLZvuyRevdIq0ZGxL3xJrKspDTuUidqIRTSle7qE6cQbhQ+CDxAnIUnOlTbEUzYCd+74fMyeCPfGSS8Q3pYgm+PC0FaLNs8KOdunVs2WfkdG9WIsJqj76RKafR9MqIW1J5PEilsR3cBjoo/aXIkp5tCZI2Kc/MXMVn+Fw3V0s0eU6CwWFoY2DjeeSbeCUSqN8kxPjAc+QdeCM/57qao7yUzPsQAPfaPm0H/nPr1nxImFKsy3yp6QmcdzeVii53IwOl8a6/zJaH+IdIntmQL7fdC5dvDo152qYvKAB1lIqqNKu7sp/nELACcW1t7TgSNStUbJETMzOiUKA9LhFzgEAUPlqZtamJkYRX7ac8Gsffsn5qXlvvFz0uwEhgdZAF1DSnpGWr/7Hum/XndaWgP8s5ta2Cp2dulsXw5V3x0U3qEDhrKAxD6jUcaLaXgqu60r+ExORXbSjyJoJiWq15MswJJMKpXaAH4sgJ5R91gwJgVUEt0iKU0UzvdzRGZgm2AOiq3o2AuqtU/phXSQwRx8PIAq7iKPrQDrUf73PbugsVMPBsKemczN5Q3adTlgj7IA49XThqEKyZo7Jo18ppLxc0Px/2Ch6WVzJxbW2CckbC26N2n8NbEwiGeWsP82rUK6tPYHRDPO5kM/yQ+pxudxGNFUPUUJlnqaJ/BkMU9pELqTf+FRxTAOLBjRKZNAmR/ejicLcVEax538olzSAA4shtJzpoG6OKoNTxZjN6NZ7uSfJCbhwoKcOw1UpUk0PFlMpCZx3ckvzMJFL9iJ2UKUBakXTxbCWxlu2f9sQRouLJLsLOI78WQxlZXuFgtRbgoeLAZTMX9REoOr7xQQSW6xmEpN5uDAov+GXS8ScfUXk2nxbHfyz2Tj4i+4JLtexHbgyWImL9E9Fjl4srhOwddfpA25pUekm3jYCCshC7OR5G48WQiIKW75i0kiLizsvhNvFhPkVLf0YiY7BQ8Wwxm5+NvIdB7ZvfXF7ZtMHFgMkfOE+LPITeW5xSIvphsPFulZU0BVhq+NCLPjWe6xiKbjYSOkZAFQleDMIiu6bx2y4JFSx4EiJxZf35mW4NZ6YYYciYeN8G8Vi8B8USoTTxbi6lqRO/ll1cV8HFjIaD1qoO+nTuPJwqrVWd3Jb9MumHFgYTMYYQAsBiueLH5xsv5ZmBbdLqIfHXRpvZIebHEE6fSQRWdBldygNxGWg6uww8c1b64RnWLe9SHcolyJhVqYEAhVSqsFhiFXZ5gG1YK9JQS2wAC2ArPeRQmrWDbOFksNiGZiQoMAq5Q/Y3DVLUTUfb+6nevsbM6mmO3MKuMqEJuU28OY0gPzUOuAjsDTYD+aF23GNeGhUw/L7k64Gpj6UWHVOAyk/Cn+PIDlfL5I7SJyTtF3v12FoHlHR8RmsCiY5A65IN4fkUdruhXfa3vos6PRBhSk90+7XN+NXckRKXmheU6yDMYlMqUDQXFjwFLvFymGgCrb/y5EoF4lLgGgqTjbuDoQ8/2UWg73bpXGaZN3r7b081rTRItMUuIAQJYaY+7MQs4K6Cj5bSOCzhKaiRN4TWID6tqrpXLn0bKU0CLGrLA76h7MfX0TCwZL5d6nXK37e4JDe1Ezqa5RvrA3U3EHazTA1LgvzAC6jvvNATCffLgYENgbt+pQdc98JX7V2noDboyj/ch85CSQ2MI4HywEgBnJBtyzAdiaq3D3DZmzPtpajhEn0S319Tzj9GcfqVGDKX8rZlWvl9BOwFbbihh1WNOI/Pwue5XMQWD86ih2HsXZmbh6TItAEPb4LCtlVh6lMtKHjmm0VbnM4kmlVkwHbSh8pO5gsP05n/+829x/JVKDhWIGVgPC7Ce7sNvU1xIdbbAvBWHvaJCxJiyO2CrqZ/NH2CwWa2CQzWIPjQxwZtHpaupwOBY+aZgRQtzgOCwyquTILeWyGxlirRUOj82SordFP3yBvZpGmBQIPr51AWvzjYsrTcLy9jqmoKeLviLUxuZxA4Aadp92RAlq9x8TGRHQ8HrKE3fFoDxi8VmOQo8ej8+jPNiHv5594p9mh3pojkpp9H4esw+FC8fuKLA7ZPJOkpJ2MXZYppzJP1cOCHOff21DEOTBH5MdFRRuSLazh+xnpIrYjZsP7PL28vJ65++bvd7evufdD28qAfzgT9dXvBvy+FQwB0Hg2tOZy8Glj7/0WisfbnvbKxe9/eBEhL2TFj3Q+u1WIjDS4+VgYWLcuHwpMOTqioRE/hCSOQIsZN80x+Gkxmdru8AEkV8twtDZLUsce+pahN+FUEepwMvlKHOWz3vCVRaj5LCQJ7VeDQs6f52FANvBP1dhUwZyZ3e0vP/y9ym3K2uu7ckFBPF+n0ZKa8O1d4oczyj8d2uPnJY6UtLKi9NJJBI5L42UXlCSkdWlBwspf1hlN3DuZE5by/1gh16ICklrJet2OgmzoSjv3IWVEnzfLZXU+jqy93WH/Uj6qM1NFGrHslBo9E6GApgz9yY7JlTNp5uaZdLZpN8TTQCpJmIV6ugPqJ33H3auFKK2NnF0AGnz3ji12vn5XgqlY400N9FRXLb9mx9iFoVUHUtQcIICmpm8ftIhlIXy+D+aKG0PYj8uBTZBS+uE1RTxYavLM/K50FdJjvRIxMXb7a11wd+ssHiBfPtKtmNgc4ffquxsqCdvjnHaiLlwV6RDLxa+2j4ElJIft6SYTaKSC/EjL1jCItztb7o6VYbCdty1u8KcA/la1uVo9BGZqk4XAIJ2zyHMRqjvZQBTc7g/WW1M2052GUmtTPrtDUeaG5Y4gtZw/2yGU9955bUsh16Yz30xj1oVfWMQcOFtAx14dfu+xVxH7/YioOMu9N8okryoVMKmVhefciDNxwKwE399wJ4eS9/lSDS9WOGXDwjybXux39u8yQDWiCsi5+DSj+JlrlhAHW9EOtKsi/FYdGm1f75Tvaj5JnrZqSFAdmQnFgnb9Xao8z4vJfp2YdsKBAGqz/ZitVM2xBghA7B0F0++qFTHyehR2Hm8uSHuKwEMm/pOxxkR2qUI1Gx0Zd/dRgg2nx3Yz70biHbtvacCHL8jj12xALOHjzs2xayzYdi5avn3xWpnJeZTPrC/7pjiAuO5f2LembPpiotWGEGXS4cXtAIZ1PuXjW02YM39zQEMwlwv/4URUBpa3A+5zT1Ov6UZLSsoqilPr0Ctqer7SJoWKInfZQ0Shg59g667Fuo+jkYNY6a6XAWMjy7cbGeMKJ0unIwtIVEtzCEJyr/vxBl0kNZbB9Odmxb734kNrMEJNhcSBvxr2Ar0LX89M+dcnU19mXlUkQZlMRAbQUdZtAZkYTG0Uywn5RBGZl6LcxYAqi+urWxA8yC95a1sLdA1VdJ4hKrM/AELEJWSCtEFXU/gFbQpC514/XbDuIsF9eOEmMJ7HLRPw9eTR1A4NaElSuclxJGBRVUdEsTWmUDsMQJlZUx6P+RCM2DFpBzb5iz/OUZrct43dL52tYFAHdyzWRCCUqNFN0hmlUaDbnqWmlKw+GGLXCxXG11UZ5GJFSrMHZvk8+hsDWtlGlfbOcm0Qqm1AUSrUC3CwKpWqpZcR6Ran60VsU6KYU986fbMnp1fJAPrXWQF4ZHEGrlnWeiZPAFzcf2zuJOeSqxReJaFqrBmfQbk/tTWPfKN1loWVoUK+jmw8JS8fN/5ksVLFs7lP2c0shms5/0ZAAAAAElFTkSuQmCC)
Question 24.Draw the structures of the following compounds.
p,p’-Dihydroxybenzophenone
Answer:p,p’-Dihydroxybenzophenone-
![](data:image/png;base64,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)
Question 25.Draw the structures of the following compounds.
Hex-2-en-4-ynoic acid
Answer:Hex-2-en-4-ynoic acid-
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAASAAAABFCAAAAADPpmQBAAAABGdBTUEAALGOfPtRkwAAAAlwSFlzAAAOxAAADsQBlSsOGwAAABl0RVh0U29mdHdhcmUATWljcm9zb2Z0IE9mZmljZX/tNXEAAAltSURBVHja7Zv7WxNXGsf7L+y6P7i72nVtsfKstW5dn60+Vlt8tC1YZIuXVZ967bOs0qJWqtxU2Cq3cAtXuQiGiyKKXEQFREAWBIEQIUDuJBjIFQK5kWSSmbNnJoSERzOp7NM+9WG+TyZnkpwzc85n3vc9Z86cvAUokeotCgEFiAJEAaIAUYAoQL9u6WVylALkVraJzpIy3sIILQZA+sKcdnZP8m0K0KulqglKlwFAD2owUoBepfrAKAFMRk759GIUoFco+090A0zQpD9cXYAJLQJAycsbCcvJ/k2YggL0smwXV3OIncwloeMUoJdlDVvRbMN3Mn6XPk0BellYrtdF3HJQ2uqOBQyFFkEM6g8OaIVJxw9RygWUXgSAzN0XabWP62NTeQgF6NVONpybkJdxbWBBhRfFvRiqnZzS6GwUoJ9DFCAKEMAQ3LusVgqQG2nbxZBSHxNbSOHFAIj/9U0YqMPDFjRjthgA9b4bD2/JfL9YkI8tCkCrEiCgL/0oQG7EXJ0IAfnvpAC50fP1dAoQmQY2ZlKAKAv6P8T0plGASAG9l0ABIgVE9WIUIAoQBYgCRAF6Y9Xrhd/N7/SlALkDREx3+FHTHe7E2V0MAQWfXNBjjcUAaLKOAwDWUE9NuboRRpgOSj0X+1n06wE0qX7NAojuJ2fVd9V1GDzkkT96OETUQ6lVm2BqU0iROUAaiVhsAIhkVDrmfMBv5A6zuRPkhmmVcNhsvtzs4eSq4eEBEVl79D1M9vDAUyVQP2vjGYGZ09jqYSnG025e32DvKCpresBHgHm4rlnuLivaX8m40djFUpC1pftRVVlJnRgAESOLPQPQMcY1kWUO0EBW7B0Z0NckZbc5QKPy1vLSgsxaLVktLay869cKSsqEEJVc4NTICHwb089GRbPgQUlJXk6n++OYmk4nD4lyTjSDnuMB+QownfXxPjw74tokzOWxzQzrbHz7k4rQEqRz0+piI5jKXun31B0f4dlznRakNu6B3m0FZp4F11imq4JSDej4YW8mBqzN63YjTheThvl1mICVFXhcNVsldPBstFQ6WpUiIwP0+FLa4Ohob3QztNDTa5369NO1az84Wm+yn7zum1KpVJJd6v651L3zKQNGEzuvHQhDDt8zA2v1nkt8iKR/0DYpHbdLJuFLNQ77rj1aK9BoxjOLUc0W724bsD5+97i7BYji7JNVRgCUj2s1bitQszNmFICJ/BP5GuORZX3w1CMbPsecgJDL77NhMuHj7yihDt9bBRPlM1JHD/niOTzKVNEzAKbLopyKi4NvBWx7c54eCh6ECWcAZjVN6ExapVJrnJXe7pzB/vhCXaBQAWX0qTa4x4zMewFreTs6JyU+cVa0pMSk3GbCwtVn/yrEUwksFrAdN3LuunDIXyfT2LQmYFHrMJPeatNo8MtdtTlSSlwoCbxgCISkUkw7zm+YISgg4Usb8HT4gI8AxG7j48HD18/mAihmFb56Rrt9p8OAnqyN9rjcyMLz+4ZwENEESS5z7JqGuQ/86yU3SooLSytu2XWjslsDrIJNAY4MsgtB1VP6meZTsVz4qSsrKTU9PZ1Oh1tabmFmMr2OuGBP9gYKHQ6092MOata3e5+zAkNrHqOm7HbL3cIbdXduVtcwih6N2azRSzKcAXqqsrq+kFHuOH/5rXtMWPmRf3qziV9DVnSB9E9qOYOcto17XABpv3unVTs9xfooAP8SQtXRl6a5NNI2KeS6SsAXqK1ATQsscNKSCedLNKYlfEpywIs1l4sZGXrqfOyF8IhZhUVk8oE+1+sY5gTE6B9Vle+NxJemms0ARSyIFW42q9lksaL2fEW7LjhCMnbEu0w/JqlfH2EB8ltR+JGjIiMi8Fdk+Dlau3nm27fvOVuiTj0TERUb41KBvGEAmrb+nUv8nLiyFUT98ceb12/GrjqCOgGZzv0+9n7lbdryPfBLzQgC5GG/zXABNFW0bY2rtm7YnKUEirB/lM5lEZ5YM19r998hgmLfDi/n2i6dkM/li0Vz0ZwvkBiA4doHwQ5A8guH87lqS7V/tAg2XgR9Y1qpMemVGrN+XKx0WEL+bppjUIDtX1GkEKh6Nn4/DcwKETwifAnxBG58sQZFw1c2u4wNRjl8kWsF+C9gLRt8thKAsCivHhD654eyMVnDOlcLQs6/XTzQ1/tkwy4McK/FVqknw5dkuQAydqREu4p2JaFFB+PFHicgVVn0fMXkM4kAw9zxHpvcVa28T/Y79sejzjzSWcF/g2gjsL61EZdTk+MSU5PiEtOSEmkJtJwmgtGtr0IdFoQGbOLpp5D+ddHuxhr0lQVaD8FCGvJODY5jLHgrDyRvwo1X/5l9esQOCLvwPh5Hjf5fYWCwNCWKhRQtueJx+DWVtS3B8yBNdmxZh6c8hz4fm91TXrnUi1M9n8iDSWd8OC2DTk+jwy3takFmSvp9wirZ3wVwHWUDiLjZv/o/7jrJRt9jQ54qUPFhDB5Hc79MmkBTNg/j3v2Zr0svZo3+EL/KfJ998JIYROUDYPBvh8X4D3qSwRXSsvXAJL5jgCMq6zh3voQynb3KV1fR8VbNkPxRovBojsBoMZgxIL14rAYerOHg989x88ADkBVBEGLD92xErbHKwDK50aKH3ZJ++zo2CtD2ZV+76+aVRQcLRzVaHdlolk8LbVRPjP/riBQoTm/qRADG3bLLiM0Bkp1cj8cJmY8/5CFuFBvBdOou3Mck7WTWaYgPLITdpg5foCQP+ct8bTnz0I6EfWpfC0xYfe7vpjXXD8V0CntEZtB9ZEcxHO7n7TjURXbFxzOOXe4UPOFgaN9HyxlGMMNY6stykxdTMQ59W9HYLCI5HiJOu5hXGFcI+8ZnEcHlCmBuOhjCs80BGvoxqEYNzN1B/4Zxg5tZwAOorCyx5FZjj8hEVs/R8viCu02dg9COtLcvz1dq5bDF3s+zM+mMqjaWlGS6QXa/vnNAAnvGsfoqGAGMz6sb5WQnxl7U1j5lDikwTHqHwbIApJ9xz30BVW1FH4dHfq/Ha+nobMSNUMpkDWmBVdzeo3Ja0FhPW5sSmJkNDT0mMF259y7eb3cVltwf8eC7pnZGeT3T01TdxIP8ihaNh0yq1/0rjkq6wL+hvpZmgzR8YUSCn1PyQ5199GNDPc4xYT8lE5ELvJl61XTH1J3+N7Q1vwQgA5s5LtdTYNwDGuhRUVjIXAzDFiGG1wFEiQJEAaIA/XL6H5E05DnRfYAgAAAAAElFTkSuQmCC)
Question 26.Write the IUPAC names of the following ketones and aldehydes. Wherever possible, give also common names.
CH3CO(CH2)4CH3
Answer:CH3CO(CH2)4CH3
![](data:image/png;base64,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)
IUPAC name: Heptan-2-one
Common name: Methyl n-propyl ketone
Question 27.Write the IUPAC names of the following ketones and aldehydes. Wherever possible, give also common names.
CH3CH2CHBrCH2CH(CH3)CHO
Answer:CH3CH2CHBrCH2CH(CH3)CHO
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)
IUPAC name: 4-Bromo-2-methylhaxanal
Common name: (γ-Bromo-α-methyl-caproaldehyde)
Question 28.Write the IUPAC names of the following ketones and aldehydes. Wherever possible, give also common names.
CH3(CH2)5CHO
Answer:CH3(CH2)5CHO
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)
IUPAC name: Heptanal
Question 29.Write the IUPAC names of the following ketones and aldehydes. Wherever possible, give also common names.
Ph-CH=CH-CHO
Answer:Ph-CH=CH-CHO
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAGsAAADECAYAAACY9d83AAAAAXNSR0ICQMB9xQAAAAlwSFlzAAAOxAAADsQBlSsOGwAAABl0RVh0U29mdHdhcmUATWljcm9zb2Z0IE9mZmljZX/tNXEAABDYSURBVHja7Z1JTFz3Hcdz6aGHHlqph6ZSe+uhag+Veo+UQytV6qGq2qanHroqidIlaZa64MR2jbHZh30ZloFhMWD2HYMBs+872Mbsi8FgG7Ma+9vv72GcAYODnQDvzfy+0kj2m/EwvM/7bf/x+/5fg8oyek1PgcJSKSyFpVJYKoXlTuroAK5cAfLzgRs3FJYptboK5OYCv/sd8ItfAL/8JfDnPwNNTcCTJwrLNNrcBJxO4PvfBz75ZPvY/fvAb34D/PjHQHMzsLWlsEyh/n7gjTeAH/xgOw3uKC0N+OY3gb/+FZifV1imUEkJ8I1vAG++uTvlzc0Br78O/PSnwM2bCssUkgh6jaf95z/ffXxpaRvW174GtLYqrBPT48fbD1F8/P6wFheB73xn+zmpW1aHVVpTg9DUVNyYmHh2bPDWLdhSUlDW2GjODz0+Dvz610BY2PbfpQv8+teBn/3seVjf/S7wwx8CQ0PWh2XnL/oPHx90SpF+qqaeHrzHYyl5eeb7wIWFwMcfA4GBQG/v9rHOTuAnPwF+9CNeaYOfv7asDPjWt4Df/x6YnbU+LEdxMT4KDkb38PCzY60DA/iAx9KlcJtF/Ex46y3gn/8EysuBjY3Pn1tZAUJCgG9/Gzh//vPjf/gD8L3vbTcg0t67BSxepYMjI8+OdXHy/4DHMvicKSQrEt7ewGefAQ0N+79mYQHgBYZf/Qr4y1+AP/0J+O1vgYwM4NGjA9/aUrBSCgrgxasymeklr6oK+Xwk8s+nWA8yTjqypGb+7W/boPg5DyVZZjp3Drh0Cair+8KXWwqWkydBwCQxip7BKirCJzYbnFIfTkLr60BODnDqFPDuu7sHXZE0Dhcvsjsq/dI/ylKwkthgSMobGB19dqybA+T7/v5wylV63MHEpqFGUtfp09vNhKsePtyOsICA7TXA9HTPgpXIevBv/vJdLhO+0WAwNaZJIT8GyZpDL39+bmUlfBMSkORwPL/i0N0N8Dkj2oKCgHv3vpKfbSlYyUx5HzLldbl8ndDS14f3CTBNWt8j1k3OTBVsGmTW87fb0SVdn6vkczE14+zZ7Tp0wBqfR8CK5yz1HvN/u8tJamSNeIdF2nGE3eDUnTuo7eoyIAXExaF/TyTN3L2LYUbTlrTi77wDXL36+YqFp8LKq6mBb2wsBlxOVu+tW7iYlISi69efHdva2sIsr2o5ydNzc3j0gu+IXqQFNgcDMzOws4G4EB6OPokcl/daevAAPZz5bKxHF1hL1yS6peE4IlkK1hav1k3OIY9drtrHPHlybMvl2AMW95i0NASnpMDGmtLBuez+8vKhf4689g6jJT4rCxciIzHMf7/uMtg+XF3F0NgY4lhDvTkv5TOS1gnpyRFEk2VhHVYCcHllxYAmjxR2kZGypsgT/PgFJ3R1bc2AFM3XCqQ2vt4VslwUY4zWJHZ5//HzwxVG0j1G1+YBKw4K6xUkJ7SYKfQ8U1lTZ+dzwB4xbU4xbQYxEv1Zk8pbWjBNKDuveiLwCSS7uhqfMt3Je83yeYF7nPKYr0jWmKYmpqcRzKjJko7tqWYIKcLpxDlGUn5tLcZZo9b3LPkUMs2dI+iqpiaMTk4eOySPg7WjsdlZYyUkPjMTCWwczkREIIszmqw3rrouuFL5FRXwi45GISH1s7lYkf/ocoLyyC8f7ywsoIzd44esOz6MqM09kVTKCAtOTDTmunqOBksnDMmjYYk2CEja7ivXrqH06SJqEWuSLTkZ8WxIKjn8Tsu6nonk8V/ry7D71vvvI4SQojkvFbF5GDvgyz+FdcKqb2/HH728kF5cjNtTU6b+rB4Pq7KxEWfZZFhBHg/rKju906GhCkthKSyFpbAUlsJSWApLYSkshaWwFJbCUlgKS2EpLIWlsBSWwlJYCkthKSyFpbAUlsJSWApLYSkshaWwFJbCUlgKS2EpLIWlsBSWadTY1QVvm01hmV1y5/3/IiONW1UVlkm1ur6Ojv5+ZFRW4u0zZ3AuKkphmVGL9+6h4OpVw+eiqb0d9Z2d+EicyxSWuTQxO2vc4RjudD7zX2rt60O02NApLHNoc2vL8HAKdjiQXF6O1Vf0clJYRyzxWbrW0WGYkoi7zOY++3yItcLdpSUs8PHExCDdGtaD5WUkZWfjQny84Z7mKnGcEX+nSXaE2axhn4aEwCcmBhvH5MOksJ5KYuPe/fsITkhAakkJphcWjGPi2SQwBm/fRizr1OngYHhxII64cgV1PT2Yk9dpZB2fJMnVs2nws9vRMzSE++JVS3Xyz+LRdIYR5MtWveD6dcOZ8/bkJObZIW5Z4HdzK1iS1i6z24vLykL94CAq6usRlZyMwLg4hCQmoqalxQB4Y3QUD4/QxFFhfYHEudM/NhZ/55D77mefwc7UFs9HfVsbWru7MTQysstA0oqyPKwRNgiJjKRTQUF47+xZOPLzcZ3DbjM7v7HpaXdKHNaEJRCyS0uRVlSET9mSf+jrizx2dF1MfYtPa5Q7yjKw5tndldXWwpGTA0deHnyjo/G2l5fRMHS57pbjxjI1LJl4mllvshhFUZcvI5Y1SIz4xQ1abLudubm4LftTeYhMCaubkVLJTi6vsRHB7OYusZtLZS1a4ww0MzsLR0EBHIWFRlPhSTINrNGpKcNQv5zzT3BSEoLj4+FgFHW7eLjLLnSJjKqCa9ewbMHW2/KwpubmUNbQgKjMTMMC1UZQbS47z+1IbL7FCrXlEDtlK6wjUjGbho8uXkRVayv2m4JW1tbQNzEB/4QEY1byZJ04LFmvO2g9bpEdYAFhBtrtGDe5y6ZHwBKJCf7anhokJvfS+cluB+IWrTIJLNllLtJlM7BxDr2RTqfhty6bs6hMBEu2ALwQG2ukw5ujowhiJ1jFznDZJH7qCstFsrlmRFqaseXRJdanMdan9RfsKqqwThiW/P+IJTYU8sWgyuSw/GTPeZU1YMkcpVJYCkthKSyVwlJYCkthqRSWwlJYCkulsBSWwlJYKoWlsBSWwlIpLIWlsBSWSmEpLIWlsFQKS2EpLIWlUlgKS2EpLJXCUlgvrayyMgQmJioNs8Pa2NpCoMOBD/z9cXd5WYmYFdbI2BjsmZmwZ2cjKS8PoSkphuWcykSw7oplQnX1thdTbi6mZmexsrqK9Px8ZBQUoJjPde5jXKKwjlk9g4OGpc/5qChUtLc/97yY5EcywsQSSAxNJu7cUUrHDWuS0dPS3Y0Epj3xZBJDkhepnq+VO/jjGXkNHR2GV4bCOgbJXfjR6enGlhJihn9oPXlibEUhdqpSy4ZHRgxHGoV1BBLr7d7hYQTExSGHJ33VxUVGDIDEkXN+cfFQ7+VgE3IuNBTXmpsx46GOM0cCa4VQ+m7eRChb8nA+7rMlf+ziz3TvwQM09PbCOzzcsKM7jLaYBsXO7iyj05/v2cWLYHVtTWG9qsQhRmalnPp6fBwQYDQIKy4uMRsbGwYoceA8HRaGJgJb57FDvz+2t6soqamBF99fbFjFO2PTxLscmBKWnPTOgQFcjI5GRnGxkd52toqQqJIoyKushA+jqZ2Q7rLre/yKuxPI+y7w/csJy5vQBJ4YdZl5twNTwJKCLz6APoQke360Mz0tuzhAr/PEXm1txX9tNiRwjrrJQfir6uwkaiUdhjid8GY9a2QH6c4NyJeCNcbOLig5GV7BwUbXNjozs+t5SVFBdjsC+JB9qhYYTUeh6fl51LFb9GPXKKsgY0f0cywJa2ppCVGy8UpEBK5UVaF7aGhX7ZHBNppXeyzbdVmJGDkmh2hxVKtjFAdyoJbu8ZGb1bKXgiXJzVlQgECmu8LqajR0dWHNBZIsygq88zExSObruk/Ib72DUZzNOhbDiyWlqAirL9HEWB6W1IE0dnAxOTkoratDPa/eR3ss5gbYVocxJcqibGVTE+6fsFfgMj9fLT+n1DNfpuFCjghWXwV5ISzpugoqKpBWWAhneTkqCWqvZBkpg89n8gouZN16qRWKY5Ds85jNzx5GaOIO2saGxK1gPVxZQRFPfCohyE4FskK+d/yUyMnn1RqdmYk4Pvpd/NfNKKmbaUzN8Xl5SC8pwejkpLVhSSt8taHBWBX3Z+qQnUfv7POFYFtPj7HdkV9CAgpYGzYt1C7Lqr+4hqYyE5QxU4ybLBMcCtYIrzQZZs9HRiKOdWdun/ZXdiyQBdVk2Q+EESebWlpVdWyOfNkIhbKr7TN5VngOllxtH/r7Y2qf749kdUA2Xw5kJIXwsegmc4xsMRjANv8U50RLwQpPTTVS236aZwRJO17FqHK39YHq5mZ422zWi6x4pr+D5K7rblWEdTo01Hqw7C+A5a66yplQYZlUsizmunG0wjKx5He8wkFfYVlA4h+fwDlSYVlAsjNDcn6+wlJYCkthKSyFpbAUlsJSWApLYSkshaWwFJbCUlgKS2EpLIWlsBSWwlJYCkthKSyFpbAUlsJSWApLYSkshfWqumS377oBQ2GZWBJVcienwrKA5GZ2V2MThWUhWRbWQTfTyb1Zcvfjlhta7Vjy/iy58zEuK2vfF4mp1ZmICBTW1+8yKXEHVTY2wstqdz5GZ2TgX76+uDE29tyL5H4msfwJSkyEX0yMYfroDhIvqUvx8ThtNVhy43duZSU+ZUoIZZSN73MjuHhHdA0MGD634cnJmJ2ftyQk8ZmpbG3F2fBwRLNOj0xMWAuWSO4KbO7uNiwWfCIjDT+M6X3uzO+/ccPwkfBhlGWUlVnKG6mhvR0BCQnIrqhAfUcHZu/etcxn39dhZm1tDdeYy3P4C4UwglIKCrDXuuQhGw4pzmFMnxfi4tDW22vqX1Q8POz8rDFsosRoZc6CWeGF3k3iS1tRV2fsFeIoKTF8nPaaL47PziKztBSXCwuRwkiUk2Im3WSKE6P/EIcDSQTVNzpqOUiHguWq4qoqJBOYRFs5r8yNPV5+t8bHEcVaF+p04jJfd+uYPAYP0hIjX2z2wlJSEMbPJfPUY4vbQ7yU36CYbYnDmI2pUaKtrqUF63vsv8t5UmT9TU5SPk/W8O3bx/oLyUxYzRSezmZJDMBKeWG5i4fHKzl5ivmWIy/PaOVzeFKaurp2uUyLF2G+mERGR8PG9FN2/brho3vUEhOtktpawwAsm9HtbvpSHrnTHJbFlEvMuaRudXEWcx2a5YqWk3eGLXIQ55kqRt2Nr7hmyM8YZPSKaaU/Gx2ZF2dcDJUV1h5NzM3BxrQnXu15jKjRqannXiOgZIYTJ7Iapk+paV/WKXp0ehoV9fVGBP+Pj44Tsnm1FKydK/w2h+ZgRlAwa1obu8KFPVtXyGuuc84RW+8zBFtNgF+0gcx+ktmogfPgRf4s75AQYzZ0d0/3rxTWjqRLFNdMsQcXQ2FZ5RBnUFdga0+H7/8EBqKQDcBhdY+1spMXQRCj+L8BAcbuPzLIewKoI4H17MSybtRwUD7LCEpkXZtdWNhlJy5ttJx8181kDtICh/QxArdnZeGczYa2vj5jmwxP2/HnSHf5ETtWMTxOKyrCR4wER34+FpaWDj3vSFe5TEjhjCQ/Ng/iwzvPFOip2zIdy/5Z4pgpDYUjNxdnGBlVbPW/yB7/Af+NnWlUtnOqY+MwyWbCU9LdicLakWwWI9HhLCw02mxZEN6rRUZe5NNIymU9G+R85hl7+JgM1o7E+72KzYFsESh7Ow5PTBhDtaw4SAueWlyMjv5+LB+inimsY9LQ2JjhHe/DKNqxlqtta8ODE95tQWEdIGn1a1pbUVJXhyV2eCoTw1IpLIWlOln9H/NHP6nw/ns+AAAAAElFTkSuQmCC)
IUPAC name: 3-phenylprop-2-enal
Common name: β-Pheynolacrolein
Question 30.Write the IUPAC names of the following ketones and aldehydes. Wherever possible, give also common names.
![](data:image/png;base64,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)
Answer:![](data:image/png;base64,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)
IUPAC name: Cyclopentanecarbaldehyde
Question 31.Write the IUPAC names of the following ketones and aldehydes. Wherever possible, give also common names.
PhCOPh
Answer:PhCOPh
![](data:image/png;base64,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)
IUPAC name: Diphenylmethanone
Common name: Benzophenone
Question 32.Draw structures of the following derivatives.
The 2, 4-dinitrophenylhydrazone of benzaldehyde
Answer:The 2, 4-dinitrophenylhydrazone of benzaldehyde
![](data:image/png;base64,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)
Question 33.Draw structures of the following derivatives.
Cyclopropanone oxime
Answer:Cyclopropanone oxime
![](data:image/png;base64,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)
Question 34.Draw structures of the following derivatives.
Acetaldehydedimethylacetal
Answer:Acetaldehyde dimethylacetal
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAIwAAABFCAAAAAC9TFGeAAAABGdBTUEAALGOfPtRkwAAAAlwSFlzAAAOxAAADsQBlSsOGwAAABl0RVh0U29mdHdhcmUATWljcm9zb2Z0IE9mZmljZX/tNXEAAAa3SURBVGje7ZnZU1NXGMD9E/rY6Uv70vahnY51pp0647QzVUdbW6vWpaJQRcClCJJIECogRrCUTVYTUcStYVEDAoKyQ4IQlkBiUkiArJgVJAtJbpJ7v54rYexYsSLJbTrD93DPOTnnO/eXbznn3HtXQRDJqhWYFZgVmP8LjKu5nsPueVaVVXNb6x7qQXStDQNQV1eO49TCGMsqGipyM+ss4BHlsGtaa661O1pD02wAgmOxYmph7JU7lQC20vUPYJIZowHAxxtMIjoJM0BPM1LrpvZDadOoEK5LstV/y0II4JDahHSmA2CEnqijFibzvcvovqCN3Dd2eU3bM69geD/9rB1AknpWTy1Mwlu3PaiYYvzcFr96wRCPE0JuCpovxiUbwNzWSlAGU7C6bI60zKmjvec3TBALMAe4In75iQQdyNhZD2cCDzPabUXXlh/ps6hQh503NWzneOa7emIzUGpPpNC0oBusPy0NOIwxNlwB5B33CT3gbP6mG3qP0scIIFwEdEYkI3NJaVEaIJzyP5SBhrGfjOKjfw8ecXK6zDuUVGQGZ8fuHK13RuYGQXSCBWCYdlJLwBhHjQUYRrdnZ8d8DZ/srmsQDBlRIrl4V241SWZxGGvgaTCYFTaLrKBh5QfYMpMn1nOfJ4mk1+SrqXv6yYyy2omnblTOTSFvtW7jBRRGffb7ttcc+tRsKpMHEkZzLrzD+5pjJySBXfQcMbvaX5cF3FhAYfSM0Hr3G+r6G0a+N6wNh+CA0aZtbHtzbf/CqM6HDxJ+gcGXi0LMndlRv5xZnsM4de5lwmC1qVwH+AGGz+6UtOT1ELzMbAk4ulg5XZ5X6pk7KquqqgROS8OVTivYuRe758Arlbpg+TCeoTPMQf0jRgXRsXd7Ozi7D+2480oYMyv3Xl3drZvjutQ91Taw5m8tdcCyZR7GFcsgF2WpGIwpp8TIZam0wYVImlKoFBqtVqnQaBRKrVphRN7EKn64jvqsfJkxN7IX7TJV4VzwEwyh/iJ7PgRBe5wh9rgtCTEDC4Fw8/eC7Itsdl4Oi5Vz4VJhdjXa69QhkUKy0+Y2FR/pQzCXolv8BWO/+vYFX9uQGt2oVKiT6f3IKGRmuG9nFxUWFxcXokthUUlhwXUVQPeaK751XJcVwcdxy9XDjf6CMTM/4/japt/oVeIJES2uHxy30pGvCP2kUqVEolLOl2q07w99UOYb/+T83rzGmvKEML/B2Eo+vr4weXwiz2RTMeIGPfpGZon05Vryd5m+mj7/yLU+Xv2Z3TX+gsF7P0/1JYP2ePI4CpR0htAzDZLqgZdrKdf+4jswmdgxyHwezqFaf8GAsyjmjsFps7pBdez4CBC6hMgu5KGmoUW0ZvP3c5zPgsqUu7sdBd2Vw01oPOYXGFBnHLwuGxCYQBq2mweuzug999D/TSlbZKMhbInhPLfH6gR9VlQPAVZ2CHKT68Fjv8CAqn90ymBygXVkaBq8BokQPXoSPQX3F9ObvF12p8XkBcujnrFZr0VRh1YnS2jEqF9gyCT+Zy+neFFFp6hPjOLMi4F9DscAQ15zVW6LEvoJ5gWZ+1MofyRY2mw1X4aNBQRmuqmq2bDE2fCyr4+IAwGDOx3OJR+UsPtr9g0HAObNBKt/f788WGAAKjdHDQcNDNzbcvBx0MBA3eYDI0EDgzesixQ9j337zMI2gdms5LkUJ/vQ8QR3E4GHAaxlU6RooeG9Xzo8f1NXV23NAIKYktnQU7BFL510UgAD0Lrl0HwUW7mX2oebsx6hE7WJlcWX95QLPINpbAd4hjNzFR5KYKDiq4gRZATrja2lM6Bg7ugAQwWtbg6MleVGXlgSMg0/NIaqV6+e8lM8L0Dvnp/IVVzyUYqr/rti8sUnxjP2xmYhk8hPx09RBOML0/KN5eSpTRVxTFv4Dse3FQ9EH580G/vPJT2hDOaZXPj0BhmkWlqIiPVJp+/HoehdV29fS49iGgF3uXDKYPI+LLGjYir+QFPB3oUD9UAcTaSQcY8kGUByjtE8RxVMxaY88qW0MuSUPGN1ky95BIkXUDjJTqcYQH03P2mMKphxRhj5Had5Awe4a5NJI4HNOxifgda+UWYaeajX31VRBQPcA12T6v7MlAmwVB57KDfMmJ+4+6JiNTiIGXFyHCbuar2UwWDKkuzSzCIDSi0DK+ZsbfeAk+D9mt7lgJG0c3wHCGnZWspg0IOHXDk+/3HHJBnVmVEIzaq0016wqzVPvWB7ENpHIcy/iJ4xGCQwT0Uya58pSGCmmvh/b/63MDjmDh6YF2QFZgVmqfIXCuI+EY9tHscAAAAASUVORK5CYII=)
Question 35.Draw structures of the following derivatives.
The semicarbazone of cyclobutanone
Answer:The semicarbazone of cyclobutanone
![](data:image/png;base64,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)
Question 36.Draw structures of the following derivatives.
The ethylene ketal of hexan-3-one
Answer:The ethylene ketal of hexan-3-one
![](data:image/png;base64,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)
Question 37.Draw structures of the following derivatives.
The methyl hemiacetal of formaldehyde
Answer:The methyl hemiacetal of formaldehyde
![](data:image/png;base64,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)
Question 38.Predict the products formed when cyclohexanecarbaldehyde reacts with following reagents.
PhMgBr and then H3O+
Answer:PhMgBr and then H3O+
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)
Question 39.Predict the products formed when cyclohexanecarbaldehyde reacts with following reagents.
Tollens’ reagent
Answer:Tollens’ reagent
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)
Question 40.Predict the products formed when cyclohexanecarbaldehyde reacts with following reagents.
Semicarbazide and weak acid
Answer:Semicarbazide and weak acid
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)
Question 41.Predict the products formed when cyclohexanecarbaldehyde reacts with following reagents.
Excess ethanol and acid
Answer:Excess ethanol and acid
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7SXvfdd198j5GWLBotdwptWyKK2nrV6qgN0c0bUUk1qtjCT6eiAde/IVqahU0Ba0Gv7QcGB9eO3Qf9+bRHixaSlJakikxSuFVEqmLBZIlrVMcGWB2whmZtzRe/lo4u7VhifbpiuT+eOTvg1g36YJrlHy8vqZf39ttvDyVtCoSMRaZDaFmqU9VbNbnXsAFWA6Qu0GkkRIo7loP/y0s57n0H0oXq0duR3V0OScswKmMDLCU6CFCOpL+pZ2CdvJBdncING7fGZ0YrsAFWBbJG9TKqGkhj+B+K5NTrO6VrOWB0AtRq6VWqDjCduVoreS0Icy5D61gO9nXYX0tTo1KW20ePHh3y8yj2Q2k8vqyyJ9cpkK7Sq1QdYEhX6qWRopSnL5Y2bmgm27a3vr+VrjmJJAi4j0EE+KiC1JYAAkhh0IVCPBrdKUSng/RaakgeqTrAGgmPS2jbKK35LqXhQPpvSX1KQBSLspzERKKXUpdC0I8lHWP0VgTFbR566KH4Vns5ePCgV8c38j3qZKoOMAlP10Ools4Lh462vgqxLmo6d+7c+CxiypQp8VkE5eYEWQ7qLOCwS6UMUvlbaeSRtnlelujJpBfJ7QAbuJqdmnrb3vKh93aQdimd1DhRLJgmTMlvBGRtlE2rt6damq493UxuB1i0lZsOfJCw2V6nkFQhuVZEGJtE2Lo1LRKU0YwbV5SulQM52TffROocuP322+Oz3qQnl4hZBlCS4MtKNJbZHDU+X0L8U+7j8+VzIsMXYSvpHNzmb/gd1o3/4T6U/hwp5c3/EoBiWch93CZqy/9w5Db3Iz3DP+OHJunVoNdbkpBAwJJJV8iQcKkrhBaVJXCnFK5plKoDrFLv2mo08r9HByp3W2yEVWvz3i63eaCvZHCl8YXoTZAWsgukSClJlPWqWsh4boYVzytVBxizZj3Q1LqRAWa0lnrTQnS57XJUymIWRDwt1lFKZUtp7iQk63n8+PH+mEeqDjBBh4GrUctM2A5+OWsZzc0ijIgmkXY5qLcqpB/0nDlz/DEJ2a6g5HcW6Chs2CRdur3CW2+9FZ8NJ/2oGYSNS0kzSQK1gfTwbZTj50ubATaTHT8cjs+MRkmz9EwrlSLpVZAN+DBIw4qKvTWQyKZM/vivekO/mYQGRt+uZHxqGmACch+9pMDRTrMMqAXTInYG0lC+Emn+RhBpmFT5TUrOpZc4SAML+YJTDVgrYhpFrCjIc0gVY23Rmj7AhAkTJqRag7eb06eijdmTZ867gQtX3I9Hi3s6YS4bVjqsaEQUTGbGpL2oXibN4JE2RM2gWjm3sNx2I1AbREgaRGmkaA0NsCw5dal5oXT94VwdNI1bdkRaxCdmR440MIh0bfSwkZ6oJJptqTudNAMslHo1AtsP5dwQuUZZUmulq9wOsGZCpaqVq1YP/nzrTp0rrtG/+rqooMB/TCoZIPB7srjr7czfraQZYGS+dwu11mv0A4z9DN14LQk2LTWdlESnq0qd/+2mO34uWmb89eXil4NUkKSiN7K8kXU/xW9A2s72OrX4V73I4OopnRETvZykRoQFJJvdm/j4r83T0z3+RBSJorLvZ4NWa/WG4sbm+x+87zsgCixnSBgVRKQranAtxLWaHK6qOkR8XL4/OrTdKxTCZZF03Qf6PQlIcOiuD+QzyToYS4bMB+ef6CL6NclfwurJYxAk0Fbw4Ycfjs+SyUPh5Gpreh1W7nTIPqfybi2k0RnKBK5TbHqJwqRJk+LTCD4IyePSOUXo6e6++25/zqCUv2EfRDJWKRBDMzXZhWfg4ZQCj1trn9xaBL+VuH6jNHTbvEBu98F1rVa9uBYBLwOMiVVb/l7CTy9owXTMXyOzNNInECskM5IsoUJJFUtG0ZghIKU8siwjm7UZbWQHk2S4acsKplbfUyxYVhvAeWeYA9ZIiQCj+2Apv3Xr1pIO/rUgvjuZBPv3R/0Heol0EQ7DMOqi4gAr5+RrcWOYplBt/f7ee+/FZ4bR/VQcYOXSvXVma+i7VUtRSbstYBjdQIHojggYqWTEABC9nexhMKBkoxUx5ahRo/w5+0W69iHrdYkUUuNdNiGJTEmAg81ceb5w87oZ8B5CwWfYH7gSUnc+5MKFC/539e73HT5sCv5epKCjf0T9GGBSSEUCHrq3LtEgbYWIEGpIZwdximleB0888YQ/8r9ZbtDKtoBGthTqQRQrzcg5aoVWzsgXBTaGZ82a5W+w78UXSX8RpMMgkSS0eGwmy54GanoZUPwf2aeyRBRRrJbSUOth2rRp/jyrpSKvT5rlST0RBolEs9ibk306oN+XqFNGjIi6aybB3p+8V5BkPCmhhjXmRyusGdi0RRKrntV7NvJLpldctw1tFdqCyRebTXKpOkVRTuRQOpdIMm6TfE7xMcPBIYmnok0ElqcC+XKyNH3sscf8sa+vqIk0eoOumlJZrqLcZpCR9cogwqJgtaR5Bf4jG6ayNJYl4Jtvvuk31fG1dBUkkXqR+IdFxEJqywgy+BBMT5061Z8TTWVQ44tKjpIsk43sSKoT2U5szVKFZouY84hMKEwG5ai0fM4K0b6GMAkKYa6ZTHp5wQZYjxMWKBLxtwSikMSRyiNWGisvlZ+IIEsNRVYM+ObyhccPZokupSXQq4olJzotDS4IpPFcrDIkqkyPOZbgRKXlf3hOCZxhpcRS4fdTmwMNLLDcF/9fL9+5D1eBOvlUsEpTrKcZ2ADrcSolkOovKAVMJYClu71IwIhERElG1Kp82cbRhW8ImBH8Cctxy9/KYBYROQOV9H1dwk3+hkRYBotYNR3xnj9//pAfLGXhCEpt3LixZep+G2DG0IwvgR/JmgB8U/ZFZe8TPSH3CeJXspxjiSmDEMtDlBnLwoDSvbmJVsvWCVYJP5cBQ74Yjy+DR4JDwN+Rk4donKwNBh1tnChcik8s0duw/sfu3bv9kf1XBilBLvZ1xY/OGhtgxjC0j2M0hg0ww8gQG2CGkSE2wIzMIaiQRDPrJeYVG2BGQ1AIVCRk0hdMMtap78I5G/+i6tEyPF2znqDFO++848+R5EmwRJQ5EvggnI9wOmyJlFdsgBkNoQMiRBIZHAwKwuWyr4XeVfSeRB2JKkK4KUw3TQ1hdvbTGFQywOC2226Lz/KPDTCjIXSpal3CjUHFxi5g4SSrggFJmB104wisl9TmlMeUAcpRDzCK7mjdZ56xAWYYGWIDzDAyxAaYYRiG0bGYETMMo6OhwIAuRE4JIXTgGmSx+m8IZmtteBL0WZQSQgLxtjSt4YzWYUbMMIyOhZwJvZEjIIMg0QrIo5DsxVrgcUP5O/eR12HkBzNihmF0LOj0kowYyP0U1tH6vBAyhkm1RySrjRb/T4awJjRsZAcvXrx4WKlzo3X0pBGjHQ+1H6kN8c03q92+PVHIYN3ab936NWvd4QMH3Z83ouKqe/bsc8vee9/t3Fu+S8jGLdvdqjXr3b//86bbneOOjuu/3+ryVX/JMBoHUbmUhxCmTJnis9+F8ePHD9VJFaQNmwa5n5BkxMaOHeuOHj3qzyna/MADDwx7bqO19JwRS1q1bd4Sib0B4fb1a6X9bCdPvtv9dDRaaWEELlyNytkvfuNN9+hjw0sfFvpGup27im2fW0VhxEh3LejmWegb7c5ejEpvHD9T2rdj5uw5bsP3xd6I6G91Mxxi/zNnzoxvRUg5j3JQN0fqvwqUlgzvM4y8sXPnzvisNqhVLDp1o/X0lBGjkl+58pbCpMl3Df7dP936dd8OTrzL3YcffhCFEC4Nb4paGDHKrVkX9aHRkJjx6suVnycLksqF9o0Y7U4ODG8YfNe9D7gvVg5vk0FIhSqFGLAkg18Nsr7CouQ8ni5ybhjNBkNSb8483hc1zfjuUis8LdQLl7Rjo330lBEjbl1tYh477lZ3/nxpCGH06FvcmTNRmq5mybtL3XMvRGVrNaNHjXQXLyR3ms+SvsH3dvVqaX79+DsmuNOxB7Z2fdSpHsbdOckte394i1KMPMULKWZYrYMFYRRCOXrg44mFBosSwNoTIxzDyrVcAQ/DqBWqzEorKKO3aKsRo0QyRkU6m7QKCrIsWrTI14D44UBxr+vK5Ytu1dcr/d6YQOGV5R8vd9t37PK3j5w4607+GrVIElZ+tdKH4ZjUdbnpVjNu3Fh34uSx+FbE6DHj3JWrUY+zkLkvvuAOHS7uG/D6dV9uDI/usQZnz56Nz4roft0YNOp1aJA76+aI+/bt86teM2JGs6BEet4aghitoaVGjLLk06dP92qhpI5B3I9bH26m1gvGCiNp+zHZoTfPa0XX0jGMRjAj1rtkbsTo00ERrlrblFMtb+LEiRVbxiVBATE6YEl7d6PIzj1RMbVmQBcuSodSuE13tq4GPUFZVPzxxx/xPYbROGbEepemGzG6rs2ePdt7VUmhp3pACjtr1iyfsCjdzjXLli3zbRPDMFYWnDx/yZ2+VKpe7BTOnh/+2RlGN2BGrHdpihHDeJCXIeWUswZVEGFCysKQmW8YeeTixeGKVskxMpoLC2Zd3t3oHZpixCjrQuJfK0EBhzEz0rNx07b4rLuhfwQtnjUIVnSL6nogdSJsAT1nzpwSMQ8Lq7APuyTDXrt2rWLlCMMwaqcpRmzdunUt6+8usB/TjtyjQ7+cdEdOD8S3OotrySLFriQplWLu3Lk+8Rr4PaIUvruoZLXIpFyuECpLFK1Aq0BW/6g3JdGVcFa1orLkzCXx9NNP+yOPOWHCBK/gvHHjhnvmmWf8/Ty3dGDTj2EKzyIDA505Lo3GaIoRYyC1OmO9XUbMyD94QklGjH1T8ZrCHDjKkJEqUMko4ImFIXM8K/keVis0SyiR1I4kyK8DvEidssBj79mzxxtPvVBEMNVJbUGzgpDtHXfcEd8qwudj9AZNMWIMrloUas0AI9aNpV6y9Gg3bt0dn3U3VFHASGFUULniWWmVK+IjqpuEwqNK1Rrwiu699143b968+J6ocCyCI9JGBHpXP/nkk0O5j3v37vVH4NqGZbwEHoOKEwii8MpIQTl27JivxM6eM54ihg5vg77YtPDl8Wg7kgcwtK0QVoWwWMlyzBj5x4xYjRBOPHyq+T272S9hAiS0hQKzWblyRnVIx6CaS5IQoxUQHqRuJR4k5ZMYT/v3ly84nRfYZyT0qUsv7dq1yxfbffXVV+N7mgOLCLxcjLyGEHG5EK3RG5gRyxm8L8NIC54Z4TQ8En4QmtClIQvw/u677z6/P0eZpzTg3U6aNKmkOnxa2HfEc6VsWSWYe9g73LRpk18EUGVHQ14iDTF1mNboHsyI9RCr1mYzueUF1Kok1fNd5Mj3g3M8Bb6jFCbmSJiRc37PccWKFf7v5D4mXMJ0PB57YHI/tzmXxyRUyfNwZO9KnodJk/u5j9vcz/eV56UdCI/Jubwmnp8f+R9+RwFmXgfCE56Xv5XHlufmNaF8xHgRPqVNCOeESsWoUU8w7E5cC/L4su/XCFSJv/POOyt6aZs3b3bTpk3LtA4iz0HolmIKXEu8PKNzaYoRY2AyoFoJIaB2lJM6c+mqO3a29cV9m4H1Eus+yJNEsIJ3dPDgwfje+vnzzz+9t4VHlyWEzzFUVNfBQyI1QdftrAdEMfWCl8le5NSpU733iBco0AQTI848J+kSIaQYIQ5iHmRvsJKnSjdq5i7d3wwDz+eQlRfdzTTFiAEXj1VW1qog9oyIwzdjZWgYRil4Xa0GA8x+cCMg0snC8CKsCT1ZRDZ4i8DzJnV7qJb6wONevRr1+RMw6EmNOvMKUQSunf58uA/xE3ujleC9o9TFkDOnE1mol0y+sdTFIx8HlZZe0dQDG+6sDImLs0o06md1f/sq7BudQTtk+6QuhErRWkEIJTmAzQLPKMmoMwFzP/MchnPBggXxb5LBkwvhc166dKlfjPNDCgXh4NCwtcqo1VM4gjzLUaNGxbciECdhoCvB+0xyQtg7racCU0uWXdQ2RJ6suwZXgh5VfEm0u50XBi7/5o4OdKZy0CL/RjVQFraa1157zacrNAIGpd6mmJVgHqL7hoYJWJLQCQ2m9V51egZF0cMJe/To0UO1YUnN2LFjhz/PCtlvZZ59/vnn/Z4r+7KIY9KAqIj9V/6HPV2icYRix4wZE/9FBM8h70sWAElK4HHjxvnHqpWWxw6IW+OKkxcjMWzUROS+8MVIKvBrGEZrIKTVahB6NJpSkmUBYJLU8ZqYpMstxNkHY0+PCTupcohWTOJ1siem97+OHz/ujQrhuJBK+YvNop4cP65ZUig1yajz3qQc2/z58/3nqSHPkDZc9dByIxbCizeaw/jx49ymzZviWxG3jB3vduyNVpLb95TmHr3++hs+Hi1IEq2G/Uc24QEVFyHiSrAaxpPWJN1n5JNONWIgpbvyBl7KoUOHalKJ3rx50x8RiOS1bZHkNer9TOYK5gntzfFekpwTUiLwahstndZ2I9Zp5Ll2YqEwwv1y/GR8K6Iwcow7e7E0zg6PPPqYW7JkeEdtvGGqTTDg0oZJNGz0EpbQYMTC+4x80qlGjMme756RL0hOR7mJF4s3lgVmxLqIvpEj3MVLpR2zC31j3ImB4fHn0beNH1wFDU+LYHMc6TP5M9WMGJUSCA3r0kqECsL6gux56I1ccqAolGv17fJHJ3tirOyN3sPPUsR5wwmlXD5ENYjpVlO6sHlXTwa/UZk7J0xyA+dL24AURo51l+Pq9Vv2FsMZp85dcOMnTopvRZCQq1ezqK5eeeWV+FZ5dAV4Qjrh9afPk9zHfgDxcMoFGfkjbGHTCtgft07fRr0UqOpNflc5qFcmxUxBx525nyKl7HdISRceTychL1y40B9Zba1fv96fU5EApQ4rdpILdRFT7iPxj2KnyPNJ4NQeAZt/kkhImIp4LEepNUdXadmEpX+UxGbZOOX5ib+G9ddq4eeBX93en47FtzqLLJKdaRlSL3ndw+hlWFwyH7SikAD7JA8++GBDzSxR+IWSbgwiqjmjNygQp6x2wVmNI8DQjS+RZfb398e3imCg+IEwHMWkRXVujIzER5FaYoQAg4eBSpLb8rswo599G1b4hL+o4AH0d6JKObAPIx4Axo2cC3LNeM5w5bdj+1a34tNP3IcffuBWrPh08PWtcdu3bYl/m8yOA0fcym/XuV0HS2u17Tv8i+vftMWt/a40vLFhyza37vvN7sCx4/E9ETsOHHVrN25164Omlf2Dt1euXj/s8ff++LP/3brg8Y/9fNxt2bF72P27fzzmvlrb7/Ycap7x5fMmdPjiiy+WeGLV4P+4Jnmpvm6Uh/HNHmkzk4gpdIyMvx4pdRLkYIVGDHFBtVwlo3vwVgZFGnlcWj1DfTENYSaS2zSEHvDCCCHi+QBhSPLCAMOnV9virZHYJ60xkJ5KzgVeE94Tf4ehEwk+eyiAASIhDvCqeGw8QYwYXiH/j8JOjBivRcKWGFbaZkgug2EYtUFSMvlNSYvXcqBgI3ryyCOPNFz4IAkiLGGCNrlIYRKu0b1U3rlXbNvWG63tDcOoDp7U/fff77cJQpYsWeKjMK0ISSLfThIgVRMlGd2DXWnDMBqGSA3753hGhtFKzIgZhmEYHUtDRgzhhOyFpaGci4+Yg3h7OQhL1PI8IbbJaxiG0Z0MWRWSUcN6Vgg0KEtEJXlATk3JfIQZbO6iMqOHDv8XVpBGvUj+mTY+YZ0tnpOkWmLoOj9p69atXjAi5UgwlqjZeCzUcIC0lvt1kUxddwxxB8IOBB3aeFIHDeEIjQUNwzCMzqYgHWTLgeGgdD4gZ9XGiuRYkbADdfV08UsMHarHI0eO+NvaiNFeRUC1RF4YoC5Eho2hxICicESOL5Jc5PeS50WNLh4f5DkA46lj82LEUDFSxwwDhiHjOfIO6QekFvC+yavhevG5h2Cws9xIr7RRjsJUqlKjcEUZdvLkSZ9OwTWiQnarESWsYRjdTQHDpCcomQj1fVKKBmNDHpaAJ6XzPaQ4LEZGeuggn2cyA/2YeF5SxZmJTxIeMZI6Hw1VJB4XP0BbBO21IbvncXXhWgyvzl2S52Xy11Wo5THzDJ+l9jClvxB5bny2VL6g3A6GWa6HpCwIXFM8UrlW/D3vnURxFg+SwgBcEz6jMA1BXzvN4sWLSxraIW8OPW68X8A7Fw+YJHZdS43rh1euK8eQ74NXTnkrge8gixsWSFI8mtfLd0byEwFP3ZKpDaP7SZ6ZOgxtSLsNEs21x6jrFGKIxIBwLgYC2bE29MDvHnroIe8Z4TVRu1AQA0VCue4qgIGTz7acEeN+3RsIb5FW8xpdwRpjQ76ehoWLfgwglIxBwyvHqxLDzGIHIybJ6hj1e+65x23fvt3f1pDELxX4DcPoTjraiOly/90KhoQQqAbvBDBM4jmzZyhVMAjlSdgXT048IQwBnxmeL63BBdqtAJ4RIVdB92eaPHlyfFYKnrkOIWOw5PGSkD1SXosYXTwo7TXxOjBqur+QhK11wj2vD49O4HOSBHmoVE7NMIzuoCs8MaO96I61eQED2Wi34F4DD5fQLJ8diwYd1k8LYdxqlfARipXz7DsFQve1NOFk715HJAQiKEkJ4wJRmEbGF9oDim53M2bEDKPHwXglTaRhiLccsuctpDFQ4q0T3k5CmkKmQfbfQ5JeP3voSYRRHTz669fj9g8B7Muy9yufWZJx0kIzIMKBgddgzEkvChvNaqPDZyuhdB1lSAsRjm4PqZsRM4weB6OjU2FC8MxEcINxkZAue5WErkOkbiGTsRZYkYqDwQRddJyJVowWIh4xKNoYUqcVz1CHk/GGBPH+MFyUwxLkMdhLRiCFwUNgJOromTNn+iNIuo4UEwf9GvQ5703vO9O2iA4eIK8Lr1Y+V8L6EhnQXc65T0LpGDreOwaS6ifyeFrJLa+B/9P3854E3XWElCSMMZ2lEU7xf/wt3QO6heJVMQyjJ2HSlcLa5WCfEuGPVpS+9NJLJbmlsvcqE+2uXbt89whBcjSBQsIChouJFgNTLrRGGhDiHckThccffzw+Kz4nQh+6KwhyP0IhLZASYxgWDwZRSoNW2mojhrHRKmAem9eHdyUqWSr2y342KmJ5ToohC3iG8nqnTJnijwKPhfeVJMICvLQZM2aU7JkjxMJYCfIa2S/XamwKM3cLxU/EMIyeBsEPE93u3bvje0rRqR4CIbJw/zH0zqQwgkaMFjCh6gr3GJxyimMd9sN7EzGTHPG4pN8gEOrTrw01rwijBNJKtPcF0vtQ7wsmhQ0RVoV7h3g6IjjSHhIdNwTSXCTFSPfkI91Fp4qQBqPDgWH4NeyiLvD5YeRYSGh47PC+TseMmGEYFUHpSqNaIz9wTXQ4tZcxI2YYhmF0LGbEDMPIBYQKdSitktgkhDCh3q+rBqG8NWvWxLdaC4KNMPfTqB8zYoZh5Aaqr9SCJPtTUq6WepmUOauUn9UIunRaEigbtXjEaAwzYoZhtA0KdWtJuKjvEGNIUXCQ6i6IICT5F/GCeGsYM6k2g8hDpPwUn9Z5V+IBIcUvV5haFH1vv/320OPTaUMQJSevBeEF4AnK3+iya7wOEbBIBRk6bIRl4Yz6MSNmGEbbYDLXqj8tIRc5Peo/3XJJ0EYMlZ4OP+oyZuRoofrTikek69pIaiS3jdCmiCf06xLKVdLQf7t///4h9aLcT6qBeWLNw4yYYRhtBYNDDU7ym0jCxbtB8q7DchgomtviBUmtTlIBJk6c6I0CHpaEEzF4oaeja4ICBi3JiOEBTp8+3RsyjJh4ZXhutEXCEOncOHK4uE/nr5EbJ54gxzlz5vhkY/LAeI0YtnIG1KgdM2KGYXQtJGiTk2V0L2bEDMMwjA7Fuf8DF66NSBqZS6EAAAAASUVORK5CYII=)
Question 42.Predict the products formed when cyclohexanecarbaldehyde reacts with following reagents.
Zinc amalgam and dilute hydrochloric acid
Answer:Zinc amalgam and dilute hydrochloric acid
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Question 43.Which of the following compounds would undergo aldol condensation, which the Cannizzaro reaction and which neither? Write the structures of the expected products of aldol condensation and Cannizzaro reaction.
(i) Methanal
(ii) 2-Methylpentanal
(iii) Benzaldehyde
(iv) Benzophenone
(v) Cyclohexanone
(vi) 1-Phenylpropanone
(vii) Phenylacetaldehyde
(viii) Butan-1-ol
(ix) 2,2-Dimethylbutanal
Answer:Aldehydes and ketones having at least one α-hydrogen undergo aldol condensation. The compounds
(ii) 2-methylpentanal
(v)cyclohexanone
(vi) 1-phenylpropanone
(vii) phenylacetaldehyde
contain one or more α-hydrogen atoms. Therefore, these undergo aldol condensation.
Aldehydes having no α-hydrogen atoms undergo Cannizzaro reactions. The compounds
(i) Methanal
(iii)Benzaldehyde
(ix) 2, 2-dimethylbutanal
do not have any α-hydrogen. Therefore, these undergo cannizzaro reactions.
Compound (iv) Benzophenone is a ketone having no α-hydrogen atom and compound (viii) Butan-1-ol is an alcohol. Hence, these compounds do not undergo either aldol condensation or cannizzaro reactions.
Structures of the expected products of aldol condensation and Cannizzaro reaction-
Aldol condensation-
(ii) 2-methylpentanal-
![](data:image/png;base64,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)
(v)cyclohexanone-
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rUInVM+5RTThm4a0p/STBrfPUTdaHzaE1aNSH2gx7XymJ8yaqRMTXRVZQgbRnTw4S4hGjaVThnLmT//fcfSjhqLFIWncbfbg7FYeI6jurvZofItqqlZhBfffXVyd3FwolJeN/NJ1lrhKEPytoSNMHHz6L1fmHlBJZPLiv9JWSdwOLKYuWEpuo666mqFo/fmJJ7LQgWqSUbt89wBxFm66yzTgqJZ3FsvPHGDTeiunNPKlfsTAuEm3ssiK1CmcyNSKCqba+55prUf8NeX1dm2vp5o402SgEtnViJvQJLmuWsnVoFrkwUdXNX+s67e71IuF14vyAeyk6OEJx6mNAcFmZm8lxKn+rglqZFyLOFo8MiLPNm5hhWWGGFxGRZhOZ6MHRuLb99+t3qkDlaYEMZBrJoPPUvu9hYd0K6heIOMv+bNiZcWTmEpXanKBCgkV6JYHKUNwQEwphQaCVcKSeer05VAeJ9DlZmWTCBd5uYLwd6sO48r27vKP+xvlgvDtai/iMgCNlRWECqDZdaaqmhWYD6ieLAcq1L2dRrugpQJmRD6fc7W4E3B32w7Ec9IXBG79GWwIo1TFXBg2Aw/eo6DMycbz/W87T7vH5goYUWShkIRM1xJUiq6WAh+O0zzjU7zNlFBF4AI55//vlT4t3ywOGCNK/DFTfeIs9OGcd4O7JOBlCCrNEKgVU+WIFcl1ybvWzbTmifdcXlyeIcNk466aS0vnFQGIVEvIS1+dZqdGrG1EDbAquaMZmme+aZZ6Z5k7IvG1M14c7X3Mnz+gHMRfQb11KzebZuITxb+LwoyLLL0yAyx2P+rJfumkhIawGvOSNBEXH4bc6q7tPaK6666n9xb7P7qp+e4Vnl7yb/hbCXzwmPj3PtPjvqIDhHSL45kjqBVT523nnnNPkfYff9oqUyrTqkYJImqW5x+qChXNxzH//4x1NmE1lI9IHF4TJjCADSpo7y93Z+Vw/P1C/6bBQsG3PoyjLoebSM4aJrlyDmidFUiRfD5obDUAY1oFttaEewilLjGuslWFgYl6wOVQtLIl7h5FWrbKJ1UxeCgVVbPrg7afwW5JY/4/9O/2v2Gfesu+666Z3mCB3V93fy7HDVxjO0m3ZtJazQl+u5allag9roTx8IqJEHcZDWbiv61gbaRIYXmyJqy9gY0Xf9o00JNp/t/K47uM4JLIrasKGvzZWyxHutiGaMNroSWAZObE0P5TUa5kNoZIhpUGGvrRZJCqzgPrCQ2DxUN0dkiiiDYBZwYuK7PBfjvLpL/toLrb9aN0IQ06gesddV9VOATLP/Wt1X9+lZ1fur5+quG++zXBZ0ZV6wKqS4dgkKTDm2JnH9oCIxAyb7zWv+6Ec/atpfg6Jvc4YyhghQIWwsL9Au2pCCph8cgmCc89nO77rD3Kh6c4+3KucgIKCKd0Mew5wUd2qhK4Fl0pkbgjlO04y0PgGT7OZ3uE0GgWYaqDJxHWB41m/QPLs5RLRV50y8T2JZC2TLrj/fRTFVgzR6XbfJCkyPRVwWVhQDoe7C4QV3DBOUM9kt1ltvvdnmcqrh7/2kb2OPlcH9LN0VC6nfrrqLLrooWcZ1c1j9qnsV2sF6QgKLgM6RglMLHQssGpyJXgNF5JZoOH79aui6YIa111574IECsSrf4DWfIuBChgZEbm6tm8P9zepBcMuzRzuVnkcQhrU5WfPrDlw85v8IKvkH5eizJmuUIAJT+QiucpLnQe6CGzt3WwhOmWJlWRPYz7x+xhRBUc7oP+i682bYGyyvxZqaaCmw6oiQe2DHHXdMc1QWD4qYarY412Z2ovMGSdSRRZulY0BL9tpPeI8BLMybu8j3jO6BIcmiYnH6qG7GSSjYJJOreViRm4J9dt999/Sd8KAoWaTfz7Gl3gJqjCuu9k74Rq9AeWRx9zvhbsZooqXAmqiZbyW+FflcOb14XieQc01wQL9CX8vbS8TvYYb7ZgwWrBpBDRam9wvN3MHXX399WpQf+QSB0mjNmswi/QQlgptdVGe/+EazZxKSAnIohdmDMTUxrktwIkTHfWhgCXGP8NNBCCvzHCLJQlD2molEPVpZANm3PjnQqh+5fiUCrpuv7EfADUSwj8XU5WAfypPFtJZw9DP7BQh6sQA/FqH3mm/UgetVujU5KFu9N2NyY6zfLzBZbmW6LAWDABcNV6Sw515rYWXNsdUW5YO0JDP6h/H6kYXDPWY9UNlF1av+r6MxW7NMmzatuOKKK2bbMFSqK/9dfvnlfW0XZTI/bUqguglnv0A4C2aSYDpj6mJsEC955zvfmbIT9AvlbNrS5WAi1sv0I1qrLmt3t9dljDbG60f0JZiH1l+2dvrZ/xISm8dpBv8JhOon1Du2oBlE1CbryuafMWeXMXUxEIEVQkS275j36fV+PRHSa6NIQSHDSLibMfWA9oSXDyJqTUoia/xaeQ6MAzk8zeG2s3C/2/20IvBEpGQv2rDZuwhHe7jhH+UdhzOmJgYisLhHrLy3viY00X5scS3ZraSkg96nJ2NqQ+AFt7es/v2yqi2ZIIhkVmklsIyv6lhrJbgmsmMxd6D32LWgDu1muqm+q3wfAWyNmV0IepE5JmPOxtigXnTnnXemyeLyZn+9FFYI3ryVhY05gihjkJBxw/xKNYN4L4WXNVYyfViU3+q5EU1nrMV+Y3XzaeVnVOfC2h2fBMumm26aAk+qgR6dKqRxXdwX5VBfLleZavrRrhlzFsYG+TIpm7baaqu+rKEQzmvBKW132ElJM6YWMNALL7wwLaqNXHuR5b0XSpnxQhHjUu90rAlCqgZuKFNd2ZqdbwbXhbv/tNNOm03wdePyj/vAOBYZaO1Xt2XMmFwYqMCi8SFuWaV7KVQQr4lm2cMzMoYFm5UKDggQFr2wBjBs+RU7YdKRjeOSSy6Z7b/YqqZu3qqbMssQ32vPhjloOy2og7pMtIwZkwMDFVgImtvExnO9zPosIaesA6OQSTpj6mLmzJlpnukrX/lKz55pQ0xM2/Ye5TRQ48G6xy233DKFnnfj0Wi1bKMK19nY0e7SvUJs5Dl9+vQpsQ9cRnsYG/QLBUSYRDWomfYyBiBOCyI7+Yz77HZMALKw8txVxjBBSFifZANPwgujNR/TKW37dJ+gBqnFJG7uZr2TrObmf+xO3Ckic0t5oXwrnHPOOSlJgF2p5YM0l+f+8erqkKXDePap3g67Hcjc8eijj2bCymhgbBgvlfVZAkvhqjaAFBIs5yA/eLufxx9/fLrP2gxabT8jtDIy2gH6sw0HgcVNZi2gXbdtrtgJbft0n5Dxl73sZcVtt93WVXm41ewxJkl1eZ1Ytcyt6gPjZXUBuTQl4LW7AVeeuWQbvLaqu8S9xrAE07KG+HSPQ1SgfJIZGWUMRWBFRN8+++yTEp3utddeKT9YJ58WIhNWXBFVF0x1W/OMjEHCeqnNNtus2Hbbbbui7fiU0HbGjBkt39WK1s0TExwUuvI8UICVc8IJJ8yy+NdzWHMR7chqJLDKOTmbvc92QgSWOTd1sIuBMdqsjnvvvXca/9ttt13KFiLi0H+ODTfccOhbyWSMHoYisAwkVpbkuAaUdCvdfH7zm99Mroi6QRzbmmdkDAOUKPtUcW1JldQpbbvPfmvVfdi6oXUbHbJWYi7ItawcC3EJVy7Do446qnH9I488kna2PvbYY5ObzvUElgzxttPh8mv2PmW3HvKLX/xisjDVp1VdBYXgBVJOaTOp3NTd74yMKsZyE2RkTG6Yy+KmtAtxpFWab775GnNbkvfyVBAiBBEh6X9zzeEKJKTmnnvu5MrPuxJkDAtZYGVkTHKwkrjquNgIG5nWV1111cY+doQUS+cVr3hFWgTtGhljbIAay09cK6iCuy+nPcsYFrLAysiY5CBg7r777jT3ZOmHBc7VjO52zBZGzk1IOFn3xaUZ4BK0dYm5p3I2j4yMQSILrIyMKQRbogh1F9VXBpefdE7mzQgs34Xoi+Q96aST0sHC2nfffbPAyhgassDKyJhCkJuP9WQ+qwyuQIvvLReRF1BSW/kRBTVZenLyySenTPHC0bNLMGNYyAIrI2MK4cEHH0yWEhdhGSIIuQStmxLWbj7LHFYIJ1aXNWHWWGWBlTEsZIGVkTGFYA6L4Dn11FNnOS9jjMwSQtpFBgrMILwifN0cFgtLiqh+JK/OyGgHWWBlZEwhsI7k3hQlGNkvWFcbbLBB2s0YpEviHpQWKtKdcRNyJbK6OslpmJHRS2SBlZExxUBAWRj8rne9K22LQgitv/76xS233JL+F4DxrGc9q3jd617XWHPl3EILLZTOdZPXMCOjF8gCKyNjCoLQ2nnnnYsvfelLKRNGObOEzBkyY1hzFdkxnLN9imvzrggZw0JTgZU3QczoBN3QSzv3NLtmou+byLsnY19MNRodtTaqK88o9uOw27BWYHW6vXW7Oftybr/JiSq91G0MWP3eDo01e26n9Fm+xzMc1furZe7mHaPYF3nctdf//cR47V/XZ6NIf8Nsw8BYswZud/M2BebnHq/g7V6XMeehTC/Vfo7fQeTxXzs01uy5ndBn9VmB8v11tNnNO0atL/K4a6//+4l22r+O1kaR/obVhmWM9aIS7WxZnbe2njqModzP5d8ToYF+0s+olmvYdctl7u94yOgcfQm60BlCX3OnZAwTg6BDmrPw8Ow5yG06Wes2Svy8bwJrTvT/Z8xZGG/Sd7x5gMkUnDCnTNqPKq2MYrlGpcyjNJ/Wt7D2PFgyRmEQNaPDOTWoot26TKb6TRSjqkC36qNRK/Oo8PPZBJb1FhMhDP7Z8bI5e8fDDz+chVrGhGhtIm6KuL9XaLZt/LDaIrvlZ4W2CHfcqLRJtY98lss3ykE/1bIOCg2BZXtqq9/tPmqHUlthd7pAUOEl1XRvrJB3jgArV+x73/teWoAoBUzGnIu6vu3HPQFpgkZ1AFfrNJF6TjaMJzgJkkgBVdeWE6XRUEyiT0YB5fqWy0rhlz5r1BZn19HzMOh7zAtvvvnmlCdsk002SWlXZHR++9vfnjZ5a8cKKhf6hhtuSNmgH3/88dkIJuC5MkPHNRlzJlqF7KIbg/Kiiy5KW1TE7rYTCbOWgNV9jp/85CfFTTfd1HUiVlb+lVdeWVx33XUNxYnGKFXR1Vdf3TZtctt84xvfmG3b+GGHk6vfrbfemjZmDAxDY+dJOfvss1t6bii58htGVo1etpv3en/0MWEwTDcbekFj6KtZX6j/Mccc0xgzozTWtZ+xd+ONNw4lCfIYpvKGN7yhWGGFFYpHH300NSJmQ8Kfe+65DUKrW/wZBFHWBn7605+mzd/KG8TppPKAvu+++xqbyFUHegys0ITqOrW8vYFOjSSeVYZZtvICCLfumTqkrq7lAR/XZRS1tFA+p+2l+3nlK1+ZsoCfccYZDQLvhmn+/Oc/bwxg/X/kkUcmJauZJlrXT+VzvAjKtcgii6St44F3wT5QCy64YBJarQZvYObMmcVyyy2X6L6dtqmWa7wFvtV5qXbKBLKuU0ApC6F0DnJOJN5zxRVXpHaujqNync8///y0m3G7VkWzOtSdp4CjQdnoQRLfa6+9tu3piPHoqJP/wD5ktm6xL1kzaKtll122lqY6LWuzsdaKDpt9j3VYxp7+sofaRPqrG4xh4EssscQs22GXO/upp55KAiG0Ht8RfsCW2iw02i/QHBBoCCzM5Zvf/GbSQqPgOu1Vr3pV2v3UgCpXnNDwPy2EZeZ9GEkIH+/2W+NJyGlzua9//euNjnE9Tc377ZLqeSH8EKsdVO+8886GcPLpekRy1llnpe+h6Wmb/fbbr1GXHP3YPtDNwQcfXFx//fXJkllttdVSf3cDNPWe97wn9V/0wx133JEs+erOuTFAxgtC0O/77LNPMe+88ybmDvpdf88zzzxJQDZjsGUli+Cz5TwlrB3EIuq6Z9VZIeVF181or66+fh9wwAHF4Ycf3qDnQe1jpaxRF0zXtiTGbF0bwP3335+uqevL6vOineqyqdSdJwRf/epXN5g/nkaQR5+Px2jrsobUKdlxfbP/AuqIP7YSWOgdT252TbMyVNs1lPA6oVWlw2oGi1YZYX74wx8mgdWOF6KcHaMnAgshsYiaNQ7TD7Og3Ybwwdw1hF1IEcLtt99ebL/99qlgrDTWUzCXPfbYI7kmMC4JNQ0ejMt+O5jOscceW+y2227peSpnR9OHHnoo3fexj30sXbvtttsmNyXBs9NOOyUmocF32GGH5F4khGScVi5MSFlozVtvvXXavycmBwkwmrOknxJ5ImZbKHgXwfumN72pOOywwxoW27e//e2UHHTPPfdMZYKYRxnWpOMooq4tKBtcdkCbxdRZI90IK311+umnz+L3j4Ffx+SUozrfVT1HU/RcQi8sN/+hP1aWc6GFlxmmeoaL+1vf+laifeVA9yGoKTrBIN174oknpnET70W7Ma8Tzwr6rzLksju9rk6xpqf6n9/GjzrWMbdO6NfYDSs0EItfla8sTK655pp0lIURfhDMTZt+7Wtfm8WCxYNYFMaYMVctpzlvrsWoVzwn3huBXmUGTIF2joBaeeWVG/3hnD7WLmXFuxld182bajc7M0dZyn1U7s8AtzNeB5RsvK8sMCnQrL4yzaMpdcD/GARloeFePC8UkHiX8pTbJM5deumlDQsz2s7/aLd8b5l2mtEc4LPLL7/8LAKrGT1FGwaMGWWP65TF80IJrXrLlNs0U0NgEQQIqrpldplYx8bGGoOMYNDoBjQryQDVsEEAhAkT3AD+4he/WLzzne9Mg5RweO5zn5s01xBYiFlncMEgrHvvvbd4zWtek6wrbpZp06YlQt17772TsOM7JWA0tvIQNDqNlTb//POnOtgygUbl/Z/73OeSMNbBNqw77bTTUgcdcsghaQ4NA91ss82KlVZaKZWFqes7Jsin7h6EpP72CgoiaKXRTVWB1aotKC9lDbpKxGVUJ+jRygtf+MLZ3EXO0/KaaeXjAU1i6IsttliiDwwBTVNy0B46PuGEE4pTTjkllcl/vBA+3Ys2LrjgguK2225rlEOdjjrqqOKuu+5Kih584hOfSEoZ9zoL3r08CiyfALpE55/61KeSEmgcaU8bKI6nsZdpsnpetnV1bDZ/1Ozecl+Y/+HW4yFRPp/aRDvoJwwFPyAI/HfVVVcl4UwoeL7xbqy7BtzrOnObnq3NjGtKwo9+9KPULtHm+kQwGIFFYdGG0S/mvfAdgkP/sXCN9xBc/g+BVVXIlX3JJZesVaDGixxVJ4wVr1BWtK2PeXrwIvefeeaZ6R3qhk4uueSS9L/v+hmPI6TRAmH23e9+NyneM2bMSPzUvdzd3uFd22yzTaJ3z1cPban90EqMLztBh4DxLs9Qf2XTbubEoq+0mX7B29wXfdMulEH5qhZWmZ6q41i5jB+8nRGAtkOBOOigg5KSQ8E9+uij0zltc/HFFyee7j/82Pkxna1Dm7lAEMWGG26Y3DoKoJEURmFjHqoMv3UIgllxxRWLH//4xw0isWmczkMotJ7QRu2AqiP5srlkNPhWW22VTHeF9D5MgbVUZpIGts4yP8KERswq+eEPfzhV2H+Ep4FgQATT00E0Oh2oI11P0isjYafsBJfBp3HV3wZ3OaqxO2FGKdpxxx0bAyNcJ/rVIIxDn0VgRcDA1vfVORB0hhHWCazyM+OoRjR5B8ZIkKJ9746xQEB676677poEWriNN91000RzDvMQyormllpqqUTT6ocR0lwpX6wFtKOurrMpIpp0v/MYBuFFIUP/G220UVKkwhW+9tprz7b3VLVe6LbO1ae8GCqPQZ1gKt9bPspQ5nXWWSeVGVNVZs9ceOGFG1MEhI52cM3rX//6NKb11Vve8pb0HZ8w1p3DfHlFtCeFktXtPAaIl+AVX/3qV1MbaEttYzxqx1VWWSUppWhJO+ET2szz9JvyLbDAAmmMKhehoT7KZayXBZY29T7PKrdH0J/PcvuWmS7lmMXiGZQbguRtb3tbUsa1s3vRiXJoo+hDQtr1eI6YAfe5Rjuh4aAJ5Y5dofE/16k7pSGmKFhkeNR8882XeJt7eYcwdu1Kkfdu1xN2mL53Krv3o3mKFosWrVd5f93YKdMGa1Wbxpis0mLdOHat8apMaFv746/qystBIQnLMqaiyA/KjH3a1FVfjvnDgCOx65gNsIIIGzeHaa6zSdmqdNY4Ajg0qE8SFTQqpo/ADQQDnoBQAZU34M1FuS/cDDoyysCyw7jClHYeU9BhKkQr1gE0SiHznuF+cycGQrms3hsDhFZDaGlc5VJmBMF6dH+4HhBCXjdWNKWRZkDs3D/VCVrtre8Rdhz6JTT3gAFW5y9Hf8EIq+UJqz8O/V7tP8zFYBZ04RnK4zrvYvGjV/REAKEDg5Dyoj6YHzc5GnMPZSgElrHked6LgdOgQf3RIOtLGdEepkT71Q7KxkrATJTVwKcklsOw6+rmcK7aD2j23e9+dypn1c3SznO0B1dMuBTDMlRPbWSMKCMNXltiJhhM9LNPz3CdsW6sTp8+PXlswirQVqwn7YVRYV6YlfPaHFPFM5RBGzuvXzBxiqj+CAHlejzA+5SVF0W50BM6KQss7/O8Mi8JWgzvUV2bKBtFNu5zrX7zbIoOJcdzeJb0GxplJWl/ws71yqnfg17UO2hb/xPQ+Cy+5bnuI6QIMveioQ9+8IPJWvGdcg/4pjqxUDw3EkYrg+ejK5ZpTNmoi/pp03BnV9si2kN9tUkIoBh7oUyNN4594tHrrbdeQ9HhsaIMqWO41D2Hq9G40+7kAu8Di9B358YMOkShgaqug3BHuHCuueZK14SVERUPIRDBCqS1RleQNdZYI2kf4bdfd91104SdBkDcQRgaWmfTTFk7ARqDzvZ+HWz+SlmV2fMMAM8yGGghhKU5LC4JjYQww8ozyGIeysDQUcrKjYC4PdNAIKg8jxYX1iFo8GZurKmKdkK39S/GUwd0gX4wL0cwizLzRUd1Aiu0vOp593pGPDMOg6tcTu+27pAFFZa3/kU/6Domitdcc83kliI4QzvkasOUQvnBxNBWMCDntItyx9wFGjZAzaNG27EkKEhl4Y4RcyGqd10G77q6VdssnmWgY2xVN1c7zwn3JuuvLPD8L5jDDsX61nhWF21Y1roDFFx8g6Am/FknwVs23njjpCzGHJbneRfBY7xrd2PQeCTY8Icon7q99rWvbbyH4CD8WSWeY84top2bWVjl8R20GEddmwTjj/n5gPb1Xso4D5R3eh5l2JRI2a3r3QQNXuM9ZdeauvtNCce3gi65Elm2+BvByHWmXbVH8DTKAysPzUV50QCL1XQHpeHAAw9M/JKlgx4dri9bmnXjUp+GZyDawTOi3OON4xhXxkkE57GuPANdGAPaKIRUxCugM2XXVuhMf6Z1WNx05mnCbUNwkfZBqAqksm9+85sbhfZwUpb5S1M1yBTSp620VYaLj5lOw6Y1CJ7wfL5/boXQfGm0OkBnMv222GKLpB2aoGP16KyYlFNOQRo6yncaDKLXWerB9N1yyy0Tc+EefM5znpOezW2IeBC/8iB472NKa0hlZ+F5jgHkWUx0dSMoMd1hrDsYdeuqk8WD2rVqpSLm6lGGAUahqTJCRFyezB/vmVWmrS+POOKINGCDAYUrqRx0IUCAohXzBe5zDZoIpoAhGxdojsBC15Q3XgnacDBo28ujae/x6ZmiFGmRETiB6VH4/F+HurrVKVLhEjTvVPf/eM/BAAllSmcgxj6GauwJRgolVz9gpsGQygyaEkhgEHLGdbSHscqzE27D0MwxLXzBeGTBBfCccDnhC4KnzGkHWHXKZZwHnYU1VaYTgkC/Y4adtIln4FWsuIC+Vh78gkLCwxO0xPrBlGN8KJ8xoK76x70UpvKuztzGBOlaa63VsOQoHebwI+KyDMwdn9ZW6MnUiDZVf8FuaMB7PYOC5pmEF5rXV2XB2KwtjB2fYe17njYtu+NbtZv2IReUPc5b8sJyVidtpN/1L4XNc9ENY6eKRqYLHW8QagCEGRpKwEM0ZDBtnxpo8803T0KLANBwBt9ee+3VKJhC0arcaxDqHP5YZq7rNRZ3X2gl/K+sm1122SUVWuPQ9KKxDBICCyEqM4HF/+k8F8ahhx6a6qHyXCreE2UxWAhOjaUTlMU50h+zievjXQS4um233XY9TeMzFaD9MUtZT7giHD/4wQ86Dq3GJAzqakSSSWrKSLdBFzG/IIQd8wsmb5BgeuHXRwvej3mXmaBrKEpcXCwlGiMrjCIWacfU370xX8Bacy9mjKbRFIFWtgCc4zJqtQ6sHRjDGChhWp0Haxd4Ac8KJmxcs3KCGVPkIpINMEDlphWLiqQgak9Ko7knbSw6jJVFadQOyqZfeUQiWhMT56bVRgSKdjamvd+cn3pRePUfnuJ/AR7aTV9JeMBKichPz6c0c82G4FCWKk2126aCughE71THcKcRNuaD0GWARTT33HM3yk+AoFfvpvRoO64xzDwCvfBC96GJyy67LPFICjzhrtz77rtv4nmCFlhenqmf8GL801ISwg4t4mdvfetb0/weYcUKjKQN+ssYVRbCtt3pDuNXvY2bTtrPmCDk1BE97r777qlc6q2/1U150MF5552XFFLCG+2pa5RxrKoxK0TVdYIQ+Ei7XX8UE9Xtom4h8HgY5B4zg1rPMieDJmkOh8bkWH311VuuPWkGAwvjZV0H/SFcE8jcw51GOJUFlsGsjCGwnPNMrqYoK0WGUlZ2A7mO8HFwKWMmGBgGyk0dbhr3sirMtVAACTDnMOII1TVgvdPgjbFicj7miruFMcQCwezKa6A6HbeEuv5jZUbkI/DAhJIKeATllMbOsiQ4MGSafcxdGKM8GoQ7TV9AiP7Tdp7vGu/UhvqEosltSAN/4xvfmCwb17C6vM+h/wQuRDn0m3eG5UdwaV99EEzZNfqs3YWvZWC23qlMPDDB19RVX5fXGoZSFO2nj8M1bOmN9kAz6si9h4mrk7p4lnpoH/+jVf+pT4wrir33Uq7CWmSxuJdySJhqb1Y7SzloUfsqt/doV5GC7XqPlIFQVYeqNT3efYwBgUzcgLxtsaY3+jvKw/Ph2YyX4B8U39kEVjCD8nfE7uAfznM4OQt2uyDUMW7aosNA7saligZZ5JhUWZHB+KvKVaf96H4CIxSQCLxB7zT2mHs1yMu0TzFyDWs9JtJ9uoblUFZovCOi6GIC37PLFrv7I8JMvTCQThS8OngPr0W1PJ0+Q9nMJ+lLZdRGyo7plwMSYl7MtQ7tqO8iUjCu8zy/wwUUywmcj7Rb5TK7FoNDPxHqri3Lz8OYndd+GHd5oWr0c8y9uybWinXr4tcWhKcyRXuog7lNdWrWfph2BIhE8gMH5URflRUL13hW8OCyNRPjKlyG6lFeM+j6iOzTT8rmHREUEkFGYaBEkEa7NEFodzP2lEMZwjUaz4v+jvbSvxEEpe3UNfp8bDxm4QYP9Jmj5ObcrdPnZCBwWnI3GnG3QOssAUypHCHVLca73/9cONw7mMyojjUMhXXVjbVcbd9egjKDgXP3twJhxm3WiXXQCgQDhYYLjiDptl5TiZ9MZCyNjdeIpHy2rDKGiVjASmANamB7Jy18IlZcp+8TiUo5HNWs9NqBNYM5Y/ijtE0H2iBEKRjNhEZYgebUe+XWJ7AimW1G/zGWmyBjTsEgM4tgzuHyGsR7PT+Y6CDnYzstYyyiHrVycd2Olzy3mpOwV3SSEwoMDllgZWRkZGTMEfh/R+sMG3fgfpQAAAAASUVORK5CYII=)
(vi) 1-phenylpropanone-
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)
(vii) phenylacetaldehyde –
![](data:image/png;base64,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)
Cannizzaro reaction-
(i) Methanal-
![](data:image/png;base64,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)
(iii) Benzaldehyde –
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAc8AAABcCAAAAAAtlmGuAAAABGdBTUEAALGOfPtRkwAAAAlwSFlzAAAOxAAADsQBlSsOGwAAABl0RVh0U29mdHdhcmUATWljcm9zb2Z0IE9mZmljZX/tNXEAAB5vSURBVHja7X0HXFTH9v+avP/nJS/5JSZGY4mJBZUioqLYsYuxYey9YTcgiL1hQVFE7F1jb0FFsAKCItLLAkuV3vvusn33lvOfubu0ZZeg8HjAh+PeuZd75849M985Z86cKbKghZoTsVqKoAXPFmo4ynNNaMGz+ZBb4L2g63QLns2Eon4IBO7wp7IWPJsFUcN/SgPw1ktswbNZkOLX+woAaQefFjybB549w1FIdt8tbcGzOVBpD4ynvOsacQuezYG4HR4hfQvdr5MteDYHIgcYlQAk/xpT6zda8GzU9KIjh5YO75nXgmczEdAHUz8sGPlC3oJn0ycphcPD0fbvPuGlFjwbLYmpz3ipBc9GSiT9Wa+14NlISUh+1msteDZSIlrksxkS6cpFgaT22Lbg2ahJPj4RiJMfW/BsJiTrFg3Sbv61f6EFz8aNpw4HpIZBLXg2Fzx7Ijx1A1vwbE54tshn88JzYAuezQpPo/AWPJsTnjrRLXg2Jzx7tOjbZoVn3xb7tlnhaRBQNzxpTdOx8RA5LW96JaJQAJBE5TtV/2o4klNab8qpGvGsiz1EE0AJNUTEwzcaHzRykmpEj0LU0JxoLDwxMyymdXBMqW9rPx2sOp6UgAZaEh6fUIkS8YGngNLQZIhW8UorcsMTMtmR5XlhJ6THCgiZVFoepUHYQT9JSlhMeYmGx+JTmFT5CGrCU7dO9hCqz/Q9vcpkMEBP39hwb9OSS1nZlHKfEXr9Dfv0KctMX5O+vXUvAo3kUyJrOHaEqFhP9jHsreJiQO++Buhk3JNd88i1Uj7rat/KTPeerESnzp88dW6LfhMSTlwtsZ6VIcS2G545d+LcubLMnL189oTjNHccRdGADSluIYctO39GxcX50xdOo9M5uzn52hvPMjz162Df0lIaiF3tq3+i+PvjSBk3YI2ul1KUQ9DM59XvT+qT1PDM3B2eVv3mDyu5NWoZxh6qA56UkIZIljUpcHV1e+T+9LGb2yP0z931HW/2F0lAiZoWngBZ42ZD1ounT564uT954u72xPWJq0sMXP7ubINzkvjtblmx15PHru7uj566u7s9fur2KISwYYX9I55Gdel/ImtoZ18+JBv0MerZr5+OsVGvPr369uuzAFK7WDYpg0hJTv92hOfDjFBT1U9fv5+xnoG+XndnoNYvwjWTasjsrPshCEIn9e7Rp3/fXn369TXuYWjc3ZZPmJ79Rzx1g+uAJ0CGHuq/SgKjgthBUf44ZPsHcpIBXhlIocnRqrlc4IWHhYZG+IWF+UWEhIX5huQB+PZCrQdIGjBD9IArChCFswMig/3ZQf7+UQEfogJSSQjvH1oTnt2jQdqHUxc8S//oobmBloxZges0o3IrFC8pUh5lYfkNfBBl0QhRpUOMf8gcKQ+YsPKBb0mqBCqSS7RnXVph05bTrfmalzZLZrd7gzjRbFlK5SiC0nWCTpLPc6KI8cIwEBHKA8B2iUBzxIED0piYpPJQy1SHSJD8Wif5TGdd04wncYPlh5BkyowqLzl8VeVe2Q18kFIgGQRIaaVDhn9QHhBS5rLsIJQ2F3MqC4gyO4zQbpAp5PjHgM5EQrYQvO1qqSV2SOddTHlVA0umADkCQEbgK+bE/LSTlFD5LHBYcSUjQcr8mAMetnqo5f3nLF/mHapshYOyIlHMQV4sBOJCljaZrz7xrzKeSnfevuXaOOdOm1cRTSNR1R8R/7gUlSiTOVIBWq4UklpXUEKBxRSHCFWb1h7a4l1fjCVXKtMknFAmm2VXiho+KCHwT3lR6arixNCgkdpAAZstFVZmed8FL3aoacGDHCNJi2jVlTqeGdihh11D4GWUrzWRJF08EkfW4PWrvUOQJivCMgmrUJdKpc4UyifqOamkIsxfclB7xDkLiqCBiIRE4/faodE7XQ58bWfF0wKK8fzgVyh8QVTGk461DRIiMFGczG7HamgTFhmJysq5OlslpUIBRQiQDiBKUa8HeAJeWcUrr0IVdUkhwn8pymKQMpqi5ehd9HYxX4RFXSJE/V157ddxKCMqnXhMqLCcVYNy2P/Vaa2pSLkCAdJ2klIkmGIRBTW5BvETaSmfS+MTjl9aTTuLZaP+rIGTVd+UO9zVi5YoFQv4msqbUmHKXCHoZJXx5JpvN5xRyhTrmX9naP8w9Za1X9szxamRa7cthPChu2QQNmS1HJLNbKZuUnElUrWtRIVmoQgMJlWWd45DaC6EXBaiBjb33qI9ANk3PfLJksvXeLW1QamEOLU7f39jW0P87JF/alSfuGScJ26x3BIGu2aEA2W1sQAhor2NESEMz2yYPxoZLbuHvEX9klGh6sqTOsJyrYGT9O+3a8vkvaVnrEy1aWpmSYRQWCGcKjzpwuuxe75n/BT8oZdrKjPFbh2cXapSZSOV1/xtBs73Tg+HD6wFBLxlrSdTl9s/urDPTpkfeYFyDSP2L5HlGpSsVEjsoZZ8CHGRUeCxMeK6zXHg7bMQU+LtM8WKaspYo3aQ0VfMLM5V0c5rDWqcqOE7RVPjip2AZ5edefLQ2BnG/ZEJ9LCFyDCVa9ODEgI9crR/8NeWmREwnIVSHGQQC8q28265E8rQoqQmTlz7ZlfXhbgy3Bjg9O6+cUoNgGxIyV5bAJLVa+KAvyZbhScqKkXHAvx81881C0HpkBMYlkrFpoInshOCrtQd2D8h2Qrs8ATudkJ3/Vo9UcZKPl+pCJjyr9K+yKBw8giQFCAdkTz/EJKsr17DMVP05Mi42rdSR1isTjtOPytPOWKma80vzDaJ1Pxg3BYUXHoJ053QeapTTWlg3Ly+dkH2bNfLYDYOiZLZIiwZ2PJ0jFdVBJf5mTVzYrYJ4S2rolexgQtDFqHa7F2g1S6SHZ+Xy7XYJZX1YLHh8cqccnuIjlmMypLyZ20QPNfu0ysMIE9/rbm2PNZXnkPankVB61v8uQMxym2GYNZikl+tSEjCXBERb0OATPYJAElkdKQH6tkL33qTqMtZNHcSFOJejtNQ/J7O7+A4ESs+szL5K8xMTkpNTU5KU56qHqmp6enRq1mYel54F8NAmjl5BbC1jxwmx9AP/7NP46PEwceVF9OPosD82D9VpKltsENu3GK++RaUx5HTCxn5So/Z4xpbIEB4x7R9Cl4Cra/HvpM8YWlc0pDfhWlYRVrx5LRLRo/bXZTvbScrvkFBOZ5ylyxUoUqn9REVmdzRZPHgO3L7BZDadWmKGmH1rnDorYwX+H/OpTyfNpcivxiJ/iqa2Re3VAevHjV0voBKWfbedvhUyNo+fmZOvsXE7V3sQXhv7qw0ZFMkDB0VzUNxS2aPx187NQaOjyguydk6qSxrj49b/blzp43Vjk1W27fbqB3btx48OPl7Bk/WF61MmP73we9ugt1KrQb36kUKcv26NPXMYCtiw5fXlXFmbM8r4pshk0GoVPoF6rFTmLo/ahkGa+6/PvwxPqZEOGwGg2fW/YP9lji8w83T1J8iYcI9rX3YCYMzqVHOKSnJKSlRiRVJo0+6tYsvi0RnqH05OQ11SJxa56JCHdA2z7FtWLwIKvAsZoogu8tbIF6aCLHBVJVIbLCG940C+vV/dNVoKnouWK3Ck/2l8Z1L+9u4RLJMsEBP74e1QkZekH12LqoSvnNT3B1pt33RZ2fKzxunHhwNnnPiPF5hcZnw7WzcUfpoNBknc3EUnP/RwWlxl1kqBnIfn1hlsX2nlZX1Ritrayu1w9py/4EJrVllxGjIleYCCBlqr6UQuUMtaWD/rp4X3fu43WWpjIjFnVcfvGGwF+DpK6WPp1r0NwyeG7FCmMvym/P1aqfnRqbpjCoszLB+lsnHBdn7jAxu9fHSwknBbzdlEDdYV1dPT7dHRcp6KJXrbcpNPGKM2pf17aUgNvoKaTjyQOsM+38Z5kAlPI9i2YAi4zUUkKOXVncLYB+CYBrSPHmLRl9So7+x6B40VEYMb2MZw77/89/xX2Iks0z0lLc/nmJOj4wQ/4Hz0uBNm4hHQ+DFsPTd7kgzYrlcMuDg6JvIrlo2AUf8awycMgwIcl86lWn1JSDNS2VHxMVzONHoV+2IjkpMDFiuBHO2y32mWVw/pBjohZ3j1ZscpWXvMA8V1Y1fLNUzg20ZJ5bKRz5n7ssP0cOPQm7E3GvYq+CtHvtSGo42tnsICqewIpZ8fSEoaeC8YtWnjqrQ0LXggaTdH+i2WIOQrtiHONoz+yxO7vLl8pQv85Gd1K7cW0ndU/vy5UASBF9/h3QBYftT9oU27ZZW4CnesSbwNbKHFFdYH4B8qFmZS1Z/j5RXmtI7VY2etS1Qtp+/IXg5P9lzV/XEMP6maonSHihbWSy0DzqWwvtRwbfHwsNxmbNvqJrmOQsLRnT0Ri3mYKxdZ4yEA1hQLzLoErUadnVCYA7Yu7fMxvExRTbYe2SlKl1/ZaS89h7yFOmSbqNLNbZKv6msN/OTODgORdRfJwq1e/1sWVjDDJtWOHcaMoUmzivzU7ikKs9Xf0Z4X2sXpnL9qUhKMf69Mx0RZkEsjd7A1NZva8yxpP+PqNSlf/yYc7zzqS+3leOZpu+waxWuatKZi1FjMWVpVcmkmdbDj4VfuLhEc9KpY3chyedBMGsjZm8ppEx2A571GFUGpEq0X3YKgoLIEQfB73fR3aFw14Rar6PU9Rxdc+AYDo0An4lIMbl/4wiHR6Hb9uNrb9/atZs+vbJFe6Q/KimHgajTIFXv6ySbmKNu1u72zzWntHJSAlJHEmR2oj/GL8c9spgs7R8O+nV1CbwyC4XhI1DnfeSPUWWatKwbsGILSmLVjqouBRGJfyH/tkJSstBUswG8aAnSm/lavY3kxa9w3RlgwXfsUmLNulKGZ+rV246nGRnI7BGBeP+VXekdATPGDdI1I+VAuHfU5m7wHZPE5yfTkTprgI7oaQfwZEq+Z9/7VSPF6RoG+8GtiTHX51KPpoHrBPpVP9en1/ipEGWIKsrjVutIODcrI+3QUlCcnEzS9BEzotbz8P5Ss1bft12hAN82y3Cpqs3ms/0GqYXiKYe0pOSqdyRDlFlMrTtE0NT6pbk0JOXV5KbabfCycO4poJb3DAVyWc8w9bgJv1yRQ1aXa9WdEvSIzqjqpOuHaE44Y7RHpihcu2tJMOqJWPF+YAq5+ecShfmXbkIlngqpiKe0p+VzDQQgHG4gqmLZ4sLw74uqUE6nPtqSpsKOv8mTk4XxhUBy01FtlkdeuZumpiiJl99OSgWpy+h9+WJfH0i8IZdf+s2B52UF/BvXFBAx9lApiFx32xwsgYLTzkJScd+KV2sHrlDNlpVv+jUA5NbfvcSaqUoq+SMtJUBtGqRtZ3ZZ+rXdbAUpScngEdLkHAEJ0fk1fVnw8f7tKCGI8uIEIMrNLKkmUOPaRaNm9ue4am8Gd3bDoJrztaSceW0PR1pDjU4cFpkz/CGIe7bJgJTvUDuuNl5G+bVyA+p1dXWeMu4uCiP/U8NU7bhcqdK/Xubs/JhTHXUvH5RZiUciEHwC5HwK+E8/Qi6qnsJiCoSxWXj7XnYo6uNKM/KRcBQlyz9v3xZMOea2yGY3w80EWSUVu8XZAG++Wac96Xx2CTPlWE6RuDoX/dMGerm4V860r3h6ZDUAotsi+yHqp/eg3gRP3YPS92rlohWyDDavxg97ZeS/lgDh4YOE2Ne9uPp8sD3YDDlkpt7yruyIR/JWntesxyXQKMl77DOkPIe/ULv9bNBrFFr3j6ptOjd3nHeMrxMn58xR3b66PLdSieLK5IDlFmbZCGp+m5ZoF1GiqhKvNp5d8ANqWnjf3Kp6N+j/nUAs7G6vOU1SDI2SKPO+ucAfMbYqe5zeM1AzED72Ye3R2H1+X2ydOJF3XI1M3/aWFfY0nhj/ioWNIddOyf/wNl37rd+q4Smc0zoTeBNbpzNLH5gDsbPeHGsNbLs2EaIYXXrlB2Tzndd7WeXRn98hJEsnTuDXOjGFsM4Tx6zx3I4/v6gyc4TspZOGetxtZxbXX76rzzdJ7nIY6ISOO5VLH0jGVeQzEPuwThvyoamQckBbZrNICjLr5RXtAQ1ZptsUeCztSIPyIx52BnVRhpwr4wLTWx3sM7rc3r8epxlqmN/3yghl/4G+tEI+Y4ciKwzSBkVBkyFVByVpnCNA/KgKl7oU9i7HfTaLeUUNy1DciCDUExyuFFBmGoJiDPMf5Qy7TtbjZzTgKTdYib5osqq8r1E0ri36JG+ibtOBs5xW/IRkYJluec+EuDzyAzrdmRzd0Jz0GoyaMKPBSdjpx4x02xhg82incWF9fkUTnqdZXkBe+ld52509EukKeMG60uRmUwO867wVBb0r5hHt34GC4K6rG5yTa3iw+w4KJCp5NHaSAkR84Viva0g0rUcSTpyCUN1cblMRuC6L5y5oguKJOglLkPV4+2L536m4K7nux2cNz8mfeFaJXcXCmXtYYBaPzqrXj2hcX5aq41dcXFqaX1BcnFfAzxMUiksLXfXzmySe9Px5RcVFRUU8hrii0qJCUfZU+/+BqpHqXs0t4OZl5uYXFnPFJVw+r7iUY+Bfvx/RiKd87kC7gy7XN1gesbfc57jh3s4bF3f02dok4QTY/fX2Q/bOe0+dcEb/nG5e2bbl9oINpf8LTkx+Xmx502bB2vVbDzu4HHa+6rTr2pDV9bzCSyOeFHvpsmPLdsyfc3ST7ZmRK+23Wq3dMCi9ieKZsmHWyaWLNq9dvw7927Bs4+p1KxezmSeSBl79GGQxcf8ei/27Zq+ys7BZY7dkw0K7bczSFFH9Wbha9jeJ90l++sHXJyGYk3UrODjqjWewZ1PDsXzQM+t1ms/rcO+3mHzd3gYEP1ONZsgVDcxSpmdKUGBOko9/tLfHO/az997BymFEaf3t5cDM72tiq3RrJkKhPOSflivlYm0FWRHWvUZRNa69/q8QxpP6HHcWTULjJJlEeXwiKZVv5bBOhKf1iwhm24RPeqc+8ITaV6KKLzKrWBpjhxSP1n3GziWV1knUx8YneNY8SuaTVgwL62E/h0/bH6zSenvsCGx6y+8bjIjPULREfcknHpGpVVpqLW0jbHjltV9yLZXX5lYTo0/Ds/HTJ1hBeC2vmokrK/tTXk9b2cga2sr4FH1L/482vvtE+pT9+TRZPngVvqzOgqpUuKLa8sLo2npQuLXEk6lmGhbyNvgmeLUg6h/LsHwvuKqWj+oPhHE9bO4n+qfObVXsmBE0IVlnE5eFUKIorePUFJ+Z2iJ8z8zzIoqSqnxPkS1olPKpvVCkXCx4yvm43LzKRS5PLlbpagQmO7XuXODKUlO1qGrNMkCSlF9dZwywyBNTtl4wL9DyOG3ZRfwhzlQmq4rz8yoxQVEfl3AbHZoPpx11nqB114Q71niuDtaoUnByrlzcmYtuV0wCtLxWD5xsn+Qw75D2Cp+koXMgnBpTx4+yqKutjrpa2TJTWKQ0XpwpVakdJpczt+BMstuL8YpNxfV2SjyZ5dY0hLfjqv6iGs3WRNtYR+6bDPXH7GrYnePigLK5RAqYs4xReyohLRqwrSLa+H11Z4TW63Rlb3+8bQKuJ6HFpJqwFmlousUdma3AlIWpKlLVyvbytyuUj4btTZC+LdBB2W6Dqm3pO/xYlo8XTuOtV2iUtmjfDnQZFNpDAoWItWi90ljcllIiXFaZz3uJUVgE4kY0w29/+zDwZG1GZZNJIs3J4yI9osIMGUrPlTsxQn4uwNKN6CIHa6ZsNsr54iNpuHamBaGSm3m4HjgxXSSCQetEEJqHvjDvAwEJeOg1mIcYCS9WVin0wx4HdD9HoqwDERwMHI+N/xLxcHWTYCPFlxkNCc8HqUukFOTKiT+0hoWhLPjYJTbDW7+Y4uZsi6YjOUnHkqkCbpF/oOTlVi+Kv8KaAm+H5z2kkLM5hAwySDqQUOQbAaIQgZT97rIeLY/wuZLZmPTtkS8vZZ3rdRZ4kfc9BJzwZJcUIj1NFB0Z8hEUOVKXxYwvPvX2nRSw2AQg8Pg7A3IvXwgohvnH75wsgrwzDr7F9YPnpMlFYGjGzd7/IFbm2eYRRJw5mw5RuzzFZIbzRX7pW57YlycOzyYDUr3fpfo+yEbAUvpel57IIDXhSjA/PCr5SiadXUS9S4NgK/+PBLw/eKK4sPOxEhHvL1+ViaoBz8Rfzu4ymkiIDvHCBidOHhg4Ybbgo/Djz2Yff/cdmCh2ukonjs711hHlx73V84vpmXRuTKqxCeTspGKGiQN7KhLnRY+d2ZjwPN3Kwr7dyhK4ee1a26fHF8ott9Kerwrnb1plTcv80/ysmQn+204cXkrZ/Alyt+jNBxXbjnGXnICpG9/0PkfsOFs872T94Pn7uIx43b95+0KsenESOrjA9NczDhMLvR7E5d9Otojy0wulRgRSI9+A6YG4oZZ5I44jjUfrOiebvqQmh6YOjBw9hjP6HuGbn9TvpWhKSFT/NBjvZ3qL/4uD4EZKUt8E1e4m1fFM+C008rihgKt35fa/HGfZcB/05okg5Ivnghe5nY8XWbvk2b6GKP309Ycus6Zz9CSBv4jPt4eikxBgCJyewpBh61t1blTy2fomZ+6vj2DH7M0sR7vZsHYe5BedHh+xySDRz0X0bimeGg+eKbt+S9u2Ew7bSWM4JyzSYPo6MN9WOurIvcUJMGklzKkPPEd1vrjjlnjNBSL6F0+5nju8EY7YLOgVzBOyzVLj+Znd/KDrW+jiA10eyn67TZsewLsN6L6A+1OT+249wPI1/Es42YUqVFj1iDq2meS3fg3uXN0j3F4hxKBNR1jrxApaM54Z3flQ8vOaNJ0XAVe9d1yCol48IGZdQa1myCS7Usc9HD2AhD7hXb39z9wO7Q+JPaCwy1+J6eIHjhBpnHzn9f1TDxsTngdb+8DHERvZxz28z4dvWwNbLZAx0nMPxIy/FuQGr5f7MHj6nDXlIPmcgTe++AMF238vXGwHC86uRdc200oX1gee43VcXxCg8wpgkAsM94CAnHlLc+7NX11QeHzOCSEYv4fe6PcGDMJhYAhc2VWA8YwEmc7b1TefXMoaGgm37bnA6XBVbuQFYLFT5B6/xCLLOFbe7dKzC4+1ODxYwO2BDOfvv+Lg9beZdnshT18Mp9chDK+GzrtDPNqXoPsMMvpEGODFReH9ILYnxbfp/gREjnYQPzRvp0+5IdY4aH+XaIB1yyLs8NLmjavA1gooi95JCKYhHinwwiYC3S4889J7VcImG5iN8gmWE5Ngp3nx6gMw58z+qRlgu7B0gUM9cDLODM+46vEYQP8BNfh9km2c05pC2G10UwLW7SMxngZRYOgHBgFg4gNh+3MwnjEgnRQ4G0+H6RMKjzYWwQZLAL2zABtORuxNvLwmzThF1lXZu8CBTF1IWdTf33p+/PvbtRmTHnv6ec9cIHvdnXfvq7Ak74dbIox2Zy2z5dkaf3jROd3awvNd6s2OwO4og6TubgB//Z+fW7sI5+6eHgGNCc/tHV3Zj8Yfg8Wmnu7c9Yth7STeW4OtMRHcO3h3qeumeHHSR/uXt0xeWi4tPTTzuUf6s1/tYZWDdOx+mLovqNN+0ZKjMHFPPXDSrxeey2exOT97cgDZ5frbqQF2fwR8EJ91CE0CPe9ipG97HovqcFfR1Q+63KUdFmQhPH+5U/rUOdf0vNcHwS8P5TNmFL/8j1eW5+YhoXyjJL/1UbZz0rq4iCfe9nqTodwuT6jeiLJkM9svc9L9nUsFGXQ1Sx0wkbtvUKpBx8tHRz4e8chkfLC+CZ3e+fdNA4Spv3UdX7TOBMIGKyBrZSFAXNtx+zsdiG3X1TShMfn9nDpMX9/tTyk4tetmnrJ7M9gbh++ZfNN6TSi1fivApU545ia5YcGmjmd3DouRbuna7RqxZrPM0SNryClYfYBatTjJ/hUsrPtiCIo278BGZ/Hk5y5PpTB+i3DKuTmdHcewHd57OZbMDPmgFwrTulrqbeSNCQVTZ3IGXtgLQ1dwpnPoK4a6YzNGLCw265xs1uHArVlxI+zjF+aVDLs0QidtzPDicGMdQ9VKter7a1Icdlx6YAp6FPAqnIiKJ9LjpEFROWlh3KjCWE5pOOIpIiI5joagV+FkUjyI4mnI3IN3A4wIT2enkiGvw+Q1btHYwJQfER3vj6p60Yc30ZLsLMiLFqQmcRPiSiGBA1AQxqzkTIlJCcvNjhZCjtebHMhJLMkWSWMKIANdR/HyhcpJunUjkSI5nPEAxaVno75lUiokJsaEZITlpkv56dwkMS9aDClvYjnJxEcxJOTQcSG4B5qQIIwmQBDiHy5NjFPEh0jYkWm50XRcmihdAVE5UWGyxHdyCHntr807/Bn/35XQO1V9g12q8Y8bxnnWMPj+X7AAtK1DZjTZf2+g6nPwfJPd6NGrRkSARyNdpPo/x5OWNMGSURQ3wc3vGwbPFmrE9P8BPgOq1FPdiJIAAAAASUVORK5CYII=)
(ix) 2, 2-dimethylbutanal –
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)
Question 44.How will you convert ethanal into the following compounds?
Butane-1,3-diol
Answer:Butane-1,3-diol -
Ethanol react dilute alkali produces 3-hydroxybutanal which on Reduction gives butane-1, 3-diol on reduction.
![](data:image/png;base64,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)
Question 45.How will you convert ethanal into the following compounds?
But-2-enal
Answer:But-2-enal
ethanal react with dilute alkali, gives 3-hydroxybutanal which on heating produces but-2-enal.
![](data:image/png;base64,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Question 46.How will you convert ethanal into the following compounds?
But-2-enoic acid
Answer:But-2-enoic acid
But-2-enal react with Tollen's reagent produced in the above reaction produces but-2-enoic acid .
![](data:image/png;base64,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)
Question 47.Write structural formulas and names of four possible aldol condensation products from propanal and butanal. In each case, indicate which aldehyde acts as nucleophile and which as electrophile.
Answer:(i) Taking two molecules of propanal, one which acts as a nucleophile and the other as an electrophile.
![](data:image/png;base64,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)
(ii) Taking two molecules of butanal, one which acts as a nucleophile and the other as an electrophile.
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAZYAAABJCAMAAAFePsB8AAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAGtUExURf////7+/v39/fz8/Pv7++7u7nt7e5iYmFtbW4uLi+vr64CAgHR0dPr6+t3d3TU1NZubm/n5+dHR0XBwcMvLy8HBwcXFxY+Pj7KysqCgoJSUlL29vfPz87q6uggICB0dHfj4+BEREW5ubh8fH2BgYCoqKg8PDwAAAPT09AEBAefn5w0NDezs7OXl5QQEBAsLCwUFBeLi4gwMDAMDA+np6e/v7xISEqenp/Ly8tvb2+bm5u3t7QICAvX19aSkpBMTE9TU1AkJCRAQEDg4OAcHB/Hx8fb29kVFRVVVVWtraw4ODicnJ5GRkerq6vf39xQUFK+vr/Dw8Le3t2dnZ9fX1xsbGzs7O4iIiDIyMiIiIiQkJAoKCnd3d1NTUxgYGH9/fy4uLtLS0p+fn4SEhKysrF9fX83NzRcXF01NTdjY2LW1tUhISL6+vujo6MfHxxUVFUJCQs/Pz9ra2lhYWOHh4RYWFsTExAYGBhkZGUpKStXV1TAwMB4eHuDg4DQ0NCUlJSgoKKqqquTk5MrKyi0tLd7e3jo6OhoaGisrK0FBQWRkZD4+PlBQUCEhIQAAAHPO/EgAAACPdFJOU/////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////8A8W0UKQAAAAlwSFlzAAAOwwAADsMBx2+oZAAAC5BJREFUaEPtW7u2sywQpWHZWdlaUPEo2luoa/Eyvvm/9wx4NzEnyUnO/7mTKHdmGC7DQMz7YOXZei/vD4AEeD4H9a8g9FmrZLpeXoQfEQNsGx3EkhtkrqLzJLS6mwBNy1Te+n0WACfPzoD+ts7E81V4i/RPNCKRkuHt+RkFOn8tymrk6bx3s27gG4+GLZQVv0gvQfmqkOeRirPoC9EJONR2UFFdRoeX/siUHwdIHam1GIMUwfshVR600qcAvsl6Z5qXtsBqllhC4tDkKU2PSSQ6lxjQ1aOTsAUJ9XnQiUUK8ujiyXsCGA9fh5ttdQxrMPeP/KzLsNtWcV1Tor0O2noHUkJrGuc4xYsP1TRel5XadL7p6gca/7uATpdawqfGekP3cL6LrrEWLoi/gAdX//sI8f1e/IFadBA1xWbUrXGvFi6iYxnRkfwtegtXJg3gA6nlE50joAHMfDPn40iZffCTZolAfPOexESMlXDlFA/mZgFaxie+a3yinrKERmMBcG0tg2EsD5hG5RjaSD3GxfHZF6jFpiqHfqJrBzIM5uU/gpqPn2b+ywDPY2eTFWq9Si16oCIF3BTHHMyQj8XQQWFpwOEcCT3Ym/oBjY3lOfQ1L8Kk1oGszC2vosO0vN2cBJN5V7n2bC2yqlZjT2SdmPeh+/Z5ZhxjUdWfXSvfjlBD0UBLAV0BZ5Y2DV8Mkek4141gF3BN26IPUN6+Dus98xdCBoWjRrlEX9BCAdEgPsfQs63w980429ZfLxPB72hDv4NP8TKTNJzqe1b6n+ElUGUC8VgAMShlAsK6FiN/jJfzsm3cbQimG2p1jHHOWKzN3Mp/cHJx2pZsWlmnVd3lDySWmAXppAKK2Exiz/UhqLuakLpNzMSHzrayORxlWKh6DCBFrBqvGOapxewEU7HRwjUYL5Ar2nHBapLeQdYYCXlzsqcTMVTARTM6AZd40argpsjYJ1Fmi0bhlghxmmiOQhQ9Zlug3gvWwgWbDXlkBZhFbVL9CLPFr5nUj2zLyz08nuPCd0EkiMenJXlQ/3myvGmYeDIFbUbgy8CSrR5SjEj1plrnm8YNJfdIYzwmGywTXlaOuxl+Ds4youruzCyIazJMFiAkw8ebQVZiMFaAPddit6e7wS/DNHMusFT5NxuAC98Cm7UYXqIv5E1ZDDtGi+9DjpGAjeN6OHAW0DEM5Ph84XjZAJNZJqrTAmpUktMzGWH9aZPRJ4Fx7ge7maYoF0xgiJSJ7wV7i18AZ2nyE70JpVgrZEIbSmMDOtxr9MS3Ylof91D9AQ7+nzjYI/+F8bHBxct34uLlBdg5l3oWn+ElyH0X1CKnB10ORcrmZw01h/gILzZTJnhbcchpmaLm8bScXswL6BGShFL5HVDYSqxwQbZaPPdTaikRWtwsaIwhuLAjYBEGRF7mpKyTEAyL4TPniNGvjrlXzFvU86ioo0VfIZdNPSM2Icd1LWKOSjrIzuBVVPTmpoeLrYoXRxOdPGqe+F5kZDR/K9Dmyd8ydWkqeNmOzNJAjaZU4WZH5eYgVkLDgVfNlEkr/Pod3XRBCKEB3mu/Zx1Snf4QmJz4xdKcd7QP4wEPt45KtBiNCdpn1HLMkkZIEalwMSTHIDBBCw+d+LEoVuRkEyQm0wCPpo1FnUCsR16dOOWIX1sRP1vSsUSiYgW26SaYAVI4HiCXVDMIvwadPsmlVmOPA7u13jMpR15OgRdzBcNo08a0gKlPnKP4o2RG6B5L5bKABq/RxsJjH0M7aJ9Dy1dTJWxGFoz2oHGKVwVp/F/X/QA25P0+tiScJ2qecmqFQcagRA7YLYrn5ZitDeVksglyPHPhwoVfBsbjzlDfH/2rtMtEq8j/Oex4Uy++X897UnNzUaihUOCZjpDglMg0hY47IYTyerpEJiw8e+BZ9ZuRlnQs0XKJChiX87npHqlS+JzsuyyMcFz28YMi5QvsRjT0pUhLJlRPKB4DRSPVgEjq0wpERiUUj3zITBADs0dL8wggP0NavNRC6UJdre5neBhjv5EbHdjKeb0UIYgOqk49BIdGdeiAoEQ0K9UuwQ5yVQy5CevQdaETOh/yrmAznBfpOYx/YBhcZhvbiDaT6EpdjFosCWF37LBppY7Nv4F4bMaDL4Q09403FOdjZMJy2L6hf1y4cOFdeGCekV0/lzWxnnDDT/TRWCMjP15Gu/AU5BSYj4xrB81WN1BIwwOyGrq4mo7/e1CxiPPCc1Azn/NmwNJtu9tiGU1kMlAgG9tD4RLNkFCxWBO6SzZPguosnqVqs/yT3i1IImjPIkz9AxIEJH8JpQ7N+Use033TCz9D4a3MTWpPfrSbH6xLcnnywqcwtNXOwJDjtwufwNXyb0aQRf80rtX8dxD0oOgsLrH8Di6xfCX+nUlssx5qwDyY7u9YNv+l0QJ9no1+cOHhiXsQr8c/NYkJ9bnyYOXCTDLsyYFKjZhpU/xR/DNiyXvTOdM3ageUoYPWD6Zo8I5hPpO/i9hLLEeT+Sb02ZYC5YUzAWJRExMtFJ3joSil4GVfjDTC4FIscw/d6p9cu1hErdKJd503+dfhxzhIeb+A46rOV664RcIq7iBp7vve81g3WlxV1+lN40ta9TCSaKm1tPflau87hi2qtrR2yEpjh4r3iSW0q4fC2rbj5cEq0VFWocxN2ZTWFNlwQNwGWcNcWYve0mZ3b5xlXZbnZigHY9tWbywcoaj7Irc5b7GFFsspKE0XNbKU09Y1KrZNC0bqkEjO+7bITZ4FY8uxEts1bWFs1YLdkhcahW3bNE1hcimgI89l0z+mWp6A9ytO9QBEbgcAKmW8peJCY+WgBNDZkeZdknt3cozxeg0CPPEd18JjDLEOSR2n4x2w7LBOKnZm9eGneZVKzCA8X/dx9dVyEbNgRK4Hg2cpd7y8kf4a6DgTuyZyIFW9EPFusM5zxERq2wQ5b6KOl0gNvs1a6hOcJtNFXOP7UGVMwlCFuBgSv2OEHmgBGLuhTucks5T4TsXwEoyAqVs9/mLkLLH4iangtg3OJ6JFAJCveKj4CLwPWc2oiRFxlCEwG9p+7DGNr0OTeFbZA87VQ4cC9OznxJWbhyDXyQEnVOPRx7Ye+xzSgN7YG4SqWpL46YxK3tKN+IcQKeYY6Q7QrIIbSAeRkvD22Fok5UOIjnnSXJlKkINOJ3OAncoVQcpD7xEJhN0QeZ7GEruvq+L5aeoSr4L3MmnOgQkaQQXn3Txw/peKXc3OkoFUW/JwQ/jMHFPZBqkk6bnTqM5haTF5h0cZZE64hU7IKTMkHLCy3UJT0cKfl6Ata1iwy/TWj63CkIadkxiSjGUGLhFQ61m+bTF8lBEhy/VMNWQYvxnbXacAP6B8rjgIpWzyrpfUv42dSm1tdyRQZvJ/sAdxu6nX2E/9WBkzIONO3s7aHaZ7+WPDhQsXLly4cAvXUvGtmEtmX0rfLLtbtKW49XsbcArb1JuQxwo8id1a3lLTq3GLyB8wsMry4yZ4pu2w5yy4RdQyxpJmRaa95tfCejdZaRTgKi/EvDE/Co6b98Sbzbq0OY6Ilu4RE+uzdHDm83QaNS+I7idbjdY+12Mjhi2mHeArGoctZN6gXFtViP1qsaTWWBHpsHmmdbCHWBq0fTsYG5JYZoiGjATrLQQcIE9s4W3dOWv7Etu1Cvv4ooEcc264Bx4b0ahjBzRVbQ224raGsxhayrnjVvtZsaAI2oPGr7G9M6hdeg4H0pMVvBFJJjb+Q6sKLa3bADsbYhFcox2FMTajJGvrNtRxdPHwZ5ZPTFbyzUzBthXu8TWOxXD4wYO8Epq5hiesatKl7YvyZOLy+VZjv6LBNH0L2jjNgN7lhKpvFksC+vLK/iD2vGCcNQEuciC9W6WXgCzo6nNEsaiBmG7hnrZP5Oz0mJtFcxKTdjKNQUuJM/emEjcqfa7VljT9PTxC/0NWMRoAjzBbqy48ie/rgMb8B5V6ccfG58vAAAAAAElFTkSuQmCC)
(iii) Taking one molecule each of propanal and butanal in which propanal acts as a nucleophile and butanal acts as an electrophile.
![](data:image/png;base64,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)
(iv) Taking one molecule each of propanal and butanal in which propanal acts as an electrophile and butanal acts as a nucleophile.
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)
Question 48.An organic compound with the molecular formula C9H10O forms 2,4-DNP derivative, reduces Tollens’ reagent and undergoes Cannizzaro reaction. On vigorous oxidation, it gives 1,2-benzenedicarboxylic acid. Identify the compound.
Answer:Since the given compound with molecular formula C9H10O form a 2,4-DNP derivative and reduce Tollen’s reagent, it must be an aldehyde. Since it undergoes cannizzaro reaction, therefore CHO group is directly attached to the benzene ring.
Since on vigorous oxidation, it gives 1,2-benzene dicarboxylic acid, therefore it must be ortho-substituted benzaldehyde. The only o-substituted aromatic aldehyde having molecular formula C9H10O is o—ethyl benzyldehyde all the reaction can show now be explained on the basis of this structure-
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)
Question 49.An organic compound (A) (molecular formula C8H16O2) was hydrolysed with dilute sulphuric acid to give a carboxylic acid (B) and an alcohol (C). Oxidation of (C) with chromic acid produced (B). (C) on dehydration gives but-1-ene. Write equations for the reactions involved.
Answer:Given compound is having 8 carbons, and on reaction with chromic acid C is converted back into B, as chromic acid reaction couldn’t add any carbon hence both alcohol and acid must contain 4 carbons and it is given in the question that on dehydration C will give but-1-ene so alcohol will be butan-1-ol(C) and acid will be butan-1-oic acid(B) and given reaction will be ester hydrolysis,
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)
Question 50.Arrange the following compounds in increasing order of their property as indicated:
Acetaldehyde, Acetone, Di-tert-butyl ketone, Methyl tert-butyl ketone (reactivity towards HCN)
Answer:Di-tertbutyl, ketone<methyl, tert-butyl ketone<acetone<acetaldehyde, Di tert butyl is sterically crowded by 2 tert butyl group around Keto group, Methyl tert butyl is also crowded but it is less compared di tert butyl. And acetone has only one Methyl group and acetaldehyde have no group around aldehydic carbon. We know that steric hinderance around active centre reduces reactivity.
Question 51.Arrange the following compounds in increasing order of their property as indicated:
CH3CH2CH(Br)COOH, CH3CH(Br)CH2COOH, (CH3)2CHCOOH, CH3CH2CH2COOH (acid strength)
Answer:+I effect donates e- . Br group will show +I effect along the chain but as I effect is distance dependent effect it will die as the distance increase.+I effect of alkyl group will reduce the acidity of a compound whereas –I effect will increase the acidity,I effects are distance dependent, correct order will be (CH3)2CHCOOH< CH3CH2CH2COOH< CH3CH(Br)CH2COOH < CH3CH2CH(Br)COOH.
Question 52.Arrange the following compounds in increasing order of their property as indicated:
Benzoic acid, 4-Nitrobenzoic acid, 3,4-Dinitrobenzoic acid, 4-Methoxybenzoic acid (acid strength)
Answer:As we know the electron releasing groups(ERG) reduces the acidic strength of the compound (via inductive effect) whereas the electron withdrawing group(EWG) will increase the acidic strength of compound, and methoxy group is ERG, and nitro group is EWG, Increasing number of EWG will increase the effect and acidity too. Hence final order will be Methoxy benzoic acid< Benzoic acid<4-Nitrobenzoic acid<3,4-Dinitrobenzoic acid.
Question 53.Give simple chemical tests to distinguish between the following pairs of compounds.
Propanal and Propanone
Answer:a) Tollen’s test –Due to oxidizing nature of aldehydes they get easily oxidized, wheareas in case of ketones they are not readily
oxidizable. And tollens test exploits this fact, [Ag(NH3)2]+ is used as reagent Ag mirror is formed during this reaction
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)
b) fehling test- aldehyde reduces the fehling solution to form red brow precipitate of Cu2O. Fehling's solution is a chemical reagent used to differentiate between water-soluble carbohydrate and ketone functiona groups, and as a test for reducing sugars and non-reducing sugars, supplementary to the Tollens' reagent test.
![](data:image/png;base64,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)
Question 54.Give simple chemical tests to distinguish between the following pairs of compounds.
Acetophenone and Benzophenone
Answer:Iodoform test- Methyl ketones give positive iodoform test, so when acetophenone react with NaOI it forms Yellow ppt. of Iodoform. Whereas the benzophenone will not give ppt. of iodoform. Iodoform is CHI3 tri iodo methane. It forms only in the case when NaOI is trated with methyl ketone.
C6H5COCH3+NaOI → C6H5COONa+ CHI3+NaOH
Question 55.Give simple chemical tests to distinguish between the following pairs of compounds.
Phenol and Benzoic acid
Answer:When phenol reacts with FeCl3 it forms violet coloured complex, whereas the benzoic acid not,
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Rvk9ccI1SONaPs/9HxTnsKWQlBb3c2LGaWzccnMfbwSdZ3VOXnTwT/VEAMslG+6HsXvijJRoHap7S18k1Unq8nbs8ztzlYYtgW86855ocvO34DsjyIMdTBiOzs7M08gzMJJlMjN2otwsgNMBoofSkGsKZpYoq6Ywq7fjnAh1UlvQyYUPrUx69EHtvhEEuiBK6KXGa/F8b8A/vJC091kbswAAAAAElFTkSuQmCC)
Question 56.Give simple chemical tests to distinguish between the following pairs of compounds.
Benzoic acid and Ethyl benzoate
Answer:When we add NaHCO3 to acid solution it will produce effervescence of CO2 gas, hence benzoic acid will give CO2 gas and ethyl benzoate will not.
![](data:image/png;base64,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)
Question 57.Give simple chemical tests to distinguish between the following pairs of compounds.
Pentan-2-one and Pentan-3-one
Answer:Iodoform test – pentan-2-one is methyl ketone it will produce CHI3 in iodoform test whereas the pentan-3-one will not
Iodoform is CHI3 tri iodo methane. It forms only in the case when NaOI is trated with methyl ketone, this is confirmatory test for methyl ketones.
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)
Question 58.Give simple chemical tests to distinguish between the following pairs of compounds.
Benzaldehyde and Acetophenone
Answer:Iodoform test – as acetophenone is methyl ketone it will form
CHI3 during iodoform test, Iodoform is CHI3 tri iodo methane. It forms only in the case when NaOI is trated with methyl ketone, this is confirmatory test for methyl ketones.
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAVQAAAA4CAMAAAHiCsCEAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAJVUExURf39/f////z8/Pf39/7+/vv7+/n5+fr6+vj4+PX19fT09OXl5VpaWouLi3Z2dqWlpdLS0m1tbZSUlOLi4tHR0WBgYHBwcN7e3qenp4aGhrW1tevr6+7u7j09PVNTU4KCgnd3d4+Pj+zs7ImJiSQkJMvLy3l5eRsbG8nJybu7uzs7O3t7e5GRkVBQUNDQ0MfHxzMzMykpKYSEhPb29ltbW4iIiGZmZl1dXaysrMbGxjU1NSYmJn9/fzQ0NH19fTIyMufn52dnZyIiItvb28DAwA4ODjY2NioqKgAAAN/f3+jo6A8PDwICAktLS/Hx8fDw8Obm5i0tLc/Pz6mpqdTU1OTk5BwcHAUFBdfX1xYWFvLy8lVVVcTExBEREbi4uAsLCz4+PkFBQRoaGrKyskVFRfPz89XV1eHh4e/v7+rq6tbW1uDg4N3d3QoKCqKiogQEBMLCwh8fH5aWliUlJenp6QgICHR0dMXFxRAQEO3t7To6Ok5OTisrK9zc3BISEpiYmAYGBm5ubhQUFC8vL8HBwaqqqrq6ujAwMAMDAwcHB0hISBgYGGRkZCcnJ+Pj49nZ2aCgoDk5OZubmxMTEz8/P4CAgB0dHdra2gwMDJKSknJyciAgILS0tEpKShUVFQkJCa+vryEhIcrKyjg4OGlpaY2NjZ2dnb6+vhcXFyMjIx4eHgEBAb29vVhYWERERCwsLF9fX8zMzKSkpGJiYtjY2LGxsVZWVigoKGtra66urs3NzUJCQtPT0y4uLre3tw0NDRkZGZ+fn0dHR5mZmU1NTVFRUQAAAAcCIlYAAADHdFJOU////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////wABPwN+AAAACXBIWXMAAA7DAAAOwwHHb6hkAAAMOklEQVRoQ+1bS3akOgyN9+GBp54xsRfAyHvgeAfeBtvhHNbAxt69kvkUUFVU0tXpfumbBPwRsiz/JEE+zHUI7din1JtRCgqQtDDjOqWWGWQr7UV8GGtxs/i5BfJSNN8B8u3x13jJVmT8GJ8HJK1NxpLisgzC+jltQOfawtQLfftI1sgzvAboChobci2MVV1EM73ClULrzzOAtDXBdGaqBUSaWirMJAiUba9j+FK36v0egs1miJLE4KqYyaYmG21KUIwNawcgH2bBSllrPJ6gqILQkyBbJwJ0+FPdLmhMwTB1C9eaOKEU9Auh4gUNvIAPE42f2tFGx5Uhc/0c1NhmThD7riygXon73GZEa4YpjqU3wRcXoFPXGFtMyKZzoUDZlRD4FRpol/Gi3olfp1dIX/ee942W7UxaZwtT0HFhq2Uzi7j/3FBmV8diNF19CFOZd2szZbWpyAwXTtARJn/CcGfTYsytoCRsDVtKDBG7LMBQiTidcQk8JtMeNKACBBBhUHcz6TLepdd3AFzRZz0+tPN6PWBTXJMzPbBkKlRWOxaDMbXRYsM5h8c4sM4elI3pgf2tZhQfGJQR21wwdsKWW3fdE2D4MugwRdLoybovnEhoCEebzd5zIswQDSA/7Vo7wJvBDmwapE0pIWK7wSMtdtjJYsqi1ZXDnzkHsP1zNbHDtxr4Gkpwpm24zrAlzsvtq1zDsm63R++e65Mx+xQe8+yciaXEXk2kFetTdX+FqDJDuUvJfgYKThLYDlLDMmKZjMk4JHGGcVc7IKSUuGee8+Rcx5kUzKiHEZVHyjbi0CxcBcDcIpYC6XuuiBxKkd01Y0H1eGYkb3KnreEkZzn1+VhlwBsIG0i5MS5WdLP4pzxH7V2yoz4qhujg0HnriixvQJpLtIdJlMI0gnrwKiohBJseLWCFVl7CTLo+tue5XSoz3U2RYinSWvx9dQX8RvxVotp2p/7ZcPgs8HQdsgU7hp/jD8PV8owIQR07yInTw0F8WBdcgX6S1XwdsDvlvj1P2610TC7qUSpZZdyTHnVimQCViDvRDN3PTif9Q8Asg8MCJ01XsfxO3DZb2Q3ySDtNKC2UYoaAQwTGGUw78XxavR1AUU9EeVW6h5iZXWd6SvknL6udwN8sKq20xkwYe7ifoYehFY2LYRj6Ju535G8XFZPX+pht5oEmLnk0LUwgsaxu8K2iLrIc5uahAPiT5+oOB1HP+vNVPOJpYY8EmPyb8MuCWlTnLETVLR7FTGAvDTB4GnoToFm2//qUhc8j9iD2X3hPeywn3zlPmlpSU6kIbt7wdFFeC5UrydTeFNuM+y5E1QOjsq1/Gt2gqDsGmP2aqOHCTaMEzFWR9h5PZ3j4tQw5EjgCeGsDu+BJh5aEJXwuLDDUtqRHsyIqQyPUIKhVjWQr8RJmaRMjJfGpEf4+TiC4/OSh4jDwugKiJlqdpzwhILYiLHO0u4A2KxY8CdQPwEMiLAALPGQ57BrQQNSMUS0Fw0lD2MJ7NRN2igwmDM5V50YP2YwnMCwFrI2HSDPPBTCnBRkcdjyhrWQ7NAoqJ0a1AB4z5qkrGGsxQpQn4yQY+dZG7GB9Ybhx1GXFQiEhi137qjwB1EJ95OBtHDRgcx8PeC65m2I7GzW3xAtUVKnF30pUU5brSJMvQJ/gFX8zp6VAMN/vQKlviaqofwP+ifoO/L2iypqdZzMytxP7IupjvFV28qtp3RXm/Bb7/B4QdUcynyRz+TMOV/FEsufNfDAsBlfQTthA4d8Uy0h0ND38QW96bPP7WNIzdHpaYNtH6yrAEiO7I65qeuvWneGDUVW4XRFGNw5iHEbB5EGOMy+BK3hoL4EuHNucTw6meVbMctzewXwmWEZzIdnhAxQFLgOEoqgRRxFElbeMjbweQOLOo3eQ9IjkCOEk5ckKBkhkmAPW0R7rtZrEcFdGOAC2HUHS4DKlEWfpaZu6rFDBaT6aqIelXpX8NUExXyac6gxE03qjqHyzEhw1QbMRpx8jgp3ybTF2IZrRM+zXG0cLq0iU7QiKuhFG44ZSspTOa/YaYCqbOJq2h5HSNN72NBYbmj/R+A6GCQbOmcHq+8pkc4+BjBmWkc3QKn4CqM+wblbr7sE7/uR2/tRFbBkecNytnmC3r/5u7KS9ye7V9M2iqnCi4L2Wd4J+s6irdOprEEtJXdsrvlmr9PQKnCqIGhvY4ljWdkgGvzcfFAi+WVQ4eKNpAkUtBpsDHTPkcB4dX8h+u1bpcUNObsA8WzH+8Inw+8dpVe2FijpNcSSLR3tTB3yvqIdVvsGh7pu1+v+EKtU2Q4hqJFiXRysXHQHfuDBg1vgmtKSwTRe6zvQZK2DMZzGxA67QXMNFOcX+bB3fvRQx00a3n/cLJPoEo0MeYg83X7PcAswSA0RIdfzwhNagYmqx36I6c39o8yhfGw2ygVWSka0s3zBI/Ak0iXZ8SbaXCpBK28trkhnrmeMjg2le4kJxJhgaYzO/fNhvQ+dwjNWtPoi9IqcMfLIwJoGBxqbu1DV+uYha3+HUiB70yYIWvWSf7DZutMY78TDsW8JliRRiaCe0KZpGM3SnGNOTmaoSEeiwT8GFhm2FUEpV26j3FOU7If6mBmQJ5v20xMlsKaHnV0M1y/Zdh4Ygr+8wG7QdeBgMJgow2dsHP4wqCtR+fVFO1KDagdJCgs6Ma6vO5SABPlKwO3Wm4qIcqB7CxtAMEZoTIlPqENNNGEEMf6CljwegxSlBBRh5USq/D+BDckDI4PPScoLBA8QVBjxHA8M6cuIT0rZkZMxr6TpTUZSgX0rJj+isbbR1sGpMt/iV9blzTNRn1s8OeXlBTiwqJPTDL9SSDCsTyRmiCCDQFYF6Vanoi3ZM1rcQbPsEGg01cnSxGGw2HnwpicUlMhGpVHl0DNgdCzUAHtil+IUUGLAhH9XXmhjKB+zErzDLSDJe5INdoSC2CfaBGpc+iudLUflBMX3AK1i4AZK+ImddOliZvJFMQC9TUyfYNiRwOiU35QcSluBXdqO5EQVn6lKAs2cdlRI19P8EYQ28XKD+Eq7LqfmDPFcFxC5WU3dwwojn5Vz81KQ6Pv9AtNuqmntA/xgvPXhKvBY+5HVTuc1oei55yGOLp0r9h9fxT6lvwD+lvgH/lPoGiFKXHVgSNbduz349agmtWM66me5dEP5rW9vmNL25bis1V0s2NAoR/6ay3lea9TTfJq+ASvW0kTfs1PiTlBQGte/OOM8lL7X5NZw1iXTNrrdd/R3sajR7U/iiQgkotXj4Pri1/MeEwXQDv4v2nRk60+URXkxo+66jhd32IU8w5W1jPIqTZyQA/hG8mJcbvgpLP2jQUZZG+LXNGRYndCfLnINytiuOxaN+BaQZfjGn6TGojyRZwSZ5BVDqUAod9Mzp6oQxPDdyzYVOSVtcFI2zhj2UT05NDOIiPX0V+mUU7bnv+I98pengSqL7PUY5wTPrUzfytSqq8kA3OEy5jMkzKNC5rh1N49Ad23Yt/EpnfGDQZJY5g6UN9Ozt1LfwQCMqS+YLYfrWZiyT8XYa9Xvby/goFNmmzD8kU4LX2TbWJg+3oodevbxjrfXwdxm7yAEzGb4mIwE5teoXvg22S8FRXxlLhG8I0H0dUb3qp0Yc7+jCQFIp40yUarrzY8AlYTo7/S8TVWsbzAA15pHBkVwaTJbck30HJfKNJGjIq2AOkV6feort6X98BB14hovtfB4RQ9ZHhg2wCWBjagJXEqYpVFaVKq9nkbbMejtomcQ7Q8Q4YJn1No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Question 59.Give simple chemical tests to distinguish between the following pairs of compounds.
Ethanal and Propanal
Answer:Ethanal is methyl aldehyde, it gives positive iodoform test on reacting with NaOI, Whereas the propanal can’t
![](data:image/png;base64,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)
Question 60.How will you prepare the following compounds from benzene? You may use any inorganic reagent and any organic reagent having not more than one carbon atom
Methyl benzoate
Answer:When benzene is treated with Br2 In presence of ferric bromide (brominating agent) they form bromobenzene. When bromobenzene is treated with Mg in ether it will form Grignard reagent, and if the CO2 is treated with Grignard reagent (in acidic condition) it will form benzoic acid. After esterification reaction in presence of methanol it will form methyl benzoate.
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)
Question 61.How will you prepare the following compounds from benzene? You may use any inorganic reagent and any organic reagent having not more than one carbon atom
m-Nitrobenzoic acid
Answer:When benzene is treated with Br2 In presence of ferric bromide (brominating agent) they form bromobenzene. When bromobenzene is treated with Mg in ether it will form Grignard reagent, and if the CO2 is treated with Grignard reagent (in acidic condition) it will form benzoic acid. When nitrating mixture is treated with benzoic acid it will form m-Nitrobenzoic acid.
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)
Question 62.How will you prepare the following compounds from benzene? You may use any inorganic reagent and any organic reagent having not more than one carbon atom
p-Nitrobenzoic acid
Answer:after friedel craft acylation of benzene it will form toluene, after nitration it forms p-nitro toluene as major product, after oxidation of this compound with KMnO4 in acidic conditions it forms p-Nitrobenzoic acid.
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uESmVYgInHNbkPMrePNC4F2mduRHA6QuJI61B6hblFtCHLxZynzC3cHDG3cAq9cErE5O3SOHteM5dBuw1GEMVtBaqkcBbOUsNVkg75MlZVAr+oo5CFUWBnAHOzBQBi3GeO0xgjeuYPXbvFS4Eyr6UEP9arpFYbEjxMozGs+gYo1eW4ApMsganEo3ZLoMt7VLhcsjOrDf2s1BqDamupLuBx3hKToH3mGHoY7mWntafrCU2o1PRziYYfpaLqtPKUs5Ze5udQl4vATD0fC5qaR8xCQGVTs5JhaqLVomlaHQegLYhhobExSYfKfjtwgYqG4qoZ2eB1dhNoxTnaqM85GlDlgpawfjvYxVcrJ2i62R4jIBXaVhjk2XDZoDC/RcUKO06QOMz5CELzv6R2GAR5BUBGuiWyOXwDbesKNlo06hfoVOc+cSU/6/Yte5CpRaZ8ZS/x5hYG8vqGG4Eq/AqKmH6iqMFcUxeoLPBoOpjxS7K8QuE7NZR5Jw6qiItoufgZTUDFSkPqH9bIkfIlB8K2/r8Os5mPRzALZ3x4KfGHYJ8HTUDN5UibVBiD7JO4fqy2jojlO3k/Xv4SULYajmtJG7RFjWVTyWaKO5eyAb05BfEpiO0NFeuFfhJgWH2bqveOa5srVD/hS4/Pxzkyg6tQ8cX674cfXgGolyhzVLxUnd8dZ/tGtIYjRN6UlktPTLNSzr8Yk08edbDo7vmGD0as+za03X8P4FGGB/Z4/e5EAPH7pQ9sr0bSvgxkDvpmX5qiMF3de+P6rEQfrISmVmemnQ39fBnIXJf0ZW4ym3SpM3nf5X3aJXmNBgRvX9Z9fgNm2XIrF35zzhyY65H/hofAUexlfivAj1LPQQDLcUJTJDZHbqxmo59fiVm2HKEMf3e3oE0P9tr5bkAs6Wzy7l8Dh8L/VTwmNzbwBUoth1tljG9vSvovEJTH+3VIVqj41Rzv5Zc3t3eu3Qf3HOXGzVWZ9HZ7H4BLaNG6oQF4RrGTMB4IiPuEcJyXG/Onww4mj4D9PI7m5dcmCCbg2odgJO7kjt4qXyUlJ8aKIqkqyRPPAIK+u/O600zeg+cN9gc8TNs/zVz9nKaE+fKpm04wKDB3f4hliwIH70/RA8osyfyz1D2EYkKP7S6M89ec1G84Qn8XYUgdY4QKhoPqbTMYscMlfhE0dbPRmS6lOuKlH48oOQuhY/CEm4SjT1fBzocExAsrtmycykAUNePqkzK1PuVX0VwPRZf4GYtKXuxSO67d0pQKToQwXWlxGpIwS9zBHGJlNTKL3JQyeizAi9aBL1uZtHd14vss6cNbvMv52VRjW5O6PupGCznCVb+5wmEfMbFnWDK3PZe0RL6h1UzHw/kuvqfMps/A4lHGtNbV7iXmNqtI5ga8AGVMqXCGnEY8iz4g2PkZK4pAnSm4xEvNtxHCAxUPMreZLaVSYI3eM7BQwzj2GNPW534FLSW7K9NESG52gtkxlDuEuk6tB5mruJJLgy8l24eEFEAV3oVPyplbYk3dHMwcwbgCmFvkK6TSJeZmh/np4hkEoBFuRbtLCplTCUZwGuNGx4mrp7eBeBDaVFFGmiNnXGKOxKLGFZopxYsrcyZA8YdfBiTZkIH53R2SBxw6yJgVxAUCRy6i3G6GuEaVMZQHFBQhgtlGblzCJ2l8M0BxvoVgi1YDoSKRzImU2gdywQO+IxAEqMjJ3RNC00Dasx9D7mND97kDJMLIWuyn8MZg8PdwJ3xeGzyExULzx/EwbZLYzyHq85iDItI7tHIP02WgAlpupvksFkEW/nMqhfeFSF8p2lS0O3tNz0mYJM9Nj7ryeNuOS5DQrrVxmzAXzmPeAarKPinQ6D2njkoct6NFgFuK9EU8ntwaglyfIjsGcl9pQSUy+HsKKR8FkXZkay73SSUF4+xQsM9G2NaaSKHeepQU9A7R3ew7UQhsalr0edhjBO+lhQ78cIX8NsjgCbOkdYnl0k3HJeg96nAO7/O8MWr5MLPjU3J/bPmy7Id/Fl3jGmsf0eAB+L4ZwGMx3AVoABU4QwN+b+SDv/0A4pt380ctwvuG3+XdFTU88ax/fnRygM62pjXFuzecrdFu5qIs3QtwRb30MASOWbU3B2ieDyRnbu3WMN9JcATH256HM+71Uhz7d60tZM/QtwLx6v+dQKOLtDEtNdO9UMi3fJH/3uVsesjWQxiqooMEitPAj3cUZrglkqd1dKg/7ELVRPOk/YcllBDUYYgP9gYX2Isq6sAPMxcDkPvN0J7E3I0Rj4c7dgHTSBgltdADPFdyexDmbia0OsFvt9qF2hwaLrQu0raK603AWnWTnfdPgvRegnmCvUj7tNtpmMgNmYNPGm9VT23/6Aef8H0jALwOA/czrH2pjXwKn252aQJztSlk2BePB5MbOd89unQ1Gzqau+hJ68wNT2xDHpuzABeGG9DIV+cbU87G6igd9xbht6RgjgGsHQIyv8QMMJkLvwzOpvDT9iOEVJ6BKQq7YVABN/znoQrgrSpm2vzEuIT6jZAn2cQIYbCwp+j9ypMUQJrkSV0OUfBhMIqJwwPMRbU0clv1ADc0E0OPkqKO9AfOwMKUZ6Pat4bBMb12XvTGwOMiA7EZrRUgN2z3wzdhu5/hWa4Tw8JOIWaIBHeeBLXXKzDczAauGLzufK9JhYvsJZzZMddQwPJSQS+0ipgYhweJXwSiz4Iy7DtBO/w6kFeJIob4OMPYINtIUeQCxbCvA8KAkzAby0tWRiM/TJeFP3yeQnI+bPGKwYclNF2ZOPHb8Qs13AWIae4/bMsTIPKPSxuUNvnCuTdQ2mfg4xBSjI9mEINeV88T/lX2MKT6aQpqMbwNmRkvZtNePN93earfZAKRd6525CwwPygcPE6+ekF0Q3ADBrp9mlS2crb3ppIdTcSK9KyOMhcdfgHhBe7xxjelA5Mhy6Qw5sgkGfIeqNNqDAk+J4WNz6JikbwwwpTwtF/3IH4hYYZIt5H+NCpdEFhyywLGxpfskLZmdnbydBMEAdwG5ri2FMzXSA/L07rID/JQxarb2MrINiVay66wCHQ9e3Q0wi7MLT1E5pDMBXIOmatBF8sjKJBiIhunTP2NO5GPWCVb3Ntm4hFGrwVnm7k5bR5ymtvs+BMcSo4IQc13S+ADftNid7yXUfAddoySekKOxNAaQ3PApgRWkpuzQt+HkluLesqcIpb5GSC/bMjwK+ZIf7hveR5g42Y+IHudPivm1qwcSm79MjA3o2lFoFhkacqheJqWFQreR1pVPhthEBZBoPTKB9SbzImvkLqXmVs7DwXDOsdTEnlU4uS0RIVaWlkwJdztZsvEDWFMEcJ2tmIQlB7o2GSOlMSB/C3m1jYRB8zdBAgquH2xYGuf9tFmU2YKl8qR5vuSm+KK5KBIS6ADlIhYUQSSmKsG6sQ4PEVwKGpYbhsx2Sqy7Jwey64/5mCaVEcMANnLIObEAYsKRVzvMScV1eQlHYOzoBUqkNvxFyKdcAlMzbONIwk72RwNrYe0g42r+qpHfuREsF1MiYGODcnNQ13ue0asZRmB4KYVgZGDQUVy5Keq0INlQsPM1texTSy5iyRtZ5u9zTtLuvcXFXuxptKUgnguJ6B+JxV043hm5wgQOaNcs9UsWLihj8GOoRxITnqXYwBkiz0JBb8OHd8xWMROGmkJfWNWNqmSBSNShWSO68KpsvHCj0OoEAqN+SJhl8xJBlqIpZn5QIDQdPYlB7TQazXbsRsrWncANKemAB19x861xWs4oBTkmA/uVTeFHXMm02h6EFe05137eZplp4luNGZNIvwqboTaaqs/YNEJZupOtnDbgu6XqikFTkfod09Qd2tuacR9+FAno/wYz3n09Q7+hTZ5OShadBoo9U2MdMFUTreaA03dWqOT7C+OoJwigeLmcLtA8WGiw+mid18mJTpb6N6AkdJXUCdZItF5yU3v0FNYz0JwqTwpWrK9g5E1gA+yvhLgprvaQ5w5IaKAmT2WO/rtoAFbk3wVELPNpDjNXaxDZtTcsBJvYhUrWLsEFg74L30zZret9FH3HGSRch82QFTbQ/CQnxUYXfTM2xDOfoB9fVB9nQCSGMEff90iRW/ZXT7GDsHOseYOtRI3pYoO9xl8DL6TAcJDpFsDdYfYdI7mRkShu8wMnT9WrGp6Mk6G+ozITdZB1+BYh/XcvhNqRaO7IKGm/lPuTgEaOgJEiPwHwaEaiFEUOdhCcXSoXYqKUswTzwJ/2HZ+DKA2iBAiO/OkS5selVIDtdfD7NqGrXOGBJm5+li0HYTVQrF1xtnCWjTpsR5SlsnG2OYEph6rEt8GSARZLKPaAcotn6aNM5lRhgJbxGj52egLdLRSVyRdljdFS8V9e7bnTYhpJvdQAcwAK6ki5BLtNtxNMbgL97+Dr9jxC1rjFjk9R7212ZULi8gu2QPfk9p91/GrgYgbaLMo5KwLtmATl4Y+RMBu9UbrT2AqggSgbwJptM02dyk7KNwQK0u6VLoiW5rj5yKFfoWO06w3HAGZ8XRBMNRy5oI9/O9iDmCNDcFtyK5PSmeN711uKtNw7+x5D/7jITzVO3o/+wTCd+B8o0/7uSDNge5wm0Hstl788MMPP4zQRjtqjRPV4p+A59w0h30D/iXuIDLoG1nSeGiLDQeTpR/5b4DqfcYlIZBfm6RonL9OsdoH1agOkuOQZM3hm2FM4F/AbDZS8G/VKcqNjgXsdOi+E8oLruCK18Hq34dyvIkvF/F+m/APyLaI+XQJtftuDo8mh7+bM0Cmv9lUaMFjITNGW45eB5G/VRUF1WSOy577tPCZK02atbXLTGmLyiYur1vzxZoameNZS5aHccmhRH2W5K21OccxE889r74TQXKV6ZK088ZnnFVrM1u4pk/7Ehk0C5+9fydGJZPa9RqTBfdfBghlokFvigjVyfeKbtY9GNkYTN/LGSgfmStrFEDlJdb+vH4vdxPmys4mmc1sz1nTskwKV/ZfW96ImeTQG9KPGHrf8nTXVr4r+WbBzZmTDTdzNHMmz3kS71cPRswk96/BJLaVj2b+TaThWO5/EmAumP5BVP8yc0n67xY5Dj1/dUt2APD1LwtOcL/sjHzAIWsvZUHOw7lgXJz1cFASgoZyZ1isjtLEuY4fe3BzuvvCCb6EHDHfSc4aj4wAsYfLtYnyAXDHiZaHyaLwnsHb42FwlAI/L8x5ebwTpu+NfG/BXYHd7Guk+2By+YzigabOl31S8VyHzHOCDD2Je9EhGyBt0qRC5gZFTPiHEp+rE1ERhKDuw9zn/eFo6TVcgOtsuvgE7h6Er3F4gNG9gY3+1HTfiAs8MaHJnLOQHRfhPgzkJWRulpb7MH5CCfICd3K9CnKHfn8GnrzvUfMWTxgvfTiEe5PlDQjp/sCK/w9m7nHSfsz9DQJp9+ZJ+JOttB4uuZM69uGwBjyW7uQtjR8pfRpW38JfA1RAtLz2Af1mANLnWSrliOyBZDfxm+77jx2copb9r58H2+KfiRaeLwBeCsnTPVUJqJR3prt4wx8/KDWygVh4oeCTpP9gDbexIMh1eKEIdvHbj0ZoXLi5jfBlK/xxv6Kw3PFyKAElexNyiCW3HpuGsshZY5eYDPAG/VE6EHN3slFemcMRcpdi7uAIIWE0lqRC0e0fUE/jOI7lXkFC1wj56hX5NSdbMEuPMcbEDbIavpYDqgY0sSrh1lrXuwWICR7UD68eueqenVMZCHdai+hBvpssegWY7SsQaGvLVAhMqBNdXAm7imdUBPC41wENAkeP7BJlW8NKq47qiUaC220EYwCTqcIvABV6BolVJZdcsGLmoR38ZFa+mk37nCJL0bUZUmTkUsFt4K71oe3GBMoyhHOpNeeNftAdmFii0ktRJHvbpM7L11NjwkLGdZNkubG5nMkkWDNytb07w9wpGGg481Tg05yc6XvUHzwleAaWwdFNyy04HgIPWVhig7kTsSySlT6Wu5XAjv8xsEWg8jix475Gw+PacAJ2Q9ZkDq1ewTYva6zL5QQxrXn4U1cj1AJ8rAuwMCfvy8ufwm7tSHUNWyfAiY0OXaKxkmGCFUNTDMytiQmSK7kB1oUZNgnxGcztlLnM16aicZSsGWaSEPn0X3DEXE/mTo/3ayZB3DHoe7HLnOcLa82gJ+YksM59vj70UYg4Yg7I78iWj2LFHBKNNrbnFo2ZbJYbYLj7XDBvAA4XsgHPNzf/OMCMuXlFehJL5gwoHPQAt6qrDxbHLZhTWsak2cJkq9ENPC45rlUcwT01RevbxHHKIZx1xrvR7HJv712QuSFKGNAyHlOwwnxDHNHnuSFRDGUauN6GVmoJMMd9bkZQyb/BnNW6eBuzCgVG7od2Eagw6FH+uVvhtb19JpCd3AQIBUBFZHh46AFMv9/71z1lNCi5cm8u2u2m7gaMHrXKgEBJ1NUvgzFGvzRXENutwG5VEbONhlhpy4bBV0D/BfMTJTbttNyBsLM0Epfp1d4MDHHvsicvck5dEWhtzB3ZkrQg0RmIDqHsRncM9aZ7cTEcPym5uxgy3i4ymWkgW6FivRnmBkzqru42tQ2Rl0H/5imhAZobHtlrHjgu++fBknbUfF0EGgD0z68WtiWeMEsYUD6WynOQKmnOr9SSKzxLcgpQ8pTEkkDYWt4snYd4LnNPxeOk/evMPZStX4jHmftQxohHmUMF7npuo/cwjwwgBPJYJTBChnCIe7OWrIvhMvaH6QEp1pnVuN39sNxgd9Jrvg5vZJg+fcIZa9zfCRoKlwE+BdDkuAsvVec7g+S+5FDhHi+7ADqJSCJkheew563jCRck7ZEAkT7ca+phtPxYr5S0fgLypOAsD1SwG33fm+ju7awOQP7mKUyomx7rQA1ALiiTgtM8HwHNPchHz8mXIRTDk5YfxOMEPYelEWN4F0NW57jSsPQ7Pu84+HAouaeI/jLORuwQ/rX8CIzLEtt3VCuAeQOOam9gDpXwkyr2d8DFmieXSo17iJfSG+/lgCdRC+W0B7DIqj2MAKqfTwd1JBBrkrzkgVA5NaaUmzXbjC0dxFSaiisuwDgsWs6KfA2caiJGJuFSHoEs23zWyKXgooGyAr47pADkWSeulbm6L5GcnEVFiBqBzo51nG+CqHLq9H1vIFBuKo6XFTKtnS67+HRwR+ofPhR/K5pHY4/+/w8ZzHKZnO/14FQ5v/DN0ERm40HTI0kOvxqImv9tmLiIRQTHdvftEHnZMEIlD2K6DqpF+Mm/hHJvQN8AxzUsZDCWONPo0uU3wsjpIcZzJ4/E3Hk4NXiQ+sL5JGcIkgf/ZcnZGlo+VCjPaTpID+ruW9lFZD3PiaKR+3G5AskfKLhCiNGzwunHt721HaX4L0MTZ5JE4xkt7wGi5iJsTXHckXnQr5CDHq9hqPX1+B8ul5W1Ef8s5gMEbnno4ItBAZmitWWV2IKnuGe4mPrC8tEIY7q27MvEIQT0LHExoSj/o5gWMCSj/r8bQTfRuPFjxX2djKiVBMhx8X+PGR/6MGi/gpmD83hvzbiDqBBFHu7k5d161QnsccJabXh3F7sfJbgJ7mFmCIae70qN52NBihpxHewmLy/h4wQ3Zeo8xMtC/vcmyTOAuF3e5JVzvrHG+ZyH9tK673yOBl2nF5af9FzB5whuls53Jfo8FZ4gNwahCV6mQ4N5LlzDzTM4YM3esaq68KgKk+EUhDyz83UuvOBMrmwjy1TPGB7Ug3dD4g2Cu5uG4PH2agX55jtGJNfdOOMLuC7k3F7b6jJesb0J7VfCeZXm3mcQnHxLoAt3OZHEcHqk/anw5o5cUTPFbK3rwE9S9Gww2ofVPwSC/1NrvsUJ3Yf7DZT1dMl9U8f17jdR63dIRtb7N/Lde6e9TZKgAow1zdkw6bBMC8k/6icfa4L3gvk59UmV8mOS+xGKRZXqgbb7yGQBGNK0Qhe9A9M7rsXaNNzkSdG3jTrtQz4/BJ26wpcucVXT84J+Zc64yywvTWI9wwgjDzskrGESplVAX/PYcDFk7++wIj/H7r5p7+l3KybBuONgKsc878Marma5BEGTQq59PflMQk1lPOq8SENxkus5OP1AbQL6xu84kPiWg3rzz23wpqyRCYgcAh2yLG5iine5ykO0VkRDuMvuYbjyET/9n0NfIT9X2r76eJK+TznQTBOw8jYFXobKYigWxseiIPUHXfAhBBNuSHC0Mz5pITjoDCl4n6tn6i6nZIKXOXLu2gWULfL52sVoQ9PsPR6W7sVqsFy+BaKV8VolDs/DFYkHgmCKLR5hUK4dLt52HD20DXTavKtaqacDHB6cz0rjclwkNV2RsxJKfJO3XOo6uBWjPiE/xzICwF+B7MRXNgspA0w8bgG+XMoN/UZ3CEaDtS30t2CvN9PwlRSZFtmzRSy6q8X0nAJxakMKjMEC07BCDjFUOeaQVTdiAHGlFssI140c079x0l6WvjTmYMUz3PQhvuGiNzXiappI0DDkJN9lUz/qmK3zhCeFS54V0Cy5Xbbo4EU9UZbR6bIyghNp1eKDepGLbcPgcp5q9a1PG9C3DU+2nbtivrEZEgR3g/ojvOvbggkTXfLlYFyuooYNy+DEdjAGA2+yOEUczmFrqiHqcLZbCax000gYjGlF5Egw7p3BhcU7G0pqQLLuKj5Mr0QwcY3WhKC0QC+SgvOm5x4dKjILm1wTTfuVNoWzAu+cdC4qfojPQ/vV6ezj6GmJZqT6P8AWmtgzZxuYv58EokYEI0+2rotsnvEV4oyXos1CwzVA0omj7XRwhDGdxCGDqwwrDCfbQ3HOLJWpTtQ/yMDaIIirRFpLbukSuKB+EWILtwkYj+EnrrcwERxds9gxHVqIQiZPJCmgMSE4PsIDhYQLrKA+seoBkeoUNA9fHpMk/WJzB0pzyUlC2S9oH/mWNOaoWmaYw/i2IYITte8G5iVOuIPQUl2aCKngNRLGZ7DltlUt6wO6AmeGa0ZCetJKsuH6sAu+CvHoniTHCEUTIbneOOdwk2WV4jXPmR5o2FmfKneGr411qHUsa56+0zJW5ZRdKaMzMU6Rh4r7GMcS5urOoSSv+REbuRzLfxM92eeORrcwEZzE5djDMl1hq86goawK01MRFLWiqfPWy2cyrgDdpmuto7SquinRurPEicK7BYnnmCBNgkFwASFhprccAqUp2AWYzPtyYQcwuGgp8pCKXR6XoK22EVoX70EEty/aMfDjYDYh7J9Kp1FwQ4y4B6PeDPQ7McRnuY6YPMvIJZ5nTviggovZ9ABTgkaE8GbBApNnGOVptKJyFYwBUgI8K43lmwVENLvQYJgk+6HImzuqSi1xJ/ytBHfM0Q0Ez1lapzIOiedgpYK7QhA9niVm053sGMRuAt6rA01xyc7HIWsdF90sqZ4Ec4x727heoj/GTHBl0dYtkMm//NpMHvh3DLhTP/hjiinqqBRfFxy7Khoc/vgvF5IzR3AgpnDDXwZOAg1AoQqoJKSobDcwpjiaT9v1NtQ4CnkbBHeYAVT+l6Al7qLgngaVXCu1SYDW3YeC0zQIBLGaWyXKYSqtICUOQhtb3VNFhZHMi4o8TOI+X+KuC+5EOimeKrjIHHuhEcF0VXCK4FlrOpHkupWkpjLF8GRXC3aulziJeB5+ePuSqtJo98VuKlAhJ4dEsDLlRowOV14IWGopGN6KTQANw8MWJJ5twYlfuQhB65zErWRq9tbUu366E2IbQsRzoI2D4cP7GSQhz3Qmhw1gNwD9i293gwkR83ZRcPQiGdwwgi0GaOt1NzZxOAEto3BwnfgOxukr/Q/Pw2+8DTC6xRgJWr4CYIUovY708WiPuSvty7K/77nNjSs6V6ZlX3ZJbV1qTVElVZN0XdJlfce8ChlvxAJIQuoXdWtM7XSn5T1oMDq8uY2pMnQa4se2YZe87cDjcKhpxlFVAZyDKhn5C1NAGoTIMo6phrEtwwHffvoFFBTJyWDmADpwrUY5Oh5Aq+FrdS9LVGfOZAtlUFVy+J6jAV6ym2l6DpHIc4oueu2QTrLzdhzKWUFSfHdTIUZjGpmbE4e7kM8rRYHY4EbsjH4KcRzMHkyRbh7WERYkIM05iD2FuGZbzlGkHIWkS9nBdnkBH1VTwFzltTPS+x6mWZHRs7zvsg4d8a7MZboEb5dRQ/QgKDzMYDg0RQcyqr4G6i3ou0zWQsbXqto2tUmQ5+rOpY0pssSkPY8nKRKPF/1qbFkAghppe5eUDTAy6iqGwxT3HI/W/63AXPBtjJT/60CY5Ti5qxG5NgTqU1Ug4msFnmRgFoJDQnFUBOWk9nnVc0Pq1vnC5w23sIPGze9d4QGVLufRKu60TQ+4aUBrwDKvA9PBhTGtSA2pERagbEBGJifYDHwA53p23dh62CRy4gJGEBJSxrZxDG8HeCXDzOKEl1AxEsZlYVzPZrMZqOswWco+KFPYcsQRZger8FJvAfLEHmvYpZElC78m4+JwCBTtCcpTY+I0AAuQKaVCSA2/duPgGCs2xjcPegKJXV+7VqdQXHu8tS7DC8YRYjNYj+/VtHYf4RqdQqYLcYVLzM86iXkDIYJOphdn8YAfNeSs1Z8AXVXBOEzI8wK1WGCy6eL4fuFq5UkA2+HFptzUjtcqHdtCmIPjLT/Eof3GS1ht2w6v+rqIk44oJGG9gQs19YbfBaKLvqbCG556UaIkGIYntreD2sDck+PkrlwUMdyZq/Aw9zl9GsyjJUxT24GP0cUMg7XwZ9pA0I5rgYQ6QsxH7ncxCyjOqIYsVqVDfr6BWSgseFqNqZ1nEdGniaNHUe7XXxOom9ElTfI0eRHs1CYYTwU+g8mv+3kqylpqIiOt2v0oazQe7PHcv+LoEENhOIHgEgQ1UTXFLZeTF8grn8M9uEXvQQ2noUH9IRi7K8KquvtJoU9oEqGH9XycTSahg7OFEAV0J6geedlD47OVnG3S+AJaZ2crVHQlej249NSfLu8nC+f6/5dA9KqNPECHeP1jPiZwVZZTTaxkrUDecc6b+qMpoTrBHr1QKpFZzs4wtdDV8onb+Ahugz75SaiLvhoXooWMgZv+6yOwLuJwVfmkk/U/3stCMs8Lqk3fcG98iKzxkCkqU+5KLYKb76L/Pfg8wRn2KtB5N5ZfxndOxj+8z8ukhG3prQxZ8SSnDSwsDWekpnYrT2cm/z4SqluK8VPAysunSdX6vA7NlQwwFt53HQoK1291nls9rOgeLWBCAWSpjHa8B/NoNeiH8f41+MCqkoIruMSOi31Qu0Fw3Mqj59EEjdZwPE9RjiEdIbVphBpnVsTwGA2L99+E0LP9Sg6+ONkfgbKNq2ZMbus6VB0nkkSdBA0huh994zf8P4SNUOTh0XC/FeTbJB3HVl2vw7Oihun/CYgr9JnKVOosLqYmJBeMgcihOWq8jsFjDCxe4u//izwpMq5j1IGrQgasLqQIz2WxFlqgafqU07ymrYqaoyj8itdnbSW691VECoJ89D88B+NgGx//Z6C80obzVHyqK2fCwUk3IQnGSTCKvawcyyz+M/Sgcs73IxxqgzJH9sMzwZS3su6S633LrOxl8Cd8knAOMu3cQ2I6F4YblUB0gHMePicfGchhz//XcvEqIDn1Pz5xwdKgoNyA1Kl6JtbS/eQ5nmxxKsgfziEmpt7HpKXpZkLDgbgTh4NrNQzXS8cA/nASTFi9DbiezBMfUZ8MuB7WDz/88MMPP/zwvwSUht7Kh1PofMUdreJSO/lxudZPtfg8cOWtl5WcuW7Xo0KSq2qG2U+L/0DI4ciey3t7zjXnDSfvdbCqa7gvAAri9ir2H/4U8kEGN5PLe05Zuo4fQ3DbDxS1VL+wCUu5f/gs1ChSXc8NelzbuLJusoLHnuOhSQx+kO23rsP4x7FaA5r1qpwE2zLsy/bDZ4ECEsGspfOT1+diFNlUStFidv/h20FJLkR5U7LqIDq76fyH50MSfbbeFzanJHHW3Q+vgnxGMcHZqdZ4+Qnw/QgpHgRn0Elvmv6cIHSn/3/+PLnPRixxFQdVOMDJj8CdDmvKt9rGJa5HSeQnTTwWD51F13LDxr5N4k6/y27ID6+HCg7p7rI0S0zGRXk5x1+4/4aOmZmcO0T4DrJzXeHQNeT3TLLlTtZzL4jb35f/8HRQcCxYUp5ayAklivvY1A4VJwQEwfVNklccdeGen7Ysgifuq9bxSBtZN/srcm9G3GrCuUp2Aytz1IoNt6E1ubO94zxR2btKtk+S7aGNt5UoMVb2teUHhsBPcG+G1HrzdDcdF7xuYCEcPsbNan5yezeC4LYAYUy1DjXNJSRP4+WH92FV4lALVlnZoCxJfTi8gMFYapOb2LP/4VXYqCpDDwFv3KTONL20aFv4Se0PsFFVcoMMKJNtL/N3qTWu5afxkGeTG1uwq9DLuQ2/7tsfYktwsILgsl42QqR8CtPlSSfP/ADLh+9+f3L7Q6wFZ4vKucxyl8M+7R36CzYtPPp1tWnQ+c6zpkrygqc3BA8//AWC4JZlZ6sswW5h/StxfwAkutP91GWbv58MvgWUVKWC+4ntuwBpyeETnA/4Se6bAHlBblxH+5Pct6FM5QPxH74OemzyT3hfCAjtJ7cvQhTWHwrNlG1ZdjnvtpSNLJumrDKX9DyDPJzP/wf0ocVnrOGn/2pJw2eAtPwVPeHoaJPUsvVG7Q33xUl4xql8JsZTCf4CKia9DCmjhqnN34EkREoCOe+lSjcLkzuQZU6PacBj21jbx0MT3oSRdylvWsDm6YLb6OrvYErUTL3L88qYvAmHAL6TsL5mbJZ3I5+AcY9RWfYnhY1bidHZm8HzELoyMXWZWNbfDpeyRmpxXztS+tfQA44q/WjuL76cQxLIkhbcjWWC0IJTtfgfMXt4KSRmo6XeaLVt0kr3LOtr16dGD3D5a6Q8Owj/fepz33HcCyS/lbIhMhqkWoo2byVjBjn+HdH3PEmMicTz9VkfOPyHQzSIv6MwyaTEaR0VStxzTs45D+4sNaQADDSPKfI3aZPL59Y9a0epsnmqmNSbcqRWOpxi93cwiS8qi7o7R6Xe56VxpPm9dPVB/wixzoT29yn0yZikDqqGsI/z+3DmuNt3g7t5fzjOnIf7Wnyi4KC2hfvHYnYCcaic3ltB/QR3HZDQ+ujo94rtJ7g78UeCC5HwFpWTt+eYbZAK/KSNE4o+g6yISI2ZCu79JBrb1tbEA0L/PolIgZLx8cqJH9YmvzPZJC6T68GSRM8z6v5ecASoQFbqUv8Z5CxBqozxaREOwn4vlejy66mtJnFtOEfWFfVHNCx9PN3Z1nX4TuKjRGhsEc9Lzifn8b4akgY+Dj6Eq4siK1M5FF3t31F1LqJATkatDct4KHEnlO4SEl6oEz7oL1jvc6D20aFc43CfWkXEJ3nBh5h0HhUCLV1W92IhLl4GBG1nx62OcVW11k0mk6O8xe7lQDQhJtxAmY7UipVtQ+ZyKHhiiE4nEJu+bp1pWptUWvXbYUzMdJ3lpPA2nAenVvJs09mcJ4TCJy8LHyoyVk6hLsAj/ps2fH+PejPmgVchnq89jUXNcs15mjPuoISP74ES5IejyHGLJaVvtfwZFDw+B+slMs9ThvDW8yBql6fOVCa3RmcZwgzjBmyqW6uZlAeA0zVnjeSIlQFDlDkro/A00pEjr9FvT5lG6/H106CL3ceAGWcwRng5rfGNHyXImcvzgT6hKRCWyym5SGUupViDrjJIXR4aztzjIp/Nt3aYXYD0WJ85O4Jh2bQUodrBXeqtgy88TLE+WzrQJjBdSFUvx+6/Bvza/NQ5MevvUF6HUvmdJsYCuR5g3+z0EVqfmJYHQFcoNghMBQcWOk6+cM7TlmO/cATnGkqKRA6o9LiIHFcldH9v2BigKVCT4YHzOwd83A+Rh0wl3cApwT2JRJHHblh4Ed/JQVBz3GpbjJSlxvbTijjcpzCsLDcgznnG8sqHIljGdxTcSyA14HH7pTTcFByLbjA+Aobh2X7t1DJ8j59GtSG4gIGUwS0xkWq/XRePznlT4ywviFEEZ6WV3QCciBc6fZngRB677E9wU3B7bFwDmTWyZ+72ioTBUgxbgsMLE7eb53USDI3hcWKMkMfxwuvCRQD7vLjZ3bEcegsBqeC2w3kIUuLONKFROTFcMmTiWi/TUmuTBfNLNiKxAxe3MDoSwa3HbNeY7YosEfXyxcxKm9gHfEnE+yRKuGqMUMGdye+vqyrJ4qU2TmRGrVwepLL3XBimyu+MQ1epcrhg+wDq8i7BmaoWmQGD4YlQ2gInIrjpJgq7+CTBMbGyPLG2q5JO1Cu/XF1hTM6cjwSE4wnDB1AXej0vuEnaqdeyZayz/T6fh4ELERx3dbqJ1wmOLEqxuYFRcCxsvJTUy0oUti4oN5EvlZoi8z73/N38Q/gxABHcmZUAs6pyBHrbwfRUjIGK4E6pBi8THORhtrVKkolfpDYL6rFYBXsed7FCtDIVxXeGuRUOBDeJEGQ0c9XwCiSgXcVwFxq/Cu4gv3OkR5y+sKpE+Nk0PWaAvaxbnJQ4dYpU06HU/XFbweHLPYjg7HGJQ8DmoDtwCsbLhMh1qOB2WpgZy68rcZrnVumrFqaXDz3w4FrKKTiTWzALpmbF2uYCRHD93ngOgzZCuOGWLw8gT4zqn1epPRRcCC4X9eFlgkP/Kwwzr1FS1wdMyUnVFeDrBsP6+oajDYjgZD/cFSQwpwv14fBuwTEc5tmeW/1chgpuM2dJaKZh+0/jCwUHjBOBhEZZBc3MzSZ93oQy5UBjeOA9mEmayUK308l00/0wvXW97JR8BSQB/z71kzaCpuFJVlmLIRI4Onw6ZOo9mIFOxp4NpMf9Z4EXRr0FRjfOAk5GP2SyjM8lZ7yeBAR0NSy679uh3R8D4LJ4uZf1kPeuBn4ZNpXOgcYHLX+iEr487hESlVLQc0PqGDkeQ3feFPrtXnhxF+ZerwZE9/IbKeGjCxoDM50GGWSnD6+ChO6VklLnuiTe18Z6A8P0uwmLqNDeTgi6n7bB57UggutQTfIqSUVD0KZ6/dh6jmuR3Akr4x2fAyjtIRclyOBvSYKLcFzfBcKMae7ruD4BKGNmGIT7nESCipSHlSafKDmgr+s2DsT/FcJK5g9JIeZk3i8PcrwVIFGGev4s0diqff63Ax+SpwICNeOo+F+R9/vo4y6cmc54JWYl7oOy9k9wN+HuG3l9MX6CO8RQxGhwbmOI8q/wE9wxTJK2uCCZdAeoP1bmQkaajAQMWWtm/HMsiQtjJu9Ek9QeguNWIih0uvz6L5MIcRtXc9K2RB1eFIkLS5k/CoUM73acP+bkAGzenGYsbIaDhKUsw67qpEyq44WX74AvkYOsk9XjqAfOLLZ4L7zjCmifdC0F1si8z1tFZ3r5roop03qnUyhcpvhHiLxDXkVmbaIjlyh2BUec35ypj4B2BXVUHvKUTxOZHvhb/H0KGVlRxY2hHBcbyP5CCaqlD5IcqaFaIPM6TpqZ3Tn8F4OJ8gFJo2RE00iPTPF8HCbJFXY+/Cv8sejmkY9PZZa1x8uU/gAT3ReNTRtWfrwbkYA/T52RAJr+nJw9gLBA22h6IYYYxDBGydv4tAF9s3qvfva9/fAsDGk8pPfE5lAAOy8lnEOPPzwJmsq4htZ0eDZHzSu3tdyAk2l9+QWbH14DpG/K7qJsTQtdaCguhidC7kHd7MqGc8G7L3+4BwY9/PlezxAQ9xfIkzJNXNb2PvW5y1xWJXnm6y5xvodl23QZT5HPUlM13Mq6aNAntlyQaUztaptY36f8btoUfa4DZT88E1WHAoFiZXPv81wqQxSsLkMXF/L0VdKj/FGyteVC4da1zlrHj2fFspRlvCblKuKw3Qhn8Aovrw3ccV24LL/+FbmnAsVqWQPKuFaNVybJi76HCT/rE18klU9szQ31WwqrrK2tXNNxCqNrkj7FG3it6r7orK+bzojUOyvLQn+CeyYKGYeZpGkwDjYbKmG0WL0Q7DjnddvDD/fjl6JfhST5D0wxGf60BWNqAAAAAElFTkSuQmCC)
Question 63.How will you prepare the following compounds from benzene? You may use any inorganic reagent and any organic reagent having not more than one carbon atom
Phenylacetic acid
Answer:after friedel craft acylation of benzene it will form toluene, after bromination with NBS it forms benzyl bromide, when benzyl bromide reacts with Alc.KCN benzyl cyanide forms . Acidic hydration it forms phenylacetic acid.
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)
Question 64.How will you prepare the following compounds from benzene? You may use any inorganic reagent and any organic reagent having not more than one carbon atom
p-Nitrobenzaldehyde.
Answer:after friedel craft acylation of benzene it will form toluene, after nitration it forms p-nitro toluene as major product. After reacting it with chromyl chloride it will forms chromyl complex. When this complex treated under acidic condition it forms p-nitro benzaldehyde,
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)
Question 65.How will you bring about the following conversions in not more than two steps?
Propanone to Propene
Answer:When propanone reacts with NaBH4 it will form propan-2-ol.This alcohol is dehydrated to form propene.
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5X2IWcuzcZKXbC0A5Hzjaov2A/zUqgb+SfA0dq9C9Zci3ROEKMDHZLpsiJ6Yrsl2eQykco6J797ocMR7bxj3/8Yw2+2DZkK6ZF9hr6y/24JuKDiAc5J/vuN8ine4rCtiYhnSgQXDLRy+GAqZyw8QkCY1pLE4RF1McBUnpMjSEN6Dj7er2wAYdDkGecccYaBTc7jGNmKLshrKIeCzUYJyWoEQVxXJxyRGeYP4cR0Yn2EYFSvH59Tyql9wzSgIzAueeeO+pvKCyjz2mOBk5UhMCpOjeSZ6yNcWYcGTFGmsGM8TbkkDFl+DmlXoLBk+ZHRDkBxhwh4ByQPkYb4WM0g3wxFO6Nc1DI0w2QY6SIU5HhOO6446qT89m9Mfx0QXqXLkQ0ybjLYnBAcX+9AP0/7LDDavU9ow0MIBKAjHN89rufiFg9g2dy34gsgiW1HLrCjvgOEXMu5+B0/T4gK8dJSwNz4tK3SBIHhpy5L/3ESStS1F/0V/ROxsj1KaecUs+FeNJhtq0Jxp/TNRSh/0W3iAb5Zgu1PweMkI1UM8F4u65oOewSQsw5i3rVs0hzy05x7CJ0n2WptJNMgkgaCenGHGzOSiU2IuCZjGmrIicvbCeH7Dvj8KH3fAJ9Jdv6u9dTGNlSaX19HEMTMn7IsPYxjVJmAUlBDAABZIe1I7mYKJBX7YQc6WsyRtbIJxulT2VrkC5gwwRsyLL+jUp4tsRww0izd6ZywhRopplmGhoLaYKS6wAChNEyCNgfgdU5M888c8+LWFyPE3StYM9N40mpuwHMj3Lq/KaSUWbpZowLO+OsOBMpQMDUVl999Zoaay6M0U/A/jw/oef4OhkT1UaiQAU5TXLWCm1CqCl5s68ILcNprBrD9YIOZC9YLdljVBm+bgw5jAQORCVsUwf0OyOMaHhWRUVSiOH4GFvRE5npFkngmBgVY6ucfICRMV1G+3GAyG/TiTDe5FL0NtnAkYu0m055uBoOEUyQZ7ZC34hun/vc51aDCUi1sWrRbztnEH3PKIch5eg5YnavE5AXw1fhhDnTIB3siHsQOYN0vGdzvxym6zLwvh8tGuMQRiOAHIIonJ4iFO6LvGhTdh0BppvkJ+we3UQCpdGRol5CW3/+85+vxWsIAiLAwRrnR05cn3NUeMo+RL0IQid977goyhsvtAu9M+xBThAg9khAwjYgS3QOKTGMB2YARMZDG0emji1AIkciw09zwhrbBTm4dk4YOBvsUupZqlJDiBoYJYwcqx0NhInScOgEzRaKFBtBZeDi/2AWDDzWJhIebW6w68RqUHGOOG+kT6OxosgqIKIXBUt/tp4zmKA0LRbp2VUomzIkfWVqEPYaxSGdIJQPm/eMsfnc3HQ6ByktSiBjn8+Ex8Y4YK8EI44TqUorxe/9xSIpnf2Ow/IYB31MGTBjiiBVRcFj7NF3zc0+myiHoho3IwftUsaiCrIjrd9qVES9SIx2VT1K8BkV+xkqSqiqFtnqFZAE0Yc+ZcSb0O8xNsxwk39GlLFGDBgqEUO3nDDDwtjIxLQ6GG3gfhBhTkX0GP1ADjmcfnvxhOcyBDQcyDRyJBNANscy/5exFkGRO8Y0htJi5bnJMC1Pepnj4CTagW6RUYVhrQVxslPkhTyLkEWgQXbZSnaATYvIr1eIAlEkszkti82S7WBT2SnODmkIsGECH0R4ImCzjO/LdMl2hlwgRXQ+hh7olyg5/BKbIDpHZprV8rFi4UhzyadywgooRMIUuR0ovojAOA/F12kMJW9vXydzKrE6jMJYkpSv0F5axuY8iIAxZoxIyG9fpEY4FCklijTavDhOxjkYMed2v65lH4UUvXteLFhaydhUpDcovLSVwrSRngNrlDqVvnffjAMhJyRjiYQpjoiHYRd92kThlEHH2qQ7OSIOyiZNg7HaH/9LJTlPfKaUBMZ5nM95OBibe7dfGgeDJPxSPPrXPkLN6GlvFZ7SgApfkK7YEDKpGv2EsGCDog33RzFaIf3HCTvPcOk1Qu453I+xV+d3n+RL9DmSoQ45DodORqLoC7OP4iaEwmafLRQHi3bvjNVw8z8pXCxQwTAopHGPEUE0x2FDCWNzrebsgvjf5h58DkJIVsmWSGA4kOnpp5++youUNMNkbFRbke1O4B6RMEYnagjII8NsH0KKWCBjiIF0WxyHVNEf+x0vVeev8VD76a3j/e9YmbLm753bfr93Le0o0onzsifSydLHMihR2IWcyEhxFKI5m2jDX/vIiE1/63+b70XS9CMWy9Af5EUgoP0RKpu+QWgQUv/b/B+f/Q3S43exL87R7vgIOCLoiO/j/9gfAYL/yUF8DrmI4MH++Owvx0pPyaW2bSXB7LTxcLLSbsYBOeDkkFBOSCCmv7SVYEN02slw00Rg3JzNkfptJUZ0xDMj+GyTdLXgQp8bQvPc6pZaZ8pofwEOmbSRJfIdwyDN69ADNkxWrzVIENQgITJQ7DuHrx31N7tB99mpsc7mmCodjXGIZCh0c4Cb4XJxF6ToKgdVEgaky+yLggeGihHG2FuFQcOJmjQc9ta6aSCMgzJyllir+wJCggkzPK0T8HVS0/G5J7/lILAbCu6vaNX/HKexPk5aKpRBlUoAz8aBYT+tqS7KQnkREM5OdBZRuWfjQETDzUh4NKatvVzbhgCMtDFc2plR9DkMnM/2+z6+85fgGWNpnptyhUH1mUAa/ySg/tcH+si+dn0U/eS8zu86nIZhCmkhhTgxh7QJqVRyIoMyHLQbRyj1zKCLeMgDhyRNNFok7LrGtvSpzdri+pmzJAv26X8Ey2ebNDMowtHvzXH+VpAxhozCaUPpPO2PQDFeUpUBmQZjs8b4yFtsiI50v79kUj2DzT2FE3efyKa2Hg6In9SYVD0npk9cCxFEKjsB3XYfDBt51u6IHaLG8XlOQy62mN/LKDsW+0fuor9iQxa1EYMe54ziKW3re+dguOKv4x3jXP63z7ldwzXpFEKJnDGCipe0l/bVx0giuUIGRbyGhWyMNVKFwEnDOo/7sc9nZNLvnMdvbcilNrFPP/ne+R1rnw2R9J2xY8fb5zibz471G/cokkQoFYz56371k/3kknwqyJL+FIAIEMw44YwQLYSKPfTZEIShBvvicxS46TckBdEgk02iy1GIZrX9cDpkPx1T/8DJeDZ9jjg3q85HInSu4zgZORGkYMWGBETmjZ4hduyl/yNS5FvIM98wXPqdvfEcSAGd0ZaKJD23Pm4tzJJZ0wf6m+8QaJALkSx72bTN7CKda9YbtcJ9C1rIYlTGc9p0zjXGumjKVE6YM6HYHDHhYLixUcIh5YrpUXidYvw4Ig8Nw7j6LaelsEJag0BiKuNFqwPUyYROOpqQ6GjX15GiUKyt1eF5JoxH2omzi4jDZxsjZGumEQgjBcG4sbMYW8KuCTtHJ13JYBDaMNjYNaPBUPjfvTmWUo0mwP0MTJ4zk44VoQy3wg+lNJbCyLambX3GtDk5RoSyRLuGY5aijjSxc3F4rYsluDZnLwrjxCMSI8cIh6pxBo2sMlRBYACLZXREta2pNxGWTAxyx3G4v1B4/ayQjCNrPle881pUgeC4D5EtA4sI2E++HON+fA7yZizQ+Rjr1qwBeUc6/WaWWWapRjjgdzHPNhALQ7SDe2cktRnCY8P6kQsRhEhUlMWIen7nj+N85xj/Oz4K7exDZO2L73xWX6CPnT/2O9Z5Y58trosQOp8CL//rP4Tcd35Lt1xT/7l/fYsYIt/h3MhlkO0gYmyFfQoCGWhZOcaUEwhyjgQx7pwyo+x/TpXRRwCCUDHEvmOP/D6cs5SqfT4z/kgam+ivuhYE32fHcQrICRmKLBMHaOMsOG72yPniO3/ti+NdB8HgjGQzPUNTD5FTAQKS2S5LxXkItOgm+6+Nya++kUHjdEazYfQVaXDPiBAd8ewyR9EenkWbeoYgOBwlu61fDK+Q3eHWftDf9BOZoLvkQ3ZTlO+arbpCvskW34C88Ft00N9WO2U/30JGhgNdQQIQTEEKW+JZXvziF1ffONbCtbbzhGNqDvaJibqA6FEnigAZDx0p2vGAHBrWaCzZsRwW5+iBMd9uL3ag4VShcXaMsvvBQv3t5sISFN9ziuw8HxJC0Ckhg0bZjRtjRZEVwOwIrIgQMWG4Y4K+Np2sc/I4JoaKAW0lTk3IInBAFIZiYp6UXJpQpMWYakNDAaIwJCkcbsyv5KRlQUQxZGA8awMPB4ZA1I2NY7Wxhi8nxNAZRtH3DAADGsUriACDI0LrdEy4yfTbZUrokYiKQ+WoY/66yJjjYLgUZDEaMcYJHFFUlwNHxRCS3WaUPtkR7duaxg0djDaPtC/j3doPQdrDwbB3fh9z2uO8bCBCRr4RUueK1DZnEnPcyYu/7AKiLzggT/oy0un+xoZwIlBk3sa+2ed4ZM3/cRx7RVY4YTZHRNrURc8SU8YQknhWz4SgkiV1KM7BrjYXCmHzBBZhy+mFQKt1Cpy2cI+G9egMYsRJso/OjYD5zmd/je/aH9Gj8yKVHHWrHSG7QbBFwSHf8R2C0dwX0M5IlowI8kNv6Sr7wYY3bbJ7Cd1pHY6KBawQGPaJrwvoC+QdOeuKEw5jiW0zfgSjuUCAaIFD1vkxZhEN7zch/CIQhqwd65ooCLZrSTsy/hhyt5dX9GwYObKBrWlgzj9S3oTePuwrIintwNjpcMZcOxJcnd+cRjLR+3q2FZKQj07bX5sQ/kjbY7WxDnEsyo/ccGiiR/KE0GH3xqeN31NeUaMxMNFIN+fxRYGizI6ofY011qjOnmFjEGU13J/IIGogGAbEwngWVt6NF4roY9En+XIfIiWGg4HUfoyUIQCRg4goKm6l1hVJahty6X5977PMQGJyAtlCVKVoh1tKkzxJ2QosRG1S346XeUKIRZa+k3pm+8kgey8YI9v0jj0jg6qs/babhZIcH3IuoDM8yP7SOXVBAiG2lwMPRxkOlD8SNAr6WlcZQ44QBlG3AIB9Rm7dOzLftKV0io33bHTLswURk0VBgLULQqL9YlaMYCFqbhAK9pANca3R1i3v6drRjCrGIILs5WTnbi5Z2Q46OiqGm6kOnWe/Bo/9npOT0fE61GeCjbnp+Oi0icC1ptWE+V4Cq5SeNfbcnFZA8JEq6eAwJpTMmCcngvXrE6kxWQgK2m350rdIFuUVITA+0ebuxZiVe48UL0OFKEhNSeN187265IsMiX4RjmZlq//dIzIQWQPpOulpRkBGyn0jLnQxajYSkw8yQojpaItViPZkDhFLQZLxTJkoOhTzc0WKMnlsKzkXREijGwqUjqWH0ssyLJ0s5jMWSInLinF0CLprIKAIOb2SlUUIEIHIOnluEbwM1XBOL+xxzLoZzm8I7pBWhJ9j106yclLU7JQUtO+ko6NIlF4h4e5X+2onbYb4+jvSTJmeOGEGUlSEdWkoEeAgv+ybEZT+0ZHtipUS44Moj+IxGt14l+1kBnYvwkESBlkXE/8PRLNd6rRZmR2f2TARaWRE2Xfj2BxkL9ZDEE0a80cEYnW4uGf7OWQkOe6fr1Ez0CTGE4Hzuq6sEqePiNunLWI/0h1Rt9opwQD9iqmmggnkmX0aaWpXT5ywjlLwYBxB3lyjDSJ0mEgkVgiS1uzlCkaDBBkFLFSKWCp7LHOyBxGMlPQZnYyIeTKDPMiwxNuX1B3IXkhlDjdnk+FUrMNwTuYiym6ADCmyMmTU7jWTiacQc9NHehVlT5ywMN94KAZhnHikQp3JDBkBKXmpH1WVxl/yrSjdgRSsIhOZFtXq3UjzT0aIXuiiISHGQOX6IOij4QxFlYo1wbxZqUIZgXZOWDoWSVYhHcQuU/ftYdzWuKgiRU64k2VtBxHInEpzdn+k7FPPxoQj954C+9TcZeOfMgSTYWWeZwNELQqOGNder2XbzzCmrrJakYspGoNCAo1bGv6RkSMfpqiYSti6RjQoaOOgOV/t5bNFH4z5DULWYKyI9x9zMKYa9evyvL2ETIqxYMWbprqNVJw1ZYDaJZEYSIj8hlt4pN9hrNL0OJGsiEyVumkzUQUsGkZAOGDT26SjZQIU31giUdsYRzSFUJYgoAhHNX5Wk08NTlfa3kI1vVxCtl8hAJUlsOCJAi7V3vGCk3ZIJ5xIJPoWMkwWy7C4hCI9i8X4rDiG8VNVy1modvUdp2psWFW9+bJShdKGFlporkymhsM+VfGJxFghA2rKmAzMaNMV0wknEom+hnFvEW5sUsimrpi3qTAGGEOO2qIN1i+wZr0xchXjquxN1TGnMxbB4MDNnR3rOsCJxFiRTjiRaEABxaAWEk4mcLocq0IrMH3FGK+FVALmUptXyvEqNLJKU6wDregv1qtPJHqJdMKJRAPN11sm+hdSgPHOb5AeNF0w1h03VVA1dPOdy5yxsU5zUHM+f2JaIZ1wIpEYKKh+tmShNYQt2J8V0IlnEumEE4lE1yCd3+013LsNRVdeV2edZUsSKqDJqYOJZwrphBOJRNfAAcfLTJ6N4Gy9ZcqrI+M9vc920pCY3EgnnHjWwdzNLI7qT1igx7ShRCLRGf4HEM1TaXK8jqIAAAAASUVORK5CYII=)
Question 66.How will you bring about the following conversions in not more than two steps?
Benzoic acid to Benzaldehyde
Answer:When benzoic acid is treated with SOCl2 it chlorinates the acid. After controlled hydrogenation it forms benzaldehyde.
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)
Question 67.How will you bring about the following conversions in not more than two steps?
Ethanol to 3-Hydroxybutanal
Answer:When ethanol is treated with Cu at 573 k, it will oxidize to ethanal. When ethanal is treated with Dil.NaOH it will form 3-Hydroxy butanal
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)
Question 68.How will you bring about the following conversions in not more than two steps?
Benzene to m-Nitroacetophenone
Answer:After frieadal craft acylation of benzene it will convert into acyl benzene. And further treating with nitrating mixture it forms m-nitroaceto phenone .
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)
Question 69.How will you bring about the following conversions in not more than two steps?
Benzaldehyde to Benzophenone
Answer:When benzaldehyde is oxidized with dichromate and treated with calcium carbonate it forms calcium salt. And after dry distillation it gets converted into benzophenone.
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)
Question 70.How will you bring about the following conversions in not more than two steps?
Bromobenzene to 1-Phenylethanol
Answer:when bromobenzene reacts with Mg in dry ether it forms Grignard reagent, further treating with ethanal in acidic condition it forms 1-phenyl ethanol.
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)
Question 71.How will you bring about the following conversions in not more than two steps?
Benzaldehyde to 3-Phenylpropan-1-ol
Answer:When benzaldehyde is mixed with ethanal in presence of Dil. NaOH and then heating it in acidic condition, and after that hydrogenation it forms 3-phenylpropan-1-ol.
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)
Question 72.How will you bring about the following conversions in not more than two steps?
Benazaldehyde to α-Hydroxyphenylacetic acid
Answer:benzaldehyde is mixed with HCN at pH 9-10, and further treating it with Water at slightly acidic condition it forms α-Hydroxyphenylacetic acid
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)
Question 73.How will you bring about the following conversions in not more than two steps?
Benzoic acid to m- Nitrobenzyl alcohol
Answer:When benzoic acid reacted with nitrating mixture it forms m- nitrobenzoic acid further it treated with SOCl2 it chlorinate the acidic COOH group. And reacting with NaBH4 further it get converted into m-nitroenzyl alcohol.
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YukR51y4alSD9l3qWDjmcNNIWX4mCKTvF3Mk6J4l8K4rdum8eDzoqMIkYxdqqH4le5Owscf/PMgJRr4/+0bp7UIchNSeOlsqTec66trUV1uTjb/k1mxS1tSxwwxjvuuGOn+DuZX6vjAF2Cu7pmohWX8v2zCgTpBLphOeM2kcrdWVH8pSjldpwf0bHPaWB6cCjWcH7ApETWky6ADmwQb6AUtSg+/PDD626mmj7pMZ8ukyZbvw+tYKWzotL0D9eX3v24r6XEESYprk0DrU7xd0LGdTykAi4dMTVRW41SJoYMKyM9gauteo5i0xtdOuc555yz6OcnITnvV+c9ApVqpMSKUkTST8tKvWYwRd8O95Xr9vnmeQMlyi3HJG5avi9nhHJH055YtaDcY54Ig2Tx6h2efiGaPTlwXCMozzv44eSTT677iTuZ7LDDDmvl+WfFILgGm7Gf4p+lYFon45MgVzLq6ntUj3NutVsetdi/2cP2+kqrJxpK8ZukKI62A03alAqliM+l+J1I00tGmZrYq0Q6oqseZQstE6XZb3zjG+t/n3DCCXUr1zIYlPQp9+J1ytb5mnKDtRbWdvq+971vrXh19oO8KW/PQ/LQOiV+4IEH1u1h9Y/PYkc3uRZHDmbxSHXUxhVisXhvcIMb1EpSIZxx1xvcZ/bff//6Wh1sEsPp+ErHVLaNtd+chdOYXKejOPsp/gTTmkH3TlaXlKmJ5f4f1gto00cO4RmX4qcLEvxdCQkVTRlK8Wcj5mb7TYz3QtYoC6fR2OS77777ghORxtUuolkIVaIISF0PbYo7stFGG9WHNBABaMe2abfaFBQMhaxN63bbbVcja4d6+z756Iybs2F5E1C6o9ocyOA0KQc76+MNyfuteAwqpqF3B4gbH4pwiy22mG8s5TxhTaIsYN+v8Mm1QfZbbrllfR3lgeJiFRtssEF9DOGsSHMObJKddtqp9TSjts+Wa64LwK8NafLXi819mz7SIlk6ZxvVYw0uR/dQ+isZkIyF40d7OBRb4YTN7XBthx74t4ZJlFd6Xo9bmoeu+F1l3GU74E033bQ+BJ6ce+65dUc/yL4p22+/fY2mLRoK+8QTT6w22WSTmldHDTkonjfgqEAn8jjJxyk/7luXPzEOipw3EXQD8Tudh7Fx8LyjBhkB1YYWrrgDb4ABdY0OidYj3HVc7WpXqz9bpp35bpkM7s/zjiLk2UxTYbaVyBsr4yL+U272frLWzo/t5H9CSQ/LCMjkyaHnTVkuiFjpIGSkit+5lI7TyxFm0C5EjNpAPajgpbi85gzKU089daQpUyaCQoame02K1yhw6DrCKMkyIZQ1wyB42hSfEaR2uo/ufRSy90LgjIHXIVjK+C53uUuthJ3q437XW2+9mk5yOIPP5+QpSpmhcPZsrnmfffapUT+PieJGD6GU9FSC8GNA5cIzLKUXZfzVTPAqUE1iB04KmpVDx9FeQIGWt+6DB3Taaad1zfY6GbkAeQ49D6jr5H8yEsUP4TthhpKn4ChD7tUZZ5yxDtJTxIUWQf+wxjvvvHN9mk2s+XIQHcVJUcrK6VdswePAkUfZQJ+UJBE4Rau0tXH1HKqHsoLIce4oI0ZM5g3KhoGj/I2F9wu8omR4P06cQvlAuTF4aBrK2zgERRx66KHVZpttNn96EOORqmfHuUH8fouSZwgY1KSkMjrGXjbQXnvtVV8Hw5aj4aYl7pehZ3RjuPD8PCbGlKFyj0H93QlpnSxXgDj6CAgbxyHnKzkBYcmKP4drnHnmmdUOO+xQo3t0hkCuQ67DYZOLLrqopkMosogMH7QIJYBagZ4ZivKA4qUIOoAh6ueGMQwUsiApcUJPDoLXXkLBWQK/kfTHodidzCPbhlGDpCHY448/vjr77LPr9znCjUeA/qHsjBEKyf367vJEIO+h6I844oj52IRYgoAzjt+1UuBSTiM8CePp940jPt97fD9vIeNsYYpHULJoo0lKFLd1YKwYJChfIZ823eeff3514YUX1vfivAZcrDXEW2zztjpZG1LG/ezlQQFAgGPqcqx74Il+cY6uM3LtlVF6liu5mnedoxfLAqdenKr3CIJSNFAsThlihUDbDiyANmWmeMhygcoJRUehoTlMEOSHlkCFNL+nTZEvh2c75ZRTqpe//OULPk/ZWxw5K7OUxSz7IJafEmwGlFK81SwPT2pbDqzv9/1oo/POO682Nk3DybvgwfAARiXNddKWRcXYqy1AY62//vq1YmdUKfy2zcKgpqhLphIvRg/1Xrxus8th8zub19jJypAygcSasrabc9jW+dJ7UKGHHHJI7UVaR+Jg++67bw1GIX9xNDqLzsl3lkkgWculcWjqmNWynubaBr7t3wSSRl/gnGWOUCgyVqDPfhFuXDX+22R4bL755nUKoomKomMQ0CgCwRQF5MdzaKZ6ldH+pQR8SuVKwTfbIq8Wyb2gilBTe++998g3aJuY05NOOqmmoACCDTfcsKbEoPhmbQPayqHriVEwFjwkQAAIsE6krPJgys3Y1td8mGvsZOVIFH+vA8btX732ecziYuhj651XGS/X2jnqqKPqJI7QjAo1yzYOWU9+o5mBFt22msDEQFSPwcC/ohQMmsHbaqutqmOOOWbgAw0MnoKpBDs9KAdINMVPEDfKZOutt55/j0wX1Ek5Ed2G7i8WJnfX2KpZwJ+HKmIQlmLgjHm/+IviMvULXGroXhAf/VQegNH8Pqg+yIz3lYA3QY+p7kUfev2AAw5YsA46WVsC4DVBHuBw8MEHz1M6suF4lRdccMGCvRAvGwClTzRt835xN7E5tTLD7K3VIIsqfjQNhY+HN1gCi9D6sIcXR3Dpct232Wab+vtE3SkLSC+KBW9OEUiJ9B4Ta4IokV5Kq3kO71oX4ywFFNepwrfcQEvhOfvVXAjO4/DNFZQvjlH+Zi9Bqwn24mB9lvfoSEbIn6C4/D+ZTFx46a5lrKiUWW9V0cloBFKng0LpiBsBGQxBUwR49eoRzwsNChTtt99+84WRamK8nnW3FqTnmbsJkMQ9kpnCPdL4aBSC5xfUZKV9v4In+bbl5LHEkF68DC6c4GVbhH6Qyt+2fvxt4j2rgfYZ53nKPL1PfepTdUzGxjM/MohstGEC9FLurCvFbvHyZEmVZzd4D28R6AhVeNBBB81ThZHykJtOVp9QzMcdd1xd3JjaGKBUbKsXCwBkRr+ori87BIshpWcU2lp6NBDTbL+yGmWuDKYQbQK0DLARBURsagZgXCfYyHDBx0V58CwEYAQBI4wErhfv6z3oIspCKuSwrtcg6aLNU7lGIYMenUahlimNs2aAEpBHH6FzbD6psaeffvo6mVDDiDk+9thj55W79aAIraSKuOqQGiCAyxUT8pm2jVqOYycrR9rACoWvF5V1hkbEEogDSSZZbE/xDnig0R3+ih/m8HUgT50Rpe97ZZZJM1ZbkszE1QgoFlA9cq0Fbil8A6Dvi8DbJM6nRA3IP09hjzx/Ad+Sr5O5sttuu9Wb3iTJGCkNxFLF/ZnkUccOyu+zwKR0yiaSxmgxqeRV/JXma/lMMgksTkhXOiRPKLn/FB2U43kppBDxKOeobA9dXhclrN5BnQYEpe2CbJy2TK6lCi8PStNGI0WA6iLKugrFbDwNa0QyAE/RdZTFgM0g3WqVxdqm9FvTbZ9tPjepcWxrMSz5glKm5K03WTkQuj00zGHpDAlacdddd53XL8CDlivZewyIRIN4E+hHwINXW6amDzsHsyoLFD8EjdIxyJTKNESLYQVVuOJMUOlxmESLgdvm9VFkq1Bc7reJHvr1wu+10Xr1y/ddCrXQVYmPMGKQbVuxmAXHsOkDpOZAnx+8vTnCc4uLcHNtChzmKFtJl20uLGrGl1eWqmsel0K35dZc9BOxJUYGreM3taewUUt6h/HD7UJxNipkx5iO87qmLWWQvXlKFClPjiuz3poeZ9tnm2dAk6TKNoP7oz6hrrwWQEZiQk5po6yBDHO7HCXrmoEvxY/AbZJUVNSn35V7tLaz7qwt3Xp77a+2MVsJso7ip5igrSjaabg4rLCUQEVd0H0CMNBvFBKkb/LQQku9xig4vJ/WBnEx/b7fghAElT1POVsglC7vBArgDqI4FHDxRgg6QnaLjCcKPguCuyqLgLuaxQvJGusmV02kn7lvRo8SlJ0TGo4STBM5Hpk0Njnw+vqMWtx7Gqr5HWcHTLL9Ay8Duof8XYOML6l75TVI+zVXvECGVC53AnWrLehftgNuk35p1W3xnsWytSLNwPlyzqTu1YLdnEHzSRTwUBlvP43Sq+RxSxpQ0Zvf8W/PxQMAdqwjdGIygBRV9kosWGmyQPFTHBS/3GsWzgBJuUuF66RFep/0zgT+9KDh5hOuG6MA5S1V8asaFTsw6QrR5JvzOCBpLh+uz2tcQB4G5SvzREGIrCPjxGDIPvI8nlo6GQQOVQheB/Vb1LpsyiRAZeAsoXmtHyj0pkCzshYUM7lGzd28jwH0WyWtwRhAvP0qXpfa3piB43Xh8mVeTUvZaQmCm42rbtxlLaXYzv0xksk8S21AKsxXskThJt0V1WdeypbGTWVeCkQaRds0gqUhKV8rvYpxxLua14His6/Mr4c1LpC7GM2yHKHvgDn7MAZg2223rTsIROgbnib9EABqX+dgpFWh+LlYFP/GG29cKxqFWTY8ymEcvS6yCBYTm1j+LfSdhaDnD8WPDljqwoS0BYhU9zEqRx55ZG1QjAFFb4NR5lolK1gzJnh3iJtB4AbKLuEaGiMLAufMA/BevHxZfs6tFJyywBkICJriR+EIjDK2aR1BIH3fC8n6DMVLqYm9lKL3kLGQUUP8JsNQbq5Bg8tNcd2ULH7VmBOAwP2FUpmUm2vuVXXvsccedRZGkFry+6E0rauhtGEP155lMb6MOlBCZJ6gAvVm8u9mcZvneIQx9NYxAGd9NI0gz8l7fbf1xcAypj6T30zQ3m8CLOPw+Hht5hOYcv2DIHzrexRZawyATruUvmtQQIpCRQtF7E0gkz60H3nuxp+seKrHhErfVOBg4PWMcaMCvuNCTTk/cjFpohhUDyVrMoY9sKEpUlQpk2TR4NSjkC12SB2tRMFA3ZqeCTJBwtCBDeI9FgsFzEuheM8666xaSRKbh6Kn/FFA/o/qEVNBI/E2ZDSpb+BhqbhlbKE8HKN5YIAYAmmTJSeqdxCFl1RYKMahL2VB1FLHx3cAAhCPQDJxHbycUFSDzuGoxGZX4GXzGb9sQOhMsZf1O64stEmL9YhatG7ixbhPyhlK1ieLoizfD1RQXqgJ82mtWatNwECsX0Fy/ZKsG4jW2s4pdeJt8ap4qgBAmRI5KhG3s8eGOSZxseA1aUtU6CWobt4zEMgASGIALO3FrDttSHK+SJiQFR/cpaQENaAowgpDtXLnxyVLtZQUssVN8Q/K4fYKxJi4KGiCQoAoIUf8Mk8D9aOrqGCy5/D7aBt9+6EiG4uCxkHjmSloGyibJvETgdEoZDEM3gOk5Td9XrEaegenKIDLKAl0MTYMCvfX94tBoI+gEgVOPCILXHqszel623oODTs+xpZysQ6i+FNZnZS4aaEdcyZdLxsP4lcXghpcTVW+eG7riXHlaaEcwzVbBzjxcg4YwlAX1pbXGA5Aw5xJZBCb4gFaP9Z6zp8AXoA/yk7/LWs0+0vcCgiIoR2luE6K3+8R1+m5Zt3QsKnWzfM4BhFevmQG+ygZhjwdYs+lsHRaCTAjV/yUE8XPtTdYFJoNz+rNGk/KJTX4UEzbtYVHXIpSgtZtLoo4CsRih6yhKD1AKG8LEwqzOFUS+oub15cIgipbIUNduEK0UHKVvQe/6DMRgVQP+ekQl40ocOm33Q9PzGs+i/sXT2CYzR3FL8vFuPheSqJp4IadR+tARhEUxNgSLjHPJop/VoTRo8TQYaPMcpqmMMQMO/qQQPcl2mSMGboyTpT4EPQObBgX7+EpWpuysyg1wUvUGYULzKAMeUz2P0/A+vN5a5Y3YN6tg2YK9TBtQHq1XBHUtaZyTKJ97T733HPPdYLKk2rZgtrk3QITkjoIL9z4uDbXvFQpzxqeuuIP1ePGLLgofsHOWcuMwFcafCi8VGb+nVSzWToAualwTTpEjpIIbSOmIqhlMxJUCkRWntgV4YqjO+Sv5z4FobnmqCqbPl1QI2WgM1XMpF8bBzw+zwbqiYtPEc2i4jduFL8Mp0md8DZuYcB4fxA6ASZ4urLeCMWPFy9BhnUBEPCGUJa8TDEqSowC5yFIBrBG0JTm0j6i4HmgDCegA4D4LcZCTrvvkIWWtuJiLtawNVLGj9Jxtk169bB3f6gVSJsAm/a3+5i27rEHQx0K6ho31xYvYBCxR0uDNVOK32Yx6Q4LMXkCnxQ/GmHWREDK4EPlJapvoo+luHrTEGia0obsl+Jd2RxoL3ECVBHqKZy/zckINJFSfqcfYuNJ2OzWAcNEZlXxS6ml0CiqlcC7DpIDDsnbk1H8KB6omwInctubil9sCT1HzJH1YK/wBnHoFBcljkqk+AUrg14VTUqd9f08TUDE+gFCvB+oCKDQVoMX0Tzkp1lxPojXDbSo3QmyVhnumnkAs7R/Kf40mhwm23Ec3QCWI+sgfgiB4jd5AhkWCEph1kTg2eBDBott8lmPuAvS5WQqQWJc6rBFSO6RZyA4xTW1OHkFhNuseIzyGKbikaCoUAMC6bOO+OX8U2IyWFZKlsUg5zzg98Mn82rcY9Cm+I9YVBmj8l5xuhh6StV6EJ+C4Cl+wfq067buJHDwHmSP+T7f4a+U5njPPClGh4HFdVuzkg7oiX4yyFrWgkXGmyw5wuDkumbJiDOC4iVLoXrazhaYlrSmc3IFSYK70h1nTXgjBn+Y4O6siqIRqaTQk40XPnepAgWqMyg3vthNCt7KPuSLCbTFe/BIvAPqs0nL1NNZEBQEpYgXXk19eqBg/Lr5FF+SAeavubFmSo+cYhH/Ovroo+eRMs8OshfzkURgDTigB/oXOIbkfY//a38hjmCuVZajefHa1igAKGFBryaFfDwNezAoPcII+b1+wKCZXixZglHicRC0VNt3T1uWivjTFqZU/NP0AloRPzcxVI80wVmkeiyUBHfbgj0CM3hQaWIss0AsBQghqQRUpQfVULL+2iiyZjw8J4Aq0wH69j2+A8oSW5BOJyVTDMR3QpoCu56DsilWD0je/z3v4Tnvy3P+2oz+WlD+nZzp5MovVqk5qKAIUqnIo+PKD5IrbbFC/FBiYgkCxxT/rBzgXip+ngj6bzUJxAx8oXBKkVigH/1Sg51tJ1uV/+5FOUL8snuS9mi8y8+iBHmdMsvsoba04mZBoWQK8ZkofskLvpuRmiVgt1SOv02m2QW4NauHKz8uxd8McixVKPB+ih//yBsQtJKxgBJSlCVf30NKIm9GQMlflBY6QxDTc1xYXCcU4q8USu+RVomLV5krL192BEXKWMp+kVuurXB67HCHuer+eg5y86CEvddz/u11DwE11wuF6VUCkQlwScXL2bruxX3bcOVDAA7a9fAdeb8xgPBcM0ScVD8ZQ8lR7qd0bGIpbDEU6ZLYzBqatkCiOP5ZV/y9FGo/A49aafabn1b7YMFjzED6aVlr5T0BLygkPb+8R8wlwdE2hGv/0jHmjiEj9q7v5oHMUpJGqfiXk9UzbVmg+Ll0FD8FRKR0jZrqsUCaLs9SpEznbFP8nuOeqsoTmPJATfh/KnBlxDAQvAMPSMXD8/hsVbz+Larv/97LhUWBQf5e9zxu1FjxJHgOAs94T1kSKBwP+da8CD141AV4oGO85m+e85Aa6rN4Tyl3eE+fk27n3wpp3LfAFw7UJmEMGB6BQEVgjI1Nw9h5zmLF86fnTQpUIP9+cyEmEPSWDRiqJzGEWRFzEAQ6y0LBW3+u1zqypoAsaxpNh2qhXL3mPf7teYjfevN/n2G0/d9r1jYPzNr2l0fpddk5ec5fXqjgbPne/PWwT+gBz/lL0eU92Us+b78AGpQ1IMXrzT6z71wPtJ61JjPJHihbjZR71TrUqsHaJlJJ06tqlqSkerADq0Lxm1wFRJQGCeKXux4ZRe+OUbg3UfyDBHdXo3B/GVCIPL1YoEIL04blvXkdKoTUbVaBX2OG61fdymtarIc+N51LD+VHeCzQXDoazoowxCtB8ROV1YwxkMX7NKY8bVQrJSml2usCrKqTeZcMt3ljyGPMUS7eKzak+GmXXXapuXpeKGPt+3mogqW8SX89KFZepdd4qECD7/O8gC7w4DckG1B0Arv+es41uVbXYh3QEa5brYDXXY8AKF1SephoOOcpNBF8+izxDgAfIqPIZwTqZ0nK4G7J8Q9TITwLsk5wF+K3CAjkgfpIbm0OGx4F57xcSTrnagjujlu0hBCwx6HKyRccTLO7xQQPCfHb7NmwlAoqbNY4/nRsRWvNujCoDDRjTZnYezwodJX5gsyhZu0a/B+vLmsLgs9DGiX073XpwD7rPTJ/xLa85v+qvXkO4jziIB68VF4DpM1j4KECBugLn6OABXM9pBjzPtAwaBu0Iw7ew1qinBlbXqiH8afgGZbSw6RLcPlNsEGv+C6GIYifJzurwV2GjacDfEZWStp4ZJ3unCw3JeFGBFDx3hZElMCs9DpPU6deVE8n/1+gKRy/sRKHSHHYoMJrgPgp/gh0CuUNmxo6bnFvNqSMkKyJWao4X0sARf2BvZnzlMWpyuM0S6FrGAreQYK7vBefC+c/K0Lx88BQnWWPpJUmrYof4k9wV1Azip8SmQW07xpk6XSKfzDBJ0N2bX3/S2kLvDP0cr4p+wiOX+xn1hS/LAtrAvec+5iVwGBy4ZdLk+bzvC3I2f/99d1t6YFlI7Nhq0UHqY9pM6xiYmigoHxxrH7z4HcYa4hfvMt9oKB8Pnn9syJB/K5tuWnX05R1qB6KX5aJCU3LhlA95YRPsxUp5OSaOqpntNJ2qpJ5ls6J841Q/Fz4WVP8UgetCbTBJGVSLj4qRxyDaCOM/qH0xWqANsFGyLlUxugvvL1K2BwvCsjx/tpOfiPQukwduf3oGkp5mAwugBE9KNaQau9+QtFH8aszcI0SF8rgrnuahX1eKv5pnU8xCmnN4xfsMfiCF9yvtnTOZkn2coxAeWThIN9loyXdK61nOxmdlHOQ4K6008isUj2ypqyJ8MT91lu/58r1SNn06i/THLNyX4y6F4uCKp64wi2Cu1frwSOTz+/3xG0kZpSUijgCJSw4HJEiLEYjjtAUcQaBW3Sv+ALFLfgstTgnvIkVoNV67TvXomZlscSBiDXGSJg7WWyE0SnncpAWzJMQ8RgBbEHtnI8wqI4bZt8NogfL7xz2/QsUvwmVl87N8iaBHpH5xVyauJlLFQokn7do4hbmQm08Cy0tWr0nXSilPM6alAdHz8qCHUbKQJW/KeCKTBLxt60rY9umVBXlCe4yAP0WfzNO1XzOfeX7/YWaBTsV8uW8ZOIzAqHiTSlS4jWjnKBwAVaP8jNLEdcnIydel4CwrBcegGtTYZsToSBnirtMm/Q5/ZZkdvmsNEtB/rbgvLieTKHyEBKpm2pYQvkaX7Ui9mPbIelLmWPGyH7Wwdb+Z8D8P785ael1cFHSOa2zYQq4cnZxc+2Wv0Ov5d9tweLmmi9fD0DptWf8drlfFyh+0X2WLFk93ghZDGq5xyEyG7iv6dsROgKPO6s8W9k6NhMy6sOpJyXoAR0bpbBFIEA51+NW/L0oxWZVaV5HdQi6jXpNyJ9P7jalGWBibCgoCND1QMQUtEC4dE1KTBrscruF+h0FU6mnYUikTsoqkZkjBpOW2fL68etppGasGO2Mi+we86f9cpvilwhgrqNUKBs0j0ZvQKBWDYChQkZ0EI+g9HKWssZ9Xu//KH73m+MQx8nx9zq6slx7bYo/BVzpkDrsvZYKu9fv9LreYfZMv/tbR/ELxlgU4RKnqTwhuAyyv9CTG4G00FGe11JhFFIOUHkAden29/vMYpLAaekBlF7BrNYiJLgLReaa8cUowXEp/rTWbpOgGn8FrKUlZhwVzwEu2miMWiDrVHUr1Mu8QdhoEWOBdrQmeQAR1In8e9TkUsdLQZTvSEfO8Mx+R+99aD6Ho6BnVFnHO3aNKejzHAMk198eB6rQQtIxHRsq+E+ZM2SlcnIPfkNNgEJCFd8MHG+7PJRlqcFraz9Uj3RPc5/2IgzouMQaGpapMPbqIwCf8mze5QrajWE3F2IkpTDusp1Kak58Rqqrz4h3mvdh9tFc88chFAOuKRdr23bW7riCu/k+3BmvI/m/KgMTXFKM5GZz5irjsFzBlep7bhFATpCbTSHGkZbGbWms3Gn8qlL68j0Wsg2Wnj5NqsdrPCmf5Xq7b8VQNngzgLVcGm25Yp61eoZ4Mz/WiUyhcVFY/ZBKFn0UBS8w42MtCBCqfC7XU9No9OpJ0289C+TlyD2GEMVDeKP4b1WyELGCp2Zhm9YZOPXw88MGKq0rylg+PQniB4Qgbko8rTfsWWdqWFf5LQhe/n0ETarBGqpInr66jHjPcvyheVXiETSX34uSRwcNw28PovhVmZeKP4hfDcIsSNYjxW8sANHSY1puHj8948hM92wd5cyDjD99l/RRBp9Xxwu0/oEw9Jw5GVRXzDUXu6KQWNvkfnsuN0URlVzUKBR9hHLn6umPk982AHmfDS1IlWuDepq9wIf9TSjH7wRN2Qw2FoNH8VPS+EcboVQYKmJxq9CPz0NAFoLSdYEp/2ewbDrtFzJ+PJT07IHE/FsmQ1BUFlPQoQU3zRgBt9tCxGlSrJM2QuV8mQt53RSv+eeFhOIwXwn4i0FQkh6Cg8aXQpQh4i/emILxvO/zEFT0nDnHaTfbUeC15W9TmuIblCXjJ4OIYtfyulfBkZRj45dulaXXR6kvBqDsN/RKAuwAhWuBAhkgfH0Cut7jvflOxsaesadDURknit/3UGQMKcPOkBDjgq6yVj2sb23Qc81ATr92HcMme4iPyPM3RvaKz0oBpdQSUJ7kOiuVOf3D+OSEM+NF4ep7VYLBUVTuotRj8ADfgG7GnbGhm4BM1Kv5NLfmlM4BDDwv02uQsZ9rcz9NBLc5G4xbozXCMO18F5OSTqFoKXVBRL8HYXI9g8QEdoPwgrg0gTIwwyywVB6Xn1F5SFGkzYHN4NosOBvCv1lY7rO+PREbQcbTEUccUW8E6XUMF2TF+jJIELzOnwJjNhBE5Ug8i5uCt6i0ueWqUfyqpk1ixmca0kTaroMiQHEYe0Zw0geZW9z4bMbSNUC4KICgZp4ThaxYyJwYf5tAKrLsI0WIEDfE7v/mw//jNTYfFDvaphwL61MrA14exKu9AMONNpF7nlRSwKUpSURoNlkbdJ6tV+sSvele3bc5sF6NjaQM69U+ogAYrojrpQy8J+s+R4Qy6jFq6nXixRDrF+3DsOV830HFvh0G/Xp/WjTwoCKTSt9sC/jTdfZp9F86o2IHsCEAnf09SqH4GRQGMM3viPlkCACH0IlNilu8wfPGcZBWKnP9XhQoopiyIVgjCq+XG97kk3qdr1kuSi40dOH7pZ3hTNEghHI84IAD6k0ag0CxjuoAEKgd0klmEO4Wf2djCDZR9ll8AnQopqAm1JDrpkTwngQ9xM1O9WGMqO/imsmY8u9y/LjkHhCn357mIeH9KDwZXpknvWQYsWwWBryc58UK/doKf3oVA+HW05udUgcAQpn4DISevvCAAyXMYGvpAcH6y/gKSsrCsH55d+YM+tdqQMyCAlctarN5vnS1CXfbXjCfrpO35zetTZ4CNJZOrU2FYM0yPlCysaF0l0KV4ZSDytvEHPFehq1Wdq/m1F6bhhgHnlK8eJTFIEp/2ILSxfQRAQB5b8bD9TCk5j7Xg+4CMOx7Sth8iCkx/Hn4P2PqL0CoOZ3EA/8u3+vfDHr2G4+Wcefp0D3AlmvhzQm62wuQPgBTglAiCwsgpkMHaccyN4gyYF0Ed2IAoP9w7lFiOcO1VBrNStByklw49y7Nm9xYiYikw+FL85vQVk6AGpXYgNBjDjvPQdYQvo1NiQe5UNi4tDLmAUlxg4NUeCnpeFkKdJr7KBFNKVxb7vuw6GqSAlGmsCZtndtQrHkulY81UlZuluf9ls+V76EYeWPp+U4hUPJZbxdccMF8CiCDwDiUKYijFpSRQqigKfPEUyxzzSld6JARiECI0KH1LT7Fe0oTM4q2rVvlYvuxlwxbpQxwMJKugeFz/dPKPEO5JrPHgzEGrnoZilDOwxi5Uh811yjh8aR+IHu1zMZC+eSkvFE9cqQmsbayp4Bf9I54C8DhwQsTpMca8PxKAYYwBgxWmT7caz7nBh00ls5Go6RdsJQwBmFYd0xg0CZgmXwPZVfePD6Lks/AuBnWcRydIKFBlpslJZCG++PKQ4QGMQpKBSN3Kz3pcX48EgjQZqZ8TIjva9YWSAHkvvluaahtk4EygvihL5Ma5Dprgh7Q0CtzxO3l4ZRH/7Vt1EE3KHcXwjKWvl+8B30STplHghrDs3rdRhxloLGXUNK4cllEEYpJp0veRDYuVxtqYxiAG667hAnvNXa8DgiO58JIjJI+HVYgQ3tazANVMO0D6v0+FAxlm1teMmPUNI69vMNhpNyDAuMAjb3rd+mnMmNHlo34W3QSAGAePYCR8i9dxfMCXPM8xG+MxQnpTECQh4M+LL1D68d8BM37i7b0m4A3ytv6QlEmsyxiT3reerSHsBn2TNshOEMp/mx6Sjouv4dNuFiBikFGg+yzzz61ogitw4KKZhOvCzqlmx93xsAkH3lcC59hSbRcB0JunIlmeQXNYtj0tS8PnKCcBBddn+/BJwvyuQdojqE0AaFIUDkyKHgR7ttrxs0EUhIWBiPIaMhwwFH7f4zSrIlFalNmHbhHPPxirneb0Uu/GSnExjTfaTxL1CfuFBecZ8XgpHBpnGINmCNKvxnUhJrLOheeMKPt2iBGLn7bEZXWiU0+zepn98Vz8piktHHqpRjjHLbugYIDGPvl3PeSftk2wIo1ltgi2lfqZMRvhqbzOn1gP/cDOcsRa4fXU8ZagMroS+MSVoKHm/EwnhJJgE/Xh86kgwAVnlxSe5es+CPcMqlHijpcBHTG4rRNjOcoVPx8Amesa4yFhS/bQtAtr7NqCXKOWwyYKkQLxAbQcpbShtIpYEK5QG44uogJQP2YKIMLyYev9zmGw8aH7JKSZiwodhPCZfMeXCAvAuJnrdEEjKFsFcHD5R7vNm6hrNO7BOJwT8mAaJNUaZebFYUHucebzMHwEWNRIi5j3osGGIcshf6wDnodbQnxi5ctdvrZapbFuHbKGlKOZwcIAk5tY5qq2F5z13yNAuWlhXUQqOdVxrOg2MWwgC+vqw0Bcsal8CNAIC8QaIgudW+MIORvX7kX+tJ4SHDhFfg/SkhsyutYA9Rxap14ISNR/BFUhA2Z1qs5BLo5KbhvCl2+c9oCmxCRcsUv2dDolDbOeBTSDEBGoHXX1Y9bp4SkBiYLolyckEvbEXhQIFTchmxkZFh4YgQR313GDyhDQcO2OopZE/doEebQDZSVjZNc8l7C+HN5E7y3uAXQswHxnAn6eTCYPK2VfPCO7BvgAjJz/4NQFoMEJVerQKv0QtYAzxsiXmrOPCUY+gTQoH9SMGVdQcs87fyeYKrnJiHoJTQS3VDqGiDYNZaeJe+X3hJnkr5bgtIIUMlLaSvGnRvFBeOzUCYJwsnUKbl/dEh5UDSkk8Bc8vWh4nF2OexXpcfY9MtLxpNN8hwCCBen3DSisy7WAa8l8+pUqBi3puLiRqdwCPJyeEeML0WHDw3Pz1uEasZJ+01CeHKUClrQmudVLmYcyajOqV6p4v4psaB/ClvjyGHOHFbZiqVIqqQCrPIELco1KaWJYfI4Zl16jQHQaS9iHdrisHOjugAByWR86AsiOt5MiWNRodjw/Da2/8/aEX7TFF6UoJZYAONYlv+vBIFUKO1kgfkrftFcfGIXSZcr4xgyF5IpleD+tNuHjEpQBcaGEkP58epm6aCYYWTQHjPD9KJZTGR6lcACGi/58LbfloAhCxEV4jPoG957gJ7XpfQqUvQ6Ph9lstzGetNeZ7IS0cnYhbZGenOj/MEUfiUFT361bAETz1VJeiYuGK8+6PF/5USudklRF/cNqpl04G1UYsGJi2STWoRl9g3vizeQw2FsNPGWxIKgYoG1lXr/q116da9sk7wvKZi99vIg+xtI5FmGn7dOJI2kwre8JsHS9PryECMovWhp11H4SRlf6SCDDkYluh9FeTIRZSmOVfFHbGYVfwIVuYC4WBQAKmOxnOOysjeCCpqFE8DGKcl46JWGtZIEVy8zSxA8nqBNWlI23oO3T2aF9E3BLWtoJZ1h2km7lC1H0vCwLaunraq+n1hDKqKtKetGwRO9UnqWUL14ExCVNFzXQ7lLnIjC52HzAlbDnnN/4mu8IdlQ6Kw2OnFunBeh1Bjqk7HDsrLUg4pNbyLWAspf7WLhSZtLDyZrQcWjQFtytpO2N2zvpU6mI4O2YEb9NZMiyFIRf1Og2aT44v6tszJ9trxOa0vwtEwWwFCsVLptOTI3iR+RctR22k8na0ukwJaVkXkI8q7k80tXu6RStpRmlf40haLXPiFeI3pHm45kfykME2dKeiYmgoHol9Cx2mVuzd55J1MR6Ep1JtQvcKvYaRJFWJ0sXSj4cTVMsx549qNI0VUDUwZ/1ddIM84hOh6yx8oMw9UuDHbb2HaKv5OpiCDbSktX7eR/MqrzOCglRmVU3gNaUd1QkgTykOWCel5r1HGv+qVO8XfSSSdDy6zXFUgO0AcJDSRjrEsUWCid4u+kk046WWPSKf5OOumkkzUmneLvpJNOOllj8v8AHqPIpwyNp+kAAAAASUVORK5CYII=)
Question 74.Describe the following:
Acetylation-
Answer:Acetylation refers to the process of introducing an acetyl group (resulting in an acetoxy group) into a compound, namely the substitution of an acetyl group for an active hydrogen atom. A reaction involving the replacement of the hydrogen atom of a hydroxyl group with an acetyl group (CH3CO) yields a specific ester, the acetate. Acetic anhydride is commonly used as an acetylating agent reacting with free hydroxyl groups., this reaction is usually carried out in the presence of base like pyridine.
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)
Question 75.Describe the following:
Cannizzaro reaction
Answer:Aldeydes having no α-H undergo the disproportion reaction in the presence of Strong alkali, it is a chemical reaction that involves the base-induced disproportionation of a non-enolizable aldehyde This reaction is known as Cannizzaro reaction.In this reaction two molecules of aldehyde is reacted, 1 is reduced to alcohol and other is oxidized to carboxylic acid.
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Question 76.Describe the following:
Cross aldol condensation
Answer:When aldol condensation is carried out between two different aldehydes or two different ketones,or one aldehyde and one ketone this reaction is called as CROSS ALDOL CONDENSATION, if both the reactant is having α H then 4 products are formed ( 2 self aldol& 2 cross aldol)
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)
Question 77.Describe the following:
Decarboxylation
Answer:![](data:image/png;base64,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)
Decarboxylation is a chemical reaction that removes a carboxyl group and releases carbon dioxide (CO2). Usually, decarboxylation refers to a reaction of carboxylic acids, removing a carbon atom from a carbon chain. in this reaction carbon dioxide is released.
Question 78.Complete each synthesis by giving missing starting material, reagent or products
![](data:image/png;base64,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)
Answer:When 1- phenyl ethane is oxidized with a strong oxidizing agent like KMnO4, it forms a benzoic acid ion.
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)
Question 79.Complete each synthesis by giving missing starting material, reagent or products
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JjmzVvhiYSll7Bkatac1VPtAx5wRHDfl1DXQNZ3yR8K+ThLbpY1L1Hd+TvJPP7Uc/ly5eBaOtWra1GW7dv3x7lL54/FwiqY4/1B+iDHhkeYbZR1atXL2RfVjVslDieRgCzEt+2ybJSadvcZFFR+ouzMCtdpKrIkIVZFVFR+phYmJUuUlVkyMKsiqgofUwszEoXqSoy/B81np21HIpW5AAAAABJRU5ErkJggg==)
Answer:When phthalic acid is treated with SoCl2 it chlorinates both carboxyl group to form ptthaloyl chloride.
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)
Question 80.Complete each synthesis by giving missing starting material, reagent or products
![](data:image/png;base64,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)
Answer:When benzaldehyde is treated with semicarbazide to form benzaldehyde semicarbazone.
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)
Question 81.Complete each synthesis by giving missing starting material, reagent or products
![](data:image/png;base64,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)
Answer:When benzene is mixed with benzoyl chloride in presence of Anhyd.AlCl3 to give benzophenone.
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)
Question 82.Complete each synthesis by giving missing starting material, reagent or products
![](data:image/png;base64,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)
Answer:when 4-oxocyclohexanecarbeldehyde is treated with tollens reagent it gets oxidized to carboxylate anion . as it is aldehyde it reduces tollens reagent.
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)
Question 83.Complete each synthesis by giving missing starting material, reagent or products
![](data:image/jpeg;base64,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)
Answer:When 2-formyl benzoic acid is treated with NaCN it produces 2-[1-hydroxycyanomethyl]benzoic acid.
![](data:image/png;base64,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)
Question 84.Complete each synthesis by giving missing starting material, reagent or products
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAANkAAABJCAIAAAA/uhRiAAAAAXNSR0IArs4c6QAABxpJREFUeF7tXTt26jAQJW8tkCKHFcAKIE2qtHSmhIbulelooIQuLVWa4BU8VsChiL0X3oxsIxzLtr7+Ma5yiDQ/XY+kGVnzdL1ee/SQBRpggT8NkIFEIAugBQiLhIOmWICw2JSRIDkIi4SBpliAsNiUkSA5irAY+tv5ePx0e8bj8Xzrh/lGC7fYeu5nW/hz+Md4W9A36VPCVJ3FL4JlOhAk6rMAxHRET7AZ5ck02gSFnbxj9t9HD6jld4w7SDCNmsiyyCdYKkuOivSzOwuI/aI/HyxPiB7vGHDgBUFw3Hi5GDV9n6wzFREEFZgGp+VA5L9NdaD+JhYQwJw5MQk3lumq5rTS3SWZyrOICcLblCOn2L26e+2JcokFBH7R/9ozJH4u+iYgV+trnWlCcDXJatFffLKpfv8lWNqqyU2t7Vkgi8Xw54xQfH/VReJ+yrc7yV9ThHfBo8i0nEUJwf7rO4Lx/COxm7JnbKJUaIEsFoMLrhSHz7pQ1DK4dabWCWqpRZ1ULOAgvpi7yVWRq7htBSzsCUuUJC2QxeLgpYbZyzpT6wQl7UnN9C2QxWL/eQjkTofvKpdS1pmWEAy/DzWsRPSH6SF6CuboyRvGdE7LWVmahCVT2KMWqotyJ/zB3tJMZUeliGC4nbHwqfc2kSVH7dxbQLRenKxYxAPCweO5H3L3GIYsnzZHjCKepr0kw7JTHdNU2oP1lmGqZI7JjkUYf2kBKszHUSDfOyqLrSQANVa1gF4OEIZZsH+QDERDM3EKjnKADx0Pz9tH9xf/rizjd5fyG428DeQE/y36EEgenT/4oYmy2TzzgoC3EkzvxUxV3zJoLyAYKXEFJTToURenFtB5E9F/cc/GvJkoyiJBGqdROqYgYahHaKIdX+TB8P7ir6ebwcBV4ukSOH3biHhLLKCFRQyYUPqsJSPcIjH1nP/93JqesUvpQfPbhG4yvZcyogYts0BPW974TBa8dooLPt6RBVa0BaCOHbPAE+jTIi/+KKJC+HZweD++H6aHdwxcsIAu/BL93dFHa73YUVs0Tq0BBNYkwBfnse6SX/iLRC4slQBLvkbCH9NfJmV/cWMpwqIbu1ZN1fO8/VQCflwuyOAOlsPbEuk4hJCvEgHrKhIWrZtUnyBP8EdZyiDjovJpv0F0bP8hTDqk8/+Rzwu3H3tY5/Ms6GQHG8kcAvoaKfUkLCqZy2FjQMz0nHxiWZANzRMBP5zoLdeCryYw+5Q8AbSBr87wnNLvo/t41h2OZ9UX7CUsOoSXCml/vTx5f412Jph0KJuo448rULLM0f3onB0+PEWLmdrISbt/CIvubSzDAb/PGb0MZJoWtME0lmievZulObAy2YroGyF80lE6DSetpQdhUcts1jtxn2REOpqoZ+vLHRVYhc56n3ySxtMu8XycOi4dz9um74O+/E3DYrhlxyMf74Gzv6fbai8+di6yAu5vii6DwYn6tN/zWZV7OySXUGbN7u8rYBcbGC4SDEetaVg0VKfF3fHsb/Kt7ewy1L+eIz6VnJgCdi4sXhM9nPJkdw0259v3w2zfVO/h4qblXcAvfr/ujJbwLcbjY4tOfvGxx79a7f15UTSdsFjtaDw2t8nq5SsfjYTFx0ZHxdr3F7vVDzhH8fa01nNHcpErxTNpzjVKHXqreDA7w05wWJD2Lp0Z3ZYoArvT9fNqJ7j+jebolgxhN8RkQNyJgAj6ERa7Mcjt0MJfX97yY5iExXaMYjeknIBLzNeEsNiNUe6CFoTFLoxiN3Ro2j66G1YlLXQsQH5Rx2rUx4UFCIsurEo0dSxgUINNvRxaVkDrFdcqYEFF3XSAJtNH7/5F7CV522JuSs76bYtZTtZZUFE3hxnW2mqwWa+4ln3xrLOgom4y3k2/jQDn1suhZXm0kQUVdXPoE5F0PTXYrFdcEzhF25XkqKibvsOT62lcg628HJpgO6FW5q0RLKiomxygDFrVUoOtggJp1llYJ2gwaB3tahxfrKAcWjdYdBRAFtWqpQZbBQXSrLOwTtDiIHaEVC012KxXXMsOhnUWVNTNOeJNarCVC5e+bY1/AWa34pqQi10WoCoVdSsfb7MWujXYpLjChRm95BY3dknB7fINmxXXgAu/0pJzscmCaUtF3aQG3aBRdTlAzJ/db0OsJ+iYKiku1llQDtBhvFuvBpsO9vGCwdStbtYrrjGpIPbCuVhnQUXddIZeto9DnMekb77Eff0MqhfjfjjdcajwXDfc1oZVfp3dZYVVJ/AydGcMZF9vaqdnAeNYtzxb3Ig6q9yGt/JD+RMCovx4NK6lUyxC2XB+sSfenJ+9I9qKQWKPK1EKxQo7IuLIAu6mf6CcvnnG0Xoxe71N0y7gcWrj7hCvcL3o6GUisl2xgNM5uitGIj0qsQBhsRIzExMJCxAWJYxETSqxAGGxEjMTEwkL/AdPhlns0VgnHwAAAABJRU5ErkJggg==)
Answer:When benzaldehyde and propanal mixed equally in presence of Dil.NaOH it forms 2-methyl-3-phenyl-prop-2-enal.
![](data:image/png;base64,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)
Question 85.Complete each synthesis by giving missing starting material, reagent or products
CH3COCH2COOC2H5![](data:image/png;base64,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)
Answer:When Ethyl 3-oxobutanate is treated with sodium borohydride it converts oxo to hydroxyl.
![](data:image/png;base64,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)
Question 86.Complete each synthesis by giving missing starting material, reagent or products
![](data:image/png;base64,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)
Answer:When cyclohexanol is oxidized with CrO3 it forms cyclohexanone.
![](data:image/png;base64,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)
Question 87.Complete each synthesis by giving missing starting material, reagent or products
![](data:image/png;base64,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)
Answer:When methylenecyclohexane undergo hydroboration oxidation reaction it will form alcohol. Further treating with oxidizing agent PCC it converts into aldehyde.
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)
Question 88.Complete each synthesis by giving missing starting material, reagent or products
![](data:image/png;base64,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)
Answer:When cyclohexylidenecyclohexane undergo ozonolysis it will form cyclohexanone.
![](data:image/png;base64,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)
Question 89.Give plausible explanation for each of the following:
Cyclohexanone forms cyanohydrin in good yield but 2,2,6-trimethylcyclohexanone does not.
Answer:cyclohexanone forms cyanohydrin in good yield because the ketonic group has very less steric hindrance at both the ortho position but 2,2,6 tri methyl cyclohexanone have high steric hindrance which reduces the attack from CN nucleophile.
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![](data:image/png;base64,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)
(High steric hindrance)
Question 90.Give plausible explanation for each of the following:
There are two –NH2 groups in semicarbazide. However, only one is involved in the formation of semicarbazones.
Answer:Only one Amino group is involved in the resonance structure of semicarbazide hence e- density on NH2 group decreases & it can’t act as a nucleophile. But another NH2 group can attack as a nucleophile to form semicarbazones.
![](data:image/png;base64,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)
Question 91.Give plausible explanation for each of the following:
During the preparation of esters from a carboxylic acid and an alcohol in the presence of an acid catalyst, the water or the ester should be removed as soon as it is formed.
Answer:It is the reversible reaction hence if we don’t remove the water or ester the reaction may proceed in backward direction, for that It is essential the water or ester as soon as formed.
![](data:image/png;base64,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)
Question 92.An organic compound contains 69.77% carbon, 11.63% hydrogen and rest oxygen.
The molecular mass of the compound is 86. It does not reduce Tollens’ reagent but forms an addition compound with sodium hydrogensulphite and give positive iodoform test. On vigorous oxidation it gives ethanoic and propanoic acid. Write the possible structure of the compound.
Answer:C = 69.77% ie =
=5.88;
H=11.63% ie=
=11.63;
O=(100-(69.77+11.63))=18.6% ie=
=1.16
Molecular Ratio will be 5.88:11.63:1.16=5:10:1.
Empirical formula is C5H10O, molecular weight will be
=86.
Hence molecular formula will be same.
It does not reduce tollen’s reagent, it is not an aldehyde. The compound is addition product of sodium hydrogen sulphite it must be a ketone, It is giving positive iodoform test it is ethyl ketone. On vigorous oxidation, it forms ethanoic acid and propanoic acid the given compound is pentane-2-one.
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAIoAAABACAYAAADF9O+2AAAAAXNSR0ICQMB9xQAAAAlwSFlzAAAOxAAADsQBlSsOGwAAABl0RVh0U29mdHdhcmUATWljcm9zb2Z0IE9mZmljZX/tNXEAAASHSURBVHja7Z1XaBRRGIVj78ZGVBRLbGBDxd4RUdEHK4IFReyIvSEqGLsoFsSK2LFrFLFg76Ki2BXFrondF0UE2/nhBJYlcTdmdnd25wx8D5m9mb33zje37d5/45KSkuKECIQqQUgUIVGERBESRUgUIVGEkCgRrfy4uB5gM3gO3oBXYDvoA3JJFAlSHlwAf8ATsAhMBrPBPZ6/DWpJFO9KUhI8pAw9M0jTEfwCb0ElieJNUVZQksEB0nVnun0SxXuSZAevwTdQIIj0L8BPUFyieEuUCuxSbgWZ/gBbleYSxVuiVAS/MyHKYYrSUKJ4S5Rs4Bn4DooESJsDvGPaeIniPVkmspWYHyDdaKZbrsGsN0XJDc5SggX+LQuO/GASX38ESkgU78piMiynDF/BdZAMroLPPL8TlHZNnnXjIipMZbYea8FesA5MAzVdl1fdMCFR3N+i5PT/8M/+BvkkivCVwrqazX7nhtuYRaIIXylOgfN+56bYgFaiCF8pjoATfudsnSVFogiJIiSKkCi6YRJFokgUiSJRJIpEkShCogiJIiSKbphEkSgSRaJIFIkiUSSKkChCoohQiXI0HVHGg1SJElwF2heMB4KVoG4Mi5LM/cWNGA6jE1uUZxLl3xUXD8aBx8SeuPf21IG2MSjKQm72SqUwVuYf7JJc9U18t1RYWTCXsUPug0G29ZKvVQWrGH3oCugV5XKktZY3GXlpBijH1wqCoeAGN7NPc0NslIiLgqMGWAM+gougyz/SlgIzGVzmARhhWzOjSJB4divWajzlt+3jM0ibgwH/TKYUsBQkek4UHE25hdL22R4CLTPxvwXAGAbFM2nsZIKLBSnLYH4W9fEWW5Ncmfj/9uA0+AQ2gXoxLwoHa7aX5QvDZtbK4vV6g2uMI7Ii0k+dX95qgg3M2yXQNYvXa+zzcB0EbWJKFG6b7M8d+zYwXZLWJzv4Hu3AcV5/N2gQQUFaMKTWR97Qlg5fvxp3GH5gd909qkVhnzyeMT5esU8uFuKbVB/s4k0ycdqHUZDO4Axl3QJqh/j9bMw2j2OYO2AYyBs1orBPnsMZjI0jhoSyABnkoSrXYFLZNfUJYWs5wGfQudjp1jKIPNhMaSwHyBbceHoogu84meHqYDWbxMugmwvGCQlgFkOI21R0pBMzJRyFGWn6MW/OVFA0wmU1aftywJzCLj7RNaJwVXEPB1m2UNTahTMPi3A0ims0LylPwn9cpwwXyWwGc9eCCrstZr3PpOEsu+CNTqxuZzUzJzlt2+amuO0B8t2L3VEq13CqBLnekzaDueiG1jLIsjbhxwSfOLBuHRZRuBDUjzOYD6GYwYSxEtuCY3zqdqcXyxVHM7CfaWy9p1WUltVmSus50P6vmVKwb1Scn8E8ZNM91S1Lyw5UYgOwgzKcpEAdwDlW7FZQJ0bKajOl+T4zJZtoFHREFA6SznDQNizcM5gwVmJlzpTe8XOlZfZzKTFa1kJgAh/6ZKdEycbfl8kei5WWTnlLhHq9x0VlzRPswxDzlSFcto4iJIoQEkVIFCFRRLj5C1BHUwABNs1cAAAAAElFTkSuQmCC)
Question 93.Although phenoxide ion has more number of resonating structures than carboxylate ion, the carboxylic acid is a stronger acid than phenol. Why?
Answer:Resonating structures of phenoxide are-
![](data:image/png;base64,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)
In structure I and V –ve charge is on E.N. Oxygen, in other cases, it is on Less E.N Carbon hence they contribute less towards stability. And the –ve charge is localized.
Resonating structures of carboxylic acid-
![](data:image/png;base64,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)
Both the structures have –ve charge on oxygen and electron are delocalised too hence, the carboxylic acid is more stable and acidic than phenol.
What is meant by the following terms? Give an example of the reaction in each case.
Cyanohydrins
Answer:
Cyanohydrin:
Cyanohydrins are those organic compounds having the formula RR“2C(OH)CN, wherever R and R“2 can be alkyl or aryl groups.
Aldehydes and ketones react with compound (KCN) within the presence of excess cyanide (NaCN) as a catalyst to field organic compound.
Question 2.
What is meant by the following terms? Give an example of the reaction in each case.
Acetal
Answer:
Acetal:
Acetals are gem - dialkoxy alkanes within which 2 alkoxy teams groups attached to the terminal atom. One bond is connected to associate degree alkyl whereas the opposite is connected to the hydrogen atom.
When aldehydes are treated with 2 equivalents of a monohydric alcohol within the presence of dry HCl gas, hemiacetals are produced which are further reacted with one more molecule to alcohol to yield acetal as shown below:
Question 3.
What is meant by the following terms? Give an example of the reaction in each case.
Semicarbazone
Answer:
Semicarbarbazone:
Semicarbazones are the derivatives of organic compounds produced by the condensation reaction between a ketone or aldehyde and semicarbazide.
Semicarbazones square measure helpful for identification and characterization of aldehydes and ketones.
Question 4.
What is meant by the following terms? Give an example of the reaction in each case.
Aldol
Answer:
Aldol:
An aldol is a β-hydroxy organic compound. It's produced by the by the condensation reaction of 2 molecules of an equivalent or one molecule every of 2 totally different aldehydes or ketones within the presence of a base.
The reaction is shown as below:
Question 5.
What is meant by the following terms? Give an example of the reaction in each case.
Hemiacetal
Answer:
Hemiacetal:
Hemiacetals are α-alkoxyalcohols.
Aldehyde reacts with one molecule of a monohydric alcohol in the presence of dry HCl gas to from aloxy alcohol, known as hemiacetal.
The following reaction shows the formation of hemiacetal:
Question 6.
What is meant by the following terms? Give an example of the reaction in each case.
Oxime
Answer:
Oxime:
Oximes are a category of organic compounds having the final formula RR“2CNOH, where R is an associate organic aspect chain associated R“2 is either H or an organic aspect chain. If R“2 is H, then it's called aldoxime associated if R“2 is an organic aspect chain, it's called ketoxime.
On treatment with hydroxylamine in a very decrepit acidic medium, aldehydes or ketones kind oximes.
Question 7.
What is meant by the following terms? Give an example of the reaction in each case.
Ketal
Answer:
Ketal:
Ketals area gem – dialkoxyalkanes in which two which 2 alkoxy teams are attached inside the chain. The opposite 2 bonds of the atom are unit connected to 2 alkyl groups.
The general structure of ketal is shown as below:
Ketones react with glycol within the presence of dry HCl gas to grant a cyclic product referred to as glycol ketals.
Question 8.
What is meant by the following terms? Give an example of the reaction in each case.
Imine
Answer:
Imine:
An organic compound which contains a carbon–nitrogen double bond.
The structure of imine is shown as below:
Imines are produced when aldehydes and ketones react with ammonia Gas.
Question 9.
What is meant by the following terms? Give an example of the reaction in each case.
2,4-DNP-derivative
Answer:
2, 4 - DNP - derivative:
2, 4 - DNP - derivative is a substituted hydrazine,
The molecular formula for 2,4-DNP–derivative is C6H3(NO2)2NHNH2.
The other name is Dinitrophenylhydrazine is the chemical compound. Dinitrophenylhydrazine is a red to orange solid. It is a
aldehydes or ketones react with 2, 4 - dinitrophenylhydrazine to form yellow, orange, or red coloured derivatives named as 2,4 dinitrogenphenylhydrazones. These are also known as 2,4-DNP derivative.
Question 10.
What is meant by the following terms? Give an example of the reaction in each case.
Schiff’s base
Answer:
Schiff's base:
Aldehydes and ketones on react with primary amines in the presence of trace of an acid yields a Schiff's base.
Question 11.
Name the following compounds according to IUPAC system of nomenclature:
CH3CH(CH3)CH2CH2CHO
Answer:
4-methylpentanal
Question 12.
Name the following compounds according to IUPAC system of nomenclature:
CH3CH2COCH(C2H5)CH2CH2Cl
Answer:
Question 13.
Name the following compounds according to IUPAC system of nomenclature:
CH3CH=CHCHO
Answer:
But-2-en-1-al
Question 14.
Name the following compounds according to IUPAC system of nomenclature:
CH3COCH2COCH3
Answer:
Pentane-2,4-dione
Question 15.
Name the following compounds according to IUPAC system of nomenclature:
CH3CH(CH3)CH2C(CH3)2COCH3
Answer:
3,3,5-Trimethylhexan-2-one
Question 16.
Name the following compounds according to IUPAC system of nomenclature:
(CH3)3CCH2COOH
Answer:
3,3-Dimethylbutanoic acid
Question 17.
Name the following compounds according to IUPAC system of nomenclature:
OHCC6H4CHO-p
Answer:
Benzene-1,4-dicarbaldehyde
Question 18.
Draw the structures of the following compounds.
3-Methylbutanal
Answer:
3-Methylbutanal-
Question 19.
Draw the structures of the following compounds.
p-Nitropropiophenone
Answer:
p-Nitropropiophenone-
Question 20.
Draw the structures of the following compounds.
p-Methylbenzaldehyde
Answer:
p-Methylbenzaldehyde-
Question 21.
Draw the structures of the following compounds.
4-Methylpent-3-en-2-one
Answer:
4-Methylpent-3-en-2-one-
Question 22.
Draw the structures of the following compounds.
4-Chloropentan-2-one
Answer:
4-Chloropentan-2-one-
Question 23.
Draw the structures of the following compounds.
3-Bromo-4-phenylpentanoic acid
Answer:
3-Bromo-4-phenylpentanoic acid-
Question 24.
Draw the structures of the following compounds.
p,p’-Dihydroxybenzophenone
Answer:
p,p’-Dihydroxybenzophenone-
Question 25.
Draw the structures of the following compounds.
Hex-2-en-4-ynoic acid
Answer:
Hex-2-en-4-ynoic acid-
Question 26.
Write the IUPAC names of the following ketones and aldehydes. Wherever possible, give also common names.
CH3CO(CH2)4CH3
Answer:
CH3CO(CH2)4CH3
IUPAC name: Heptan-2-one
Common name: Methyl n-propyl ketone
Question 27.
Write the IUPAC names of the following ketones and aldehydes. Wherever possible, give also common names.
CH3CH2CHBrCH2CH(CH3)CHO
Answer:
CH3CH2CHBrCH2CH(CH3)CHO
IUPAC name: 4-Bromo-2-methylhaxanal
Common name: (γ-Bromo-α-methyl-caproaldehyde)
Question 28.
Write the IUPAC names of the following ketones and aldehydes. Wherever possible, give also common names.
CH3(CH2)5CHO
Answer:
CH3(CH2)5CHO
IUPAC name: Heptanal
Question 29.
Write the IUPAC names of the following ketones and aldehydes. Wherever possible, give also common names.
Ph-CH=CH-CHO
Answer:
Ph-CH=CH-CHO
IUPAC name: 3-phenylprop-2-enal
Common name: β-Pheynolacrolein
Question 30.
Write the IUPAC names of the following ketones and aldehydes. Wherever possible, give also common names.
Answer:
IUPAC name: Cyclopentanecarbaldehyde
Question 31.
Write the IUPAC names of the following ketones and aldehydes. Wherever possible, give also common names.
PhCOPh
Answer:
PhCOPh
IUPAC name: Diphenylmethanone
Common name: Benzophenone
Question 32.
Draw structures of the following derivatives.
The 2, 4-dinitrophenylhydrazone of benzaldehyde
Answer:
The 2, 4-dinitrophenylhydrazone of benzaldehyde
Question 33.
Draw structures of the following derivatives.
Cyclopropanone oxime
Answer:
Cyclopropanone oxime
Question 34.
Draw structures of the following derivatives.
Acetaldehydedimethylacetal
Answer:
Acetaldehyde dimethylacetal
Question 35.
Draw structures of the following derivatives.
The semicarbazone of cyclobutanone
Answer:
The semicarbazone of cyclobutanone
Question 36.
Draw structures of the following derivatives.
The ethylene ketal of hexan-3-one
Answer:
The ethylene ketal of hexan-3-one
Question 37.
Draw structures of the following derivatives.
The methyl hemiacetal of formaldehyde
Answer:
The methyl hemiacetal of formaldehyde
Question 38.
Predict the products formed when cyclohexanecarbaldehyde reacts with following reagents.
PhMgBr and then H3O+
Answer:
PhMgBr and then H3O+
Question 39.
Predict the products formed when cyclohexanecarbaldehyde reacts with following reagents.
Tollens’ reagent
Answer:
Tollens’ reagent
Question 40.
Predict the products formed when cyclohexanecarbaldehyde reacts with following reagents.
Semicarbazide and weak acid
Answer:
Semicarbazide and weak acid
Question 41.
Predict the products formed when cyclohexanecarbaldehyde reacts with following reagents.
Excess ethanol and acid
Answer:
Excess ethanol and acid
Question 42.
Predict the products formed when cyclohexanecarbaldehyde reacts with following reagents.
Zinc amalgam and dilute hydrochloric acid
Answer:
Zinc amalgam and dilute hydrochloric acid
Question 43.
Which of the following compounds would undergo aldol condensation, which the Cannizzaro reaction and which neither? Write the structures of the expected products of aldol condensation and Cannizzaro reaction.
(i) Methanal
(ii) 2-Methylpentanal
(iii) Benzaldehyde
(iv) Benzophenone
(v) Cyclohexanone
(vi) 1-Phenylpropanone
(vii) Phenylacetaldehyde
(viii) Butan-1-ol
(ix) 2,2-Dimethylbutanal
Answer:
Aldehydes and ketones having at least one α-hydrogen undergo aldol condensation. The compounds
(ii) 2-methylpentanal
(v)cyclohexanone
(vi) 1-phenylpropanone
(vii) phenylacetaldehyde
contain one or more α-hydrogen atoms. Therefore, these undergo aldol condensation.
Aldehydes having no α-hydrogen atoms undergo Cannizzaro reactions. The compounds
(i) Methanal
(iii)Benzaldehyde
(ix) 2, 2-dimethylbutanal
do not have any α-hydrogen. Therefore, these undergo cannizzaro reactions.
Compound (iv) Benzophenone is a ketone having no α-hydrogen atom and compound (viii) Butan-1-ol is an alcohol. Hence, these compounds do not undergo either aldol condensation or cannizzaro reactions.
Structures of the expected products of aldol condensation and Cannizzaro reaction-
Aldol condensation-
(ii) 2-methylpentanal-
(v)cyclohexanone-
(vi) 1-phenylpropanone-
(vii) phenylacetaldehyde –
Cannizzaro reaction-
(i) Methanal-
(iii) Benzaldehyde –
(ix) 2, 2-dimethylbutanal –
Question 44.
How will you convert ethanal into the following compounds?
Butane-1,3-diol
Answer:
Butane-1,3-diol -
Ethanol react dilute alkali produces 3-hydroxybutanal which on Reduction gives butane-1, 3-diol on reduction.
Question 45.
How will you convert ethanal into the following compounds?
But-2-enal
Answer:
But-2-enal
ethanal react with dilute alkali, gives 3-hydroxybutanal which on heating produces but-2-enal.
Question 46.
How will you convert ethanal into the following compounds?
But-2-enoic acid
Answer:
But-2-enoic acid
But-2-enal react with Tollen's reagent produced in the above reaction produces but-2-enoic acid .
Question 47.
Write structural formulas and names of four possible aldol condensation products from propanal and butanal. In each case, indicate which aldehyde acts as nucleophile and which as electrophile.
Answer:
(i) Taking two molecules of propanal, one which acts as a nucleophile and the other as an electrophile.
(ii) Taking two molecules of butanal, one which acts as a nucleophile and the other as an electrophile.
(iii) Taking one molecule each of propanal and butanal in which propanal acts as a nucleophile and butanal acts as an electrophile.
(iv) Taking one molecule each of propanal and butanal in which propanal acts as an electrophile and butanal acts as a nucleophile.
Question 48.
An organic compound with the molecular formula C9H10O forms 2,4-DNP derivative, reduces Tollens’ reagent and undergoes Cannizzaro reaction. On vigorous oxidation, it gives 1,2-benzenedicarboxylic acid. Identify the compound.
Answer:
Since the given compound with molecular formula C9H10O form a 2,4-DNP derivative and reduce Tollen’s reagent, it must be an aldehyde. Since it undergoes cannizzaro reaction, therefore CHO group is directly attached to the benzene ring.
Since on vigorous oxidation, it gives 1,2-benzene dicarboxylic acid, therefore it must be ortho-substituted benzaldehyde. The only o-substituted aromatic aldehyde having molecular formula C9H10O is o—ethyl benzyldehyde all the reaction can show now be explained on the basis of this structure-
Question 49.
An organic compound (A) (molecular formula C8H16O2) was hydrolysed with dilute sulphuric acid to give a carboxylic acid (B) and an alcohol (C). Oxidation of (C) with chromic acid produced (B). (C) on dehydration gives but-1-ene. Write equations for the reactions involved.
Answer:
Given compound is having 8 carbons, and on reaction with chromic acid C is converted back into B, as chromic acid reaction couldn’t add any carbon hence both alcohol and acid must contain 4 carbons and it is given in the question that on dehydration C will give but-1-ene so alcohol will be butan-1-ol(C) and acid will be butan-1-oic acid(B) and given reaction will be ester hydrolysis,
Question 50.
Arrange the following compounds in increasing order of their property as indicated:
Acetaldehyde, Acetone, Di-tert-butyl ketone, Methyl tert-butyl ketone (reactivity towards HCN)
Answer:
Di-tertbutyl, ketone<methyl, tert-butyl ketone<acetone<acetaldehyde, Di tert butyl is sterically crowded by 2 tert butyl group around Keto group, Methyl tert butyl is also crowded but it is less compared di tert butyl. And acetone has only one Methyl group and acetaldehyde have no group around aldehydic carbon. We know that steric hinderance around active centre reduces reactivity.
Question 51.
Arrange the following compounds in increasing order of their property as indicated:
CH3CH2CH(Br)COOH, CH3CH(Br)CH2COOH, (CH3)2CHCOOH, CH3CH2CH2COOH (acid strength)
Answer:
+I effect donates e- . Br group will show +I effect along the chain but as I effect is distance dependent effect it will die as the distance increase.+I effect of alkyl group will reduce the acidity of a compound whereas –I effect will increase the acidity,I effects are distance dependent, correct order will be (CH3)2CHCOOH< CH3CH2CH2COOH< CH3CH(Br)CH2COOH < CH3CH2CH(Br)COOH.
Question 52.
Arrange the following compounds in increasing order of their property as indicated:
Benzoic acid, 4-Nitrobenzoic acid, 3,4-Dinitrobenzoic acid, 4-Methoxybenzoic acid (acid strength)
Answer:
As we know the electron releasing groups(ERG) reduces the acidic strength of the compound (via inductive effect) whereas the electron withdrawing group(EWG) will increase the acidic strength of compound, and methoxy group is ERG, and nitro group is EWG, Increasing number of EWG will increase the effect and acidity too. Hence final order will be Methoxy benzoic acid< Benzoic acid<4-Nitrobenzoic acid<3,4-Dinitrobenzoic acid.
Question 53.
Give simple chemical tests to distinguish between the following pairs of compounds.
Propanal and Propanone
Answer:
a) Tollen’s test –Due to oxidizing nature of aldehydes they get easily oxidized, wheareas in case of ketones they are not readily
oxidizable. And tollens test exploits this fact, [Ag(NH3)2]+ is used as reagent Ag mirror is formed during this reaction
b) fehling test- aldehyde reduces the fehling solution to form red brow precipitate of Cu2O. Fehling's solution is a chemical reagent used to differentiate between water-soluble carbohydrate and ketone functiona groups, and as a test for reducing sugars and non-reducing sugars, supplementary to the Tollens' reagent test.
Question 54.
Give simple chemical tests to distinguish between the following pairs of compounds.
Acetophenone and Benzophenone
Answer:
Iodoform test- Methyl ketones give positive iodoform test, so when acetophenone react with NaOI it forms Yellow ppt. of Iodoform. Whereas the benzophenone will not give ppt. of iodoform. Iodoform is CHI3 tri iodo methane. It forms only in the case when NaOI is trated with methyl ketone.
C6H5COCH3+NaOI → C6H5COONa+ CHI3+NaOH
Question 55.
Give simple chemical tests to distinguish between the following pairs of compounds.
Phenol and Benzoic acid
Answer:
When phenol reacts with FeCl3 it forms violet coloured complex, whereas the benzoic acid not,
Question 56.
Give simple chemical tests to distinguish between the following pairs of compounds.
Benzoic acid and Ethyl benzoate
Answer:
When we add NaHCO3 to acid solution it will produce effervescence of CO2 gas, hence benzoic acid will give CO2 gas and ethyl benzoate will not.
Question 57.
Give simple chemical tests to distinguish between the following pairs of compounds.
Pentan-2-one and Pentan-3-one
Answer:
Iodoform test – pentan-2-one is methyl ketone it will produce CHI3 in iodoform test whereas the pentan-3-one will not
Iodoform is CHI3 tri iodo methane. It forms only in the case when NaOI is trated with methyl ketone, this is confirmatory test for methyl ketones.
Question 58.
Give simple chemical tests to distinguish between the following pairs of compounds.
Benzaldehyde and Acetophenone
Answer:
Iodoform test – as acetophenone is methyl ketone it will form
CHI3 during iodoform test, Iodoform is CHI3 tri iodo methane. It forms only in the case when NaOI is trated with methyl ketone, this is confirmatory test for methyl ketones.
Question 59.
Give simple chemical tests to distinguish between the following pairs of compounds.
Ethanal and Propanal
Answer:
Ethanal is methyl aldehyde, it gives positive iodoform test on reacting with NaOI, Whereas the propanal can’t
Question 60.
How will you prepare the following compounds from benzene? You may use any inorganic reagent and any organic reagent having not more than one carbon atom
Methyl benzoate
Answer:
When benzene is treated with Br2 In presence of ferric bromide (brominating agent) they form bromobenzene. When bromobenzene is treated with Mg in ether it will form Grignard reagent, and if the CO2 is treated with Grignard reagent (in acidic condition) it will form benzoic acid. After esterification reaction in presence of methanol it will form methyl benzoate.
Question 61.
How will you prepare the following compounds from benzene? You may use any inorganic reagent and any organic reagent having not more than one carbon atom
m-Nitrobenzoic acid
Answer:
When benzene is treated with Br2 In presence of ferric bromide (brominating agent) they form bromobenzene. When bromobenzene is treated with Mg in ether it will form Grignard reagent, and if the CO2 is treated with Grignard reagent (in acidic condition) it will form benzoic acid. When nitrating mixture is treated with benzoic acid it will form m-Nitrobenzoic acid.
Question 62.
How will you prepare the following compounds from benzene? You may use any inorganic reagent and any organic reagent having not more than one carbon atom
p-Nitrobenzoic acid
Answer:
after friedel craft acylation of benzene it will form toluene, after nitration it forms p-nitro toluene as major product, after oxidation of this compound with KMnO4 in acidic conditions it forms p-Nitrobenzoic acid.
Question 63.
How will you prepare the following compounds from benzene? You may use any inorganic reagent and any organic reagent having not more than one carbon atom
Phenylacetic acid
Answer:
after friedel craft acylation of benzene it will form toluene, after bromination with NBS it forms benzyl bromide, when benzyl bromide reacts with Alc.KCN benzyl cyanide forms . Acidic hydration it forms phenylacetic acid.
Question 64.
How will you prepare the following compounds from benzene? You may use any inorganic reagent and any organic reagent having not more than one carbon atom
p-Nitrobenzaldehyde.
Answer:
after friedel craft acylation of benzene it will form toluene, after nitration it forms p-nitro toluene as major product. After reacting it with chromyl chloride it will forms chromyl complex. When this complex treated under acidic condition it forms p-nitro benzaldehyde,
Question 65.
How will you bring about the following conversions in not more than two steps?
Propanone to Propene
Answer:
When propanone reacts with NaBH4 it will form propan-2-ol.This alcohol is dehydrated to form propene.
Question 66.
How will you bring about the following conversions in not more than two steps?
Benzoic acid to Benzaldehyde
Answer:
When benzoic acid is treated with SOCl2 it chlorinates the acid. After controlled hydrogenation it forms benzaldehyde.
Question 67.
How will you bring about the following conversions in not more than two steps?
Ethanol to 3-Hydroxybutanal
Answer:
When ethanol is treated with Cu at 573 k, it will oxidize to ethanal. When ethanal is treated with Dil.NaOH it will form 3-Hydroxy butanal
Question 68.
How will you bring about the following conversions in not more than two steps?
Benzene to m-Nitroacetophenone
Answer:
After frieadal craft acylation of benzene it will convert into acyl benzene. And further treating with nitrating mixture it forms m-nitroaceto phenone .
Question 69.
How will you bring about the following conversions in not more than two steps?
Benzaldehyde to Benzophenone
Answer:
When benzaldehyde is oxidized with dichromate and treated with calcium carbonate it forms calcium salt. And after dry distillation it gets converted into benzophenone.
Question 70.
How will you bring about the following conversions in not more than two steps?
Bromobenzene to 1-Phenylethanol
Answer:
when bromobenzene reacts with Mg in dry ether it forms Grignard reagent, further treating with ethanal in acidic condition it forms 1-phenyl ethanol.
Question 71.
How will you bring about the following conversions in not more than two steps?
Benzaldehyde to 3-Phenylpropan-1-ol
Answer:
When benzaldehyde is mixed with ethanal in presence of Dil. NaOH and then heating it in acidic condition, and after that hydrogenation it forms 3-phenylpropan-1-ol.
Question 72.
How will you bring about the following conversions in not more than two steps?
Benazaldehyde to α-Hydroxyphenylacetic acid
Answer:
benzaldehyde is mixed with HCN at pH 9-10, and further treating it with Water at slightly acidic condition it forms α-Hydroxyphenylacetic acid
Question 73.
How will you bring about the following conversions in not more than two steps?
Benzoic acid to m- Nitrobenzyl alcohol
Answer:
When benzoic acid reacted with nitrating mixture it forms m- nitrobenzoic acid further it treated with SOCl2 it chlorinate the acidic COOH group. And reacting with NaBH4 further it get converted into m-nitroenzyl alcohol.
Question 74.
Describe the following:
Acetylation-
Answer:
Acetylation refers to the process of introducing an acetyl group (resulting in an acetoxy group) into a compound, namely the substitution of an acetyl group for an active hydrogen atom. A reaction involving the replacement of the hydrogen atom of a hydroxyl group with an acetyl group (CH3CO) yields a specific ester, the acetate. Acetic anhydride is commonly used as an acetylating agent reacting with free hydroxyl groups., this reaction is usually carried out in the presence of base like pyridine.
Question 75.
Describe the following:
Cannizzaro reaction
Answer:
Aldeydes having no α-H undergo the disproportion reaction in the presence of Strong alkali, it is a chemical reaction that involves the base-induced disproportionation of a non-enolizable aldehyde This reaction is known as Cannizzaro reaction.In this reaction two molecules of aldehyde is reacted, 1 is reduced to alcohol and other is oxidized to carboxylic acid.
Question 76.
Describe the following:
Cross aldol condensation
Answer:
When aldol condensation is carried out between two different aldehydes or two different ketones,or one aldehyde and one ketone this reaction is called as CROSS ALDOL CONDENSATION, if both the reactant is having α H then 4 products are formed ( 2 self aldol& 2 cross aldol)
Question 77.
Describe the following:
Decarboxylation
Answer:
Decarboxylation is a chemical reaction that removes a carboxyl group and releases carbon dioxide (CO2). Usually, decarboxylation refers to a reaction of carboxylic acids, removing a carbon atom from a carbon chain. in this reaction carbon dioxide is released.
Question 78.
Complete each synthesis by giving missing starting material, reagent or products
Answer:
When 1- phenyl ethane is oxidized with a strong oxidizing agent like KMnO4, it forms a benzoic acid ion.
Question 79.
Complete each synthesis by giving missing starting material, reagent or products
Answer:
When phthalic acid is treated with SoCl2 it chlorinates both carboxyl group to form ptthaloyl chloride.
Question 80.
Complete each synthesis by giving missing starting material, reagent or products
Answer:
When benzaldehyde is treated with semicarbazide to form benzaldehyde semicarbazone.
Question 81.
Complete each synthesis by giving missing starting material, reagent or products
Answer:
When benzene is mixed with benzoyl chloride in presence of Anhyd.AlCl3 to give benzophenone.
Question 82.
Complete each synthesis by giving missing starting material, reagent or products
Answer:
when 4-oxocyclohexanecarbeldehyde is treated with tollens reagent it gets oxidized to carboxylate anion . as it is aldehyde it reduces tollens reagent.
Question 83.
Complete each synthesis by giving missing starting material, reagent or products
Answer:
When 2-formyl benzoic acid is treated with NaCN it produces 2-[1-hydroxycyanomethyl]benzoic acid.
Question 84.
Complete each synthesis by giving missing starting material, reagent or products
Answer:
When benzaldehyde and propanal mixed equally in presence of Dil.NaOH it forms 2-methyl-3-phenyl-prop-2-enal.
Question 85.
Complete each synthesis by giving missing starting material, reagent or products
CH3COCH2COOC2H5
Answer:
When Ethyl 3-oxobutanate is treated with sodium borohydride it converts oxo to hydroxyl.
Question 86.
Complete each synthesis by giving missing starting material, reagent or products
Answer:
When cyclohexanol is oxidized with CrO3 it forms cyclohexanone.
Question 87.
Complete each synthesis by giving missing starting material, reagent or products
Answer:
When methylenecyclohexane undergo hydroboration oxidation reaction it will form alcohol. Further treating with oxidizing agent PCC it converts into aldehyde.
Question 88.
Complete each synthesis by giving missing starting material, reagent or products
Answer:
When cyclohexylidenecyclohexane undergo ozonolysis it will form cyclohexanone.
Question 89.
Give plausible explanation for each of the following:
Cyclohexanone forms cyanohydrin in good yield but 2,2,6-trimethylcyclohexanone does not.
Answer:
cyclohexanone forms cyanohydrin in good yield because the ketonic group has very less steric hindrance at both the ortho position but 2,2,6 tri methyl cyclohexanone have high steric hindrance which reduces the attack from CN nucleophile.
(High steric hindrance)
Question 90.
Give plausible explanation for each of the following:
There are two –NH2 groups in semicarbazide. However, only one is involved in the formation of semicarbazones.
Answer:
Only one Amino group is involved in the resonance structure of semicarbazide hence e- density on NH2 group decreases & it can’t act as a nucleophile. But another NH2 group can attack as a nucleophile to form semicarbazones.
Question 91.
Give plausible explanation for each of the following:
During the preparation of esters from a carboxylic acid and an alcohol in the presence of an acid catalyst, the water or the ester should be removed as soon as it is formed.
Answer:
It is the reversible reaction hence if we don’t remove the water or ester the reaction may proceed in backward direction, for that It is essential the water or ester as soon as formed.
Question 92.
An organic compound contains 69.77% carbon, 11.63% hydrogen and rest oxygen.
The molecular mass of the compound is 86. It does not reduce Tollens’ reagent but forms an addition compound with sodium hydrogensulphite and give positive iodoform test. On vigorous oxidation it gives ethanoic and propanoic acid. Write the possible structure of the compound.
Answer:
C = 69.77% ie ==5.88;
H=11.63% ie==11.63;
O=(100-(69.77+11.63))=18.6% ie==1.16
Molecular Ratio will be 5.88:11.63:1.16=5:10:1.
Empirical formula is C5H10O, molecular weight will be =86.
Hence molecular formula will be same.
It does not reduce tollen’s reagent, it is not an aldehyde. The compound is addition product of sodium hydrogen sulphite it must be a ketone, It is giving positive iodoform test it is ethyl ketone. On vigorous oxidation, it forms ethanoic acid and propanoic acid the given compound is pentane-2-one.
Question 93.
Although phenoxide ion has more number of resonating structures than carboxylate ion, the carboxylic acid is a stronger acid than phenol. Why?
Answer:
Resonating structures of phenoxide are-
In structure I and V –ve charge is on E.N. Oxygen, in other cases, it is on Less E.N Carbon hence they contribute less towards stability. And the –ve charge is localized.
Resonating structures of carboxylic acid-
Both the structures have –ve charge on oxygen and electron are delocalised too hence, the carboxylic acid is more stable and acidic than phenol.