Class 12th Chemistry Part Ii CBSE Solution
Intext Questions Pg-384- Classify the following amines as primary, secondary or tertiary: (i) (ii) (iii)…
- (i) Write structures of different isomeric amines corresponding to the molecular formula,…
Intext Questions Pg-387- Benzene into aniline How will you convert
- Benzene into N, N-dimethylaniline How will you convert
- Cl-(CH2)4-Cl into hexan-1,6-diamine? How will you convert
Intext Questions Pg-396- C2H5NH2, C6H5NH2, NH3, C6H5CH2NH2 and (C2H5)2NH Arrange the following in increasing order…
- C2H5NH2, (C2H5)2NH, (C2H5)3N, C6H5NH2 Arrange the following in increasing order of their…
- CH3NH2, (CH3)2NH, (CH3)3N, C6H5NH2, C6H5CH2NH2. Arrange the following in increasing order…
- Complete the following acid-base reactions and name the products: (i) CH3CH2CH2NH2 + HCl →…
- Write reactions of the final alkylation product of aniline with an excess of methyl iodide…
- Write chemical reaction of aniline with benzoyl chloride and write the name of the product…
- Write structures of different isomers corresponding to the molecular formula, C3H9N. Write…
Intext Questions Pg-399Exercises- (CH3)2CHNH2 Write IUPAC names of the following compounds and classify them into primary,…
- CH3(CH2)2NH2 Write IUPAC names of the following compounds and classify them into primary,…
- CH3NHCH(CH3)2 Write IUPAC names of the following compounds and classify them into primary,…
- (CH3)3CNH2 Write IUPAC names of the following compounds and classify them into primary,…
- C6H5NHCH3 Write IUPAC names of the following compounds and classify them into primary,…
- (CH3CH2)2NCH3 Write IUPAC names of the following compounds and classify them into primary,…
- m-BrC6H4NH2 Write IUPAC names of the following compounds and classify them into primary,…
- Methylamine and dimethylamine Give one chemical test to distinguish between the following…
- Secondary and tertiary amines Give one chemical test to distinguish between the following…
- Ethylamine and aniline Give one chemical test to distinguish between the following pairs…
- Aniline and benzylamine Give one chemical test to distinguish between the following pairs…
- Aniline and N-methylaniline. Give one chemical test to distinguish between the following…
- pKb of aniline is more than that of methylamine. Account for the following:…
- Ethylamine is soluble in water whereas aniline is not. Account for the following:…
- Methylamine in water reacts with ferric chloride to precipitate hydrated ferric oxide.…
- Although amino group is o- and p- directing in aromatic electrophilic substitution…
- Aniline does not undergo Friedel-Crafts reaction. Account for the following:…
- Diazonium salts of aromatic amines are more stable than those of aliphatic amines. Account…
- Gabriel phthalimide synthesis is preferred for synthesising primary amines. Account for…
- In decreasing order of the pKb values: C2H5NH2, C6H5NHCH3, (C2H5)2NH and C6H5NH2 Arrange…
- In increasing order of basic strength: C6H5NH2, C6H5N(CH3)2, (C2H5)2NH and CH3NH2 Arrange…
- In increasing order of basic strength: (a) Aniline, p-nitroaniline and p-toluidine (b)…
- In decreasing order of basic strength in gas phase: C6H5NH2, (C2H5)2NH, (C2H5)3N and NH3…
- In increasing order of boiling point: C2H5OH, (CH3)2NH, C2H5NH2 Arrange the following:…
- In increasing order of solubility in water: C6H5NH2, (C2H5)2NH, C2H5NH2 Arrange the…
- Ethanoic acid into methanamine How will you convert:
- Hexanenitrile into 1-aminopentane How will you convert:
- Methanol to ethanoic acid How will you convert:
- Ethanamine into methanamine How will you convert:
- Ethanoic acid into propanoic acid How will you convert:
- Methanamine into ethanamine How will you convert:
- Nitromethane into dimethylamine How will you convert:
- Propanoic acid into ethanoic acid? How will you convert:
- Describe the method for the identification of primary, secondary and tertiary amines. Also…
- Carbylamine reaction Write short notes on
- Diazotization Write short notes on
- Hoffman Bromamide Reaction Write short notes on
- Coupling Reaction Write short notes on
- Ammonolysis Write short notes on
- Acetylation Write short notes on
- Gabriel phthalimide reaction Write short notes on
- Nitrobenzene to benzoic acid Accomplish the following conversions:…
- Benzene to m-bromophenol Accomplish the following conversions:
- Benzoic acid to aniline Accomplish the following conversions:
- Aniline to 2,4,6-tribromofluorobenzene Accomplish the following conversions:…
- Benzyl chloride to 2-phenylethanamine Accomplish the following conversions:…
- Chlorobenzene to p-chloroaniline Accomplish the following conversions:…
- Aniline to p-bromoaniline Accomplish the following conversions:
- Benzamide to toluene Accomplish the following conversions:
- Aniline to benzyl alcohol. Accomplish the following conversions:
- Give the structures of A, B and C in the following reactions:
- Give the structures of A, B and C in the following reactions:
- Give the structures of A, B and C in the following reactions:
- Give the structures of A, B and C in the following reactions:
- Give the structures of A, B and C in the following reactions:
- Give the structures of A, B and C in the following reactions:
- An aromatic compound ‘A’ on treatment with aqueous ammonia and heating forms compound ‘B’…
- C6H5NH2 + CHCl3 + alc.KOH → Complete the following reactions:
- C6H5N2Cl + H3PO2 + H2O → Complete the following reactions:
- C6H5NH2 + H2SO4(conc.) → Complete the following reactions:
- C6H5N2Cl + C2H5OH → Complete the following reactions:
- C6H5NH2 + Br2(aq) → Complete the following reactions:
- C6H5NH2 + (CH3CO)2O → Complete the following reactions:
- C6H5N2Cl Complete the following reactions:
- Why cannot aromatic primary amines be prepared by Gabriel phthalimide synthesis?…
- Write the reactions of (i) aromatic and (ii) aliphatic primary amines with nitrous acid.…
- Give plausible explanation for each of the following: (i) Why are amines less acidic than…
- Classify the following amines as primary, secondary or tertiary: (i) (ii) (iii)…
- (i) Write structures of different isomeric amines corresponding to the molecular formula,…
- Benzene into aniline How will you convert
- Benzene into N, N-dimethylaniline How will you convert
- Cl-(CH2)4-Cl into hexan-1,6-diamine? How will you convert
- C2H5NH2, C6H5NH2, NH3, C6H5CH2NH2 and (C2H5)2NH Arrange the following in increasing order…
- C2H5NH2, (C2H5)2NH, (C2H5)3N, C6H5NH2 Arrange the following in increasing order of their…
- CH3NH2, (CH3)2NH, (CH3)3N, C6H5NH2, C6H5CH2NH2. Arrange the following in increasing order…
- Complete the following acid-base reactions and name the products: (i) CH3CH2CH2NH2 + HCl →…
- Write reactions of the final alkylation product of aniline with an excess of methyl iodide…
- Write chemical reaction of aniline with benzoyl chloride and write the name of the product…
- Write structures of different isomers corresponding to the molecular formula, C3H9N. Write…
- (CH3)2CHNH2 Write IUPAC names of the following compounds and classify them into primary,…
- CH3(CH2)2NH2 Write IUPAC names of the following compounds and classify them into primary,…
- CH3NHCH(CH3)2 Write IUPAC names of the following compounds and classify them into primary,…
- (CH3)3CNH2 Write IUPAC names of the following compounds and classify them into primary,…
- C6H5NHCH3 Write IUPAC names of the following compounds and classify them into primary,…
- (CH3CH2)2NCH3 Write IUPAC names of the following compounds and classify them into primary,…
- m-BrC6H4NH2 Write IUPAC names of the following compounds and classify them into primary,…
- Methylamine and dimethylamine Give one chemical test to distinguish between the following…
- Secondary and tertiary amines Give one chemical test to distinguish between the following…
- Ethylamine and aniline Give one chemical test to distinguish between the following pairs…
- Aniline and benzylamine Give one chemical test to distinguish between the following pairs…
- Aniline and N-methylaniline. Give one chemical test to distinguish between the following…
- pKb of aniline is more than that of methylamine. Account for the following:…
- Ethylamine is soluble in water whereas aniline is not. Account for the following:…
- Methylamine in water reacts with ferric chloride to precipitate hydrated ferric oxide.…
- Although amino group is o- and p- directing in aromatic electrophilic substitution…
- Aniline does not undergo Friedel-Crafts reaction. Account for the following:…
- Diazonium salts of aromatic amines are more stable than those of aliphatic amines. Account…
- Gabriel phthalimide synthesis is preferred for synthesising primary amines. Account for…
- In decreasing order of the pKb values: C2H5NH2, C6H5NHCH3, (C2H5)2NH and C6H5NH2 Arrange…
- In increasing order of basic strength: C6H5NH2, C6H5N(CH3)2, (C2H5)2NH and CH3NH2 Arrange…
- In increasing order of basic strength: (a) Aniline, p-nitroaniline and p-toluidine (b)…
- In decreasing order of basic strength in gas phase: C6H5NH2, (C2H5)2NH, (C2H5)3N and NH3…
- In increasing order of boiling point: C2H5OH, (CH3)2NH, C2H5NH2 Arrange the following:…
- In increasing order of solubility in water: C6H5NH2, (C2H5)2NH, C2H5NH2 Arrange the…
- Ethanoic acid into methanamine How will you convert:
- Hexanenitrile into 1-aminopentane How will you convert:
- Methanol to ethanoic acid How will you convert:
- Ethanamine into methanamine How will you convert:
- Ethanoic acid into propanoic acid How will you convert:
- Methanamine into ethanamine How will you convert:
- Nitromethane into dimethylamine How will you convert:
- Propanoic acid into ethanoic acid? How will you convert:
- Describe the method for the identification of primary, secondary and tertiary amines. Also…
- Carbylamine reaction Write short notes on
- Diazotization Write short notes on
- Hoffman Bromamide Reaction Write short notes on
- Coupling Reaction Write short notes on
- Ammonolysis Write short notes on
- Acetylation Write short notes on
- Gabriel phthalimide reaction Write short notes on
- Nitrobenzene to benzoic acid Accomplish the following conversions:…
- Benzene to m-bromophenol Accomplish the following conversions:
- Benzoic acid to aniline Accomplish the following conversions:
- Aniline to 2,4,6-tribromofluorobenzene Accomplish the following conversions:…
- Benzyl chloride to 2-phenylethanamine Accomplish the following conversions:…
- Chlorobenzene to p-chloroaniline Accomplish the following conversions:…
- Aniline to p-bromoaniline Accomplish the following conversions:
- Benzamide to toluene Accomplish the following conversions:
- Aniline to benzyl alcohol. Accomplish the following conversions:
- Give the structures of A, B and C in the following reactions:
- Give the structures of A, B and C in the following reactions:
- Give the structures of A, B and C in the following reactions:
- Give the structures of A, B and C in the following reactions:
- Give the structures of A, B and C in the following reactions:
- Give the structures of A, B and C in the following reactions:
- An aromatic compound ‘A’ on treatment with aqueous ammonia and heating forms compound ‘B’…
- C6H5NH2 + CHCl3 + alc.KOH → Complete the following reactions:
- C6H5N2Cl + H3PO2 + H2O → Complete the following reactions:
- C6H5NH2 + H2SO4(conc.) → Complete the following reactions:
- C6H5N2Cl + C2H5OH → Complete the following reactions:
- C6H5NH2 + Br2(aq) → Complete the following reactions:
- C6H5NH2 + (CH3CO)2O → Complete the following reactions:
- C6H5N2Cl Complete the following reactions:
- Why cannot aromatic primary amines be prepared by Gabriel phthalimide synthesis?…
- Write the reactions of (i) aromatic and (ii) aliphatic primary amines with nitrous acid.…
- Give plausible explanation for each of the following: (i) Why are amines less acidic than…
Intext Questions Pg-384
Question 1.Classify the following amines as primary, secondary or tertiary:
(i) 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)
(ii) ![](data:image/png;base64,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)
(iii) (C2H5)2CHNH2
(iv) (C2H5)2NH
Answer:(i) Primary. Because the nitrogen atom is attached to the only 1 carbon atom.
Note: The degree of amines depends on the no of atoms attached to the nitrogen atom of amine (except hydrogen).
(ii) Tertiary. Because the Nitrogen atom is attached to the 3 carbon atoms.
(iii) Primary. Because the nitrogen atom is attached to the only 1 carbon atom.
(iv) Secondary. Because the nitrogen atom is attached to the only 1 carbon.
Question 2.(i) Write structures of different isomeric amines corresponding to the molecular formula, C4H11N.
(ii) Write IUPAC names of all the isomers.
(iii) What type of isomerism is exhibited by different pairs of amines?
Answer:(i) & (ii) There are total 8 geometrical isomers of the given compound.
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)
(iii) a) Pairs 1,2,6,7 Exhibit Position isomerism; means the change in position of the substituent.
b) Pairs 1,3 and 1,4 and 2,3 and 2,4 exhibit chain isomerism i.e. in this type of isomerism the different structures can be produced by changing the chain of the atoms.
c) Pairs 5,6 and 5,7 exhibit metamerism; i.e. different group on either side of the central atom.
d) All Primary amines exhibit functional isomers. All secondary amines share functional isomerism and same for tertiary. The functional isomerism means same functional group.
Classify the following amines as primary, secondary or tertiary:
(i)
(ii)
(iii) (C2H5)2CHNH2
(iv) (C2H5)2NH
Answer:
(i) Primary. Because the nitrogen atom is attached to the only 1 carbon atom.
Note: The degree of amines depends on the no of atoms attached to the nitrogen atom of amine (except hydrogen).
(ii) Tertiary. Because the Nitrogen atom is attached to the 3 carbon atoms.
(iii) Primary. Because the nitrogen atom is attached to the only 1 carbon atom.
(iv) Secondary. Because the nitrogen atom is attached to the only 1 carbon.
Question 2.
(i) Write structures of different isomeric amines corresponding to the molecular formula, C4H11N.
(ii) Write IUPAC names of all the isomers.
(iii) What type of isomerism is exhibited by different pairs of amines?
Answer:
(i) & (ii) There are total 8 geometrical isomers of the given compound.
(iii) a) Pairs 1,2,6,7 Exhibit Position isomerism; means the change in position of the substituent.
b) Pairs 1,3 and 1,4 and 2,3 and 2,4 exhibit chain isomerism i.e. in this type of isomerism the different structures can be produced by changing the chain of the atoms.
c) Pairs 5,6 and 5,7 exhibit metamerism; i.e. different group on either side of the central atom.
d) All Primary amines exhibit functional isomers. All secondary amines share functional isomerism and same for tertiary. The functional isomerism means same functional group.
Intext Questions Pg-387
Question 1.How will you convert
Benzene into aniline
Answer:Benzene into aniline
When Benzene is treated with HNO3/H2SO4 it forms nitrobenzene. When Nitrobenzene reduced with Sn/HCL it forms Aniline. Because Sn/HCl is a reducing Mixture.
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Question 2.How will you convert
Benzene into N, N-dimethylaniline
Answer:Benzene into N, N-dimethylaniline
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)
When Benzene is reacted with nitrating mixture it forms nitrobenzene. When it Reduced H2/Pd in ethanol or Sn/HCl, it forms Aniline. When Aniline reacts 2 times with CH3Cl It forms N, N-dimethylaniline.
Question 3.How will you convert
Cl–(CH2)4–Cl into hexan-1,6-diamine?
Answer:Cl–(CH2)4–Cl into hexan-1,6-diamine?
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)
When 1,4-dichlorobutane reacts with NaCN it forms Di cyanide compound, After Hydrogenation it forms the Hexane 1,6-Diamine.
How will you convert
Benzene into aniline
Answer:
Benzene into aniline
When Benzene is treated with HNO3/H2SO4 it forms nitrobenzene. When Nitrobenzene reduced with Sn/HCL it forms Aniline. Because Sn/HCl is a reducing Mixture.
Question 2.
How will you convert
Benzene into N, N-dimethylaniline
Answer:
Benzene into N, N-dimethylaniline
When Benzene is reacted with nitrating mixture it forms nitrobenzene. When it Reduced H2/Pd in ethanol or Sn/HCl, it forms Aniline. When Aniline reacts 2 times with CH3Cl It forms N, N-dimethylaniline.
Question 3.
How will you convert
Cl–(CH2)4–Cl into hexan-1,6-diamine?
Answer:
Cl–(CH2)4–Cl into hexan-1,6-diamine?
When 1,4-dichlorobutane reacts with NaCN it forms Di cyanide compound, After Hydrogenation it forms the Hexane 1,6-Diamine.
Intext Questions Pg-396
Question 1.Arrange the following in increasing order of their basic strength:
C2H5NH2, C6H5NH2, NH3, C6H5CH2NH2 and (C2H5)2NH
Answer:Alkyl group contribute inductive effect which increases the basic strength of compounds.
NH3<C2H5NH2<(C2H5)2NH.
Then C6H5NH2 is having –I effect that reduces strength. And C6H5CH2NH2 increases the basic strength but not as much as C2H5 group.
Hence final order will be C6H5NH2<NH3<C6H5CH2NH2<C2H5NH2<(C2H5)2NH.
Question 2.Arrange the following in increasing order of their basic strength:
C2H5NH2, (C2H5)2NH, (C2H5)3N, C6H5NH2
Answer:By taking into consideration –R effect and steric hindrance of groups we can arrange them in the order C6H5NH2< C2H5NH2<(C2H5)3N<(C2H5)2NH. Because (C2H5)3N has a lot of steric hindrances that reduces the basic strength.
Question 3.Arrange the following in increasing order of their basic strength:
CH3NH2, (CH3)2NH, (CH3)3N, C6H5NH2, C6H5CH2NH2.
Answer:In C6H5NH2 , N is directly attached to the ring that causes delocalization of electrons of the benzene ring. Whereas in case of C6H5CH2NH2 it is not directly connected to benzene ring Hence it has more basic strength.
Due to –I effect of (CH3)3– a group it has more basic strength than C6H5CH2NH2. Hence final order will be C6H5NH2< C6H5CH2NH2<(CH3)3N< CH3NH2< (CH3)2NH
Question 4.Complete the following acid-base reactions and name the products:
(i) CH3CH2CH2NH2 + HCl → ?
(ii) (C2H5)3N + HCl → ?
Answer:(i) CH3CH2CH2NH2 + HCl → CH3CH2CH2N+H3Cl-
The final product is (N-propyl ammonium chloride.)
(ii) (C2H5)3N + HCl → (C2H5)3N+HCl-
The final product is (Tri ethyl ammonium chloride)
Question 5.Write reactions of the final alkylation product of aniline with an excess of methyl iodide in the presence of sodium carbonate solution.
Answer:![](data:image/png;base64,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)
On excessive alkylation with methyl iodide aniline gets converted into N,N,N-Trimethylanilinium iodide. After reacting it with sodium carbonate it get converted into N,N,N-Trimethylanilinium carbonate.
Question 6.Write chemical reaction of aniline with benzoyl chloride and write the name of the product obtained.
Answer:When aniline is treated with benzoyl chloride in the presence of base it gets converted into N-Phenylbenzamide.
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)
Question 7.Write structures of different isomers corresponding to the molecular formula, C3H9N. Write IUPAC names of the isomers which will liberate nitrogen gas on treatment with nitrous acid.
Answer:The different isomers of the molecular formula: C3H9N are given in the table. However only 1° amines will liberate nitrogen gas on the treatment with h=the nitrous acid are given as follows:
![](data:image/png;base64,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)
Note: Only primary amines liberate nitrogen gas on treatment with nitrous acid.
Arrange the following in increasing order of their basic strength:
C2H5NH2, C6H5NH2, NH3, C6H5CH2NH2 and (C2H5)2NH
Answer:
Alkyl group contribute inductive effect which increases the basic strength of compounds.
NH3<C2H5NH2<(C2H5)2NH.
Then C6H5NH2 is having –I effect that reduces strength. And C6H5CH2NH2 increases the basic strength but not as much as C2H5 group.
Hence final order will be C6H5NH2<NH3<C6H5CH2NH2<C2H5NH2<(C2H5)2NH.
Question 2.
Arrange the following in increasing order of their basic strength:
C2H5NH2, (C2H5)2NH, (C2H5)3N, C6H5NH2
Answer:
By taking into consideration –R effect and steric hindrance of groups we can arrange them in the order C6H5NH2< C2H5NH2<(C2H5)3N<(C2H5)2NH. Because (C2H5)3N has a lot of steric hindrances that reduces the basic strength.
Question 3.
Arrange the following in increasing order of their basic strength:
CH3NH2, (CH3)2NH, (CH3)3N, C6H5NH2, C6H5CH2NH2.
Answer:
In C6H5NH2 , N is directly attached to the ring that causes delocalization of electrons of the benzene ring. Whereas in case of C6H5CH2NH2 it is not directly connected to benzene ring Hence it has more basic strength.
Due to –I effect of (CH3)3– a group it has more basic strength than C6H5CH2NH2. Hence final order will be C6H5NH2< C6H5CH2NH2<(CH3)3N< CH3NH2< (CH3)2NH
Question 4.
Complete the following acid-base reactions and name the products:
(i) CH3CH2CH2NH2 + HCl → ?
(ii) (C2H5)3N + HCl → ?
Answer:
(i) CH3CH2CH2NH2 + HCl → CH3CH2CH2N+H3Cl-
The final product is (N-propyl ammonium chloride.)
(ii) (C2H5)3N + HCl → (C2H5)3N+HCl-
The final product is (Tri ethyl ammonium chloride)
Question 5.
Write reactions of the final alkylation product of aniline with an excess of methyl iodide in the presence of sodium carbonate solution.
Answer:
On excessive alkylation with methyl iodide aniline gets converted into N,N,N-Trimethylanilinium iodide. After reacting it with sodium carbonate it get converted into N,N,N-Trimethylanilinium carbonate.
Question 6.
Write chemical reaction of aniline with benzoyl chloride and write the name of the product obtained.
Answer:
When aniline is treated with benzoyl chloride in the presence of base it gets converted into N-Phenylbenzamide.
Question 7.
Write structures of different isomers corresponding to the molecular formula, C3H9N. Write IUPAC names of the isomers which will liberate nitrogen gas on treatment with nitrous acid.
Answer:
The different isomers of the molecular formula: C3H9N are given in the table. However only 1° amines will liberate nitrogen gas on the treatment with h=the nitrous acid are given as follows:
Note: Only primary amines liberate nitrogen gas on treatment with nitrous acid.
Intext Questions Pg-399
Question 1.Convert
3-Methylaniline into 3-nitrotoluene.
Answer:When 3-methylaniline treated with NaNO2 + HCl it gets converted into chlorine complex. When that complex reacted with HBF4 It gets converted into Barium Fluoride complex. This complex reacts with NaNO2 in presence of copper to give 3-Nitrotoluene.
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)
Question 2.Convert
Aniline into 1,3,5 – tribromobenzene
Answer:![](data:image/png;base64,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)
When aniline reacts with Br2 water it gets converted into 2,4,6 tribromobenzamine. When this further reacted with NaNO2/HCl it forms Chloride complex. This complex forms 1,3,5 tribromobenzene after treating with H3PO2 in presence of water.
Convert
3-Methylaniline into 3-nitrotoluene.
Answer:
When 3-methylaniline treated with NaNO2 + HCl it gets converted into chlorine complex. When that complex reacted with HBF4 It gets converted into Barium Fluoride complex. This complex reacts with NaNO2 in presence of copper to give 3-Nitrotoluene.
Question 2.
Convert
Aniline into 1,3,5 – tribromobenzene
Answer:
When aniline reacts with Br2 water it gets converted into 2,4,6 tribromobenzamine. When this further reacted with NaNO2/HCl it forms Chloride complex. This complex forms 1,3,5 tribromobenzene after treating with H3PO2 in presence of water.
Exercises
Question 1.Write IUPAC names of the following compounds and classify them into primary, secondary and tertiary amines.
(CH3)2CHNH2
Answer:1-Methylethanamine
The root name is based on the longest chain with the -NH2 attached. The chain is numbered so as to give the amine unit the lowest possible number. The longest chain is ethane chain which is further suffixed with ‘amine’.
Question 2.Write IUPAC names of the following compounds and classify them into primary, secondary and tertiary amines.
CH3(CH2)2NH2
Answer:Propan-1-amine
The longest chain here is propane. The naming is such that amine unit should get a lowest possible number. Propane-1-amine can also be written as 1-propylamine.
Question 3.Write IUPAC names of the following compounds and classify them into primary, secondary and tertiary amines.
CH3NHCH(CH3)2
Answer:N−Methyl-2-methylethanamine
The chain is numbered so as to give the amine unit the lowest possible number. The other alkyl group is treated as a substituent, with N as the locant. The N locant is listed before numerical locants. The longest chain is ethane which has a Methyl substituent group.
Question 4.Write IUPAC names of the following compounds and classify them into primary, secondary and tertiary amines.
(CH3)3CNH2
Answer:2-Methylpropan-2-amine
Propane is the longest chain and is joined to the amine group at the 2nd position. Another substituent methyl group is also at the same position.
Question 5.Write IUPAC names of the following compounds and classify them into primary, secondary and tertiary amines.
C6H5NHCH3
Answer:N−Methylbenzamine or N-methylaniline
Aniline is considered as the principle group. The other alkyl group is treated as a substituent, with N as the locant.
Question 6.Write IUPAC names of the following compounds and classify them into primary, secondary and tertiary amines.
(CH3CH2)2NCH3
Answer:N-Ethyl-N-methylethanamine
This is a tertiary group of amine. The root name is based on the longest chain with an amine having the lowest possible number. The alkyl groups are treated as substituents with N as the locant.
Question 7.Write IUPAC names of the following compounds and classify them into primary, secondary and tertiary amines.
m–BrC6H4NH2
Answer:3-Bromobenzenamine or 3-bromoaniline
Benzene is considered as the principle group. The substituent is bromine which is numbered 3.Conventional method of naming is followed.
Question 8.Give one chemical test to distinguish between the following pairs of compounds.
Methylamine and dimethylamine
Answer:The best test for distinguishing methyl amine and dimethylamine is the Carbylamines test.
Carbylamine Test: Aliphatic and aromatic primary amines on heating with chloroform and ethanolic potassium hydroxide form foul-smelling isocyanides or carbylamines.
In this case, Methylamine (which is an aliphatic primary amine) gives a positive carbylamine test while dimethylamine wont.
Reaction:
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)
Question 9.Give one chemical test to distinguish between the following pairs of compounds.
Secondary and tertiary amines
Answer:Hinsberg’s reagent (benzenesulphonyl chloride, C6H5SO2Cl). can be used to distinguish secondary and tertiary amines.
Hinsberg Test: Secondary amines react with Hinsberg’s reagent to form a product that is insoluble in an alkali. For example, N, N−diethylamine reacts with Hinsberg’s reagent to form N,
N−diethylbenzenesulphonamide, which is insoluble in an alkali. Tertiary amines, however, do not react with Hinsberg’s reagent.
Reaction:
![](data:image/png;base64,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)
Question 10.Give one chemical test to distinguish between the following pairs of compounds.
Ethylamine and aniline
Answer:Azo-dye test can be used to distinguish ethylamine and aniline.
Azo-dye test: A dye is obtained when aromatic amines react with HNO2 (NaNO2 + dil.HCl) at 0-5°C, followed by a reaction with the alkaline solution of 2-naphthol. The dye is usually yellow, red, or orange in colour. Aliphatic amines give a brisk effervescence due to the evolution of N2 gas under similar conditions.
Reaction:
Ethylamine;
![](data:image/png;base64,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)
Aniline;
CH3CH2 – NH2 + HONO
C2H5OH + N2↑ + H2O
Question 11.Give one chemical test to distinguish between the following pairs of compounds.
Aniline and benzylamine
Answer:Aniline and benzylamine can be distinguished with the help of nitrous acid.
Nitrous acid test: Benzylamine reacts with nitrous acid to form unstable diazonium salt, which in turn gives alcohol with the evolution of nitrogen gas, while aniline reacts with nitrous acid to form a stable diazonium salt without releasing nitrogen gas.
Reaction:
(Benzylamine)
(Aniline)
Question 12.Give one chemical test to distinguish between the following pairs of compounds.
Aniline and N-methylaniline.
Answer:Carbylamine test can be used to distinguish between Aniline and N-methylaniline.
Carbylamine Test: Primary amines, on heating with chloroform and ethanolic potassium hydroxide, form foul smelling isocyanides or carbylamines. Aniline, being an aromatic primary amine, gives positive carbylamine test. However, N-methylaniline, being a secondary amine does not.
Reaction:
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)
Question 13.Account for the following:
pKb of aniline is more than that of methylamine.
Answer:Pkb value is the negative logarithm of the basicity constant (Kb) .i.e., pKb = -logKb
Evidently, smaller the value of pKb , stronger is the base (strong tendency to donate electrons)
⇒ The structure of methyl amine is CH3NH2
⇒ The structure of aniline is:
![](data:image/png;base64,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)
Aniline (C6H5NH2) shows resonance:
![](data:image/png;base64,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)
As a result of resonance, the lone pair of electrons on the nitrogen atom gets delocalized over benzene ring. As a result, electron density on the nitrogen decreases and thus is less easily available to donate electrons making it less basic. In contrast, in methyl amine (CH3NH2), delocalization of the lone pair of electrons on the nitrogen atom by resonance is not possible. Furthermore, CH3 being an electron- releasing group, due to which +I effect of CH3 increases the electron density on the N- atom and thus is more easily available to donate electrons making it more basic.
![](data:image/jpeg;base64,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)
Therefore, aniline is weaker base than methylamine and hence its pKb value is higher than that of methylamine.
Question 14.Account for the following:
Ethylamine is soluble in water whereas aniline is not.
Answer:⇒ The structure of ethylamine is CH3CH2NH2
⇒ The structure of aniline is:
![](data:image/png;base64,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)
Ethylamine form H-bonds with water. It dissolves in water due to intermolecular H-bonding as shown below:
![](data:image/png;base64,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)
Thus, ethylamine is soluble in water.
However, in aniline, due to the larger hydrophobic part, i.e., hydrocarbon part (C6H5 group), which tends to retard the formation of H-bonds. The extent of H-bonding decreases and hence aniline is insoluble in water.
Question 15.Account for the following:
Methylamine in water reacts with ferric chloride to precipitate hydrated ferric oxide.
Answer:⇒ The structure of methylamine is CH3NH2
Methylamine is more basic than water due to the presence of CH3 (electron releasing group) and +I effect (pushing electrons). Being more basic, methylamine accepts a proton from water liberating OH- ions.
![](data:image/png;base64,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)
Dissociation of ferric chloride in water to give Fe3+ and Cl-
FeCl3→ Fe3+ + 3Cl-
Now, the liberated OH- ions combine with Fe3+ ions present in H2O to form brown precipitate of hydrated ferric oxide.
![](data:image/png;base64,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)
Question 16.Account for the following:
Although amino group is o– and p– directing in aromatic electrophilic substitution reactions, aniline on nitration gives a substantial amount of m-nitroaniline.
Answer:The below diagram shows the position of ortho(o), para(p) and meta(m) derivatives of amino group:
![](data:image/jpeg;base64,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)
Electrophilic addition reaction of amines: In addition to the reaction of the amino group (NH2 group), aromatic amines also undergo typical electrophilic substitution reactions of the aromatic ring. In all these reactions, the NH2 group strongly activates the aromatic ring through delocalization of the lone pair of electrons of the N-atom over the aromatic ring.
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)
As a result, electron density increases more at ortho and para positions. Therefore NH2 group directs the incoming group to ortho and para positions, i.e., NH2 is an o-, p-directing group.
But it has been observed that on nitration of aniline gives a substantial amount of m-nitroanilne.
Explanation: Nitration is usually carried out in acidic medium in the presence of concentrated HNO3 and concentrated H2SO4. As a result, most of the aniline is converted into anilinium ion(gets protonated) and since - +NH3 is m-directing group, therefore, an unexpected large amount of m-nitroaniline is obtained.
Nitration of anilne gives mainly p-nitroaniline
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)
Nitration of anilinium ions give m-nitroanilne(due to protonation)
![](data:image/jpeg;base64,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)
Hence, nitration of aniline gives a mixture of p-nitroaniline and m-nitroaniline in approx. 1:1 ratio.
Question 17.Account for the following:
Aniline does not undergo Friedel-Crafts reaction.
Answer:Friedel- Crafts reaction: When any benzene or its derivative is treated with alkyl halide (R-X, X=Cl) or acetyl chloride (CH3-COCl) in the presence of annhydrous aluminium chloride (AlCl3) to form alkyl or acetyl substituted benzene or its derivative, this reaction is called Friedel-Crafts reaction.
⇒ Friedel-Crafts alkylation: When any benzene or its derivative is treated with alkyl halides (R-X, X=Cl,Br) in the presence of annhydrous aluminium chloride (AlCl3) to form alkyl substituted benzene or its derivatives, this reaction is called Friedel-Crafts alkylation. For example:
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAASEAAAB+CAIAAADk0DDaAAAAAXNSR0IArs4c6QAAHy1JREFUeF7t3Xe4BEWRAHAxoqAEc85gwoSCCREVRQEJgpyoCAYUQRFRUBBQBHNECQJiIIgBxHRmzAEzggiKijl75px+R33XX9/se/tmZmd2Z/f1/vG+fbM93dVVXV2xq9f497//fZnyKRgoGOgNA5ftrefSccFAwcD/YqDwWFkHBQP9YqDwWL/4Lb0XDBQeK2ugYKBfDBQe6xe/pfeCgcJjZQ0UDPSLgcJj/eK39F4wUHisrIGCgX4xUHisX/yW3gsGCo+VNVAw0C8GCo/1i9/S+6Aw8K9//Wv68KxR8hWnj/Qy4vQx8JnPfOY73/nO1a52NWx2k5vcxN8NN9zwu9/97gUXXOD77W9/e//+4x//OO+88zz0ZZNNNrnpTW962ct2IIQ66GL6+CojFgzUx8A///nPZz3rWW984xuvda1rbbTRRuuuu+4ZZ5zxtKc9DSNhoWc/+9kvfOELg5fWWGMNf3fffffXv/71l7vc5eLfDj7kWPkUDCwwBo488sjb3e52v/nNb9IcfX/kIx/5y1/+0pOdd955r732yqdPgj3vec/rECHDkmN//etf7Tod7Byli4KBSzHw05/+9EUvetHjH//4ddZZJ6HE9z333PNKV7qSJxTF3EjDWsQXEdch/gbEYx/84Afvec977rDDDueee26HMyxddYWBv/3tb5dccklXvU2nn49//OPAvvWtb10ZbrPNNlt77bVDP9Tgd7/73f/836dbBjPEIHjs4osv/q9LP3e/+92veMUrbrPNNgcccMCvf/3r6ZChjFIHAza+XXbZZauttjrooIN++9vf1nllCG3Isate9aq5EKtAxRLj5PjvSz/ve9/7/KVD5q6OyXWrGfPYL37xi+c85zk2ld///vfvfe97X/3qV7/tbW97xSte8dGPfvSOd7zjiSee+Je//GUIpFrNMJBdtrzNN998zTXXpHQh021uc5tTTjllLkhz5Stf+c9//vOf/vSn5SjINrn5zW++/fbb77TTTg996EOpUde85jWT9sjr+NKXvvQpT3nKRLpVh7Zdo67M7dRTT8VIN7vZzU477TTyOn/9V7/61Ytf/OJrX/va97vf/T7ykY806rk07goDlubRRx+9wQYbcG2//e1vp0TpmWTgi7v61a9+3/velybW1Vg99fPlL38Zd51wwgmV/s3FCvQQX7HN0q8ebrrppocddpgnf//73629b33rW+a72267tYbwMq3fnOTFz372sw9+8IPtH8997nOpwst19f3vf9/GeZ3rXAcWvvGNb0wyYnm3EQZs5O95z3vuete7ohGfwR//+MfK6xdddJG9X7iJp/urX/1qo86n2dhEdt111zvc4Q4///nP07jUP9KYMeLJjjvu+IQnPCHnMbOmW+VAvutd7zr22GNbgz1tHvvRj35kSte97nXRpsI2ooTiGLmPNWb1uc99jjRDbHGMMQzZGgXlxQoGvv71r2+99dbMmL333vub3/zmGPywXuiQqGlRUj2GgEkaLOHzhz/8IQFD8JoOS5K5RShR/97whjd85StfIbIYlne605385Atu9OTHP/4xXfHRj340DdMTnXzyk5/ccsstJ1GmpsdjmIe5JcR+r3vd62Mf+1hOjx/84AdigrR8PAZHo6Qi2U8//fQ73/nOdMuktAyBogsGA9Pr6U9/+vrrr//ABz7wnHPOyWeH2Z70pCd9+MMfrkyZkk+flCRB5xe6zRf39JHziU98wnaM57/3ve/lo2Me2wH4H/e4x73pTW/CdX4F6qc//ekzL/1QrCw8O/jZZ5/t33e84x1f/OIX6Yqaecgko0DyO7ab0ZR47AMf+AARjBInnXRSzkWm8fKXvxzz7LHHHtJYxs+BuBdPvNGNbgSP9Ox2Ey5vLYkBRHnta1/L9OLm5s/IzWPuKDFZJtkTn/hEcmDJ163pZz7zmWuttZa1KAYzfSTbHehH/Ie80xSfEEEdfrbbbrtvf/vb7Trsnce+9rWvPexhD7vxjW/8jGc8IzTg9Hn/+99Ppj3gAQ/wpT70ss5o2Ne73vWIPgKw/oul5XIYgH87IBWjYh5TH9785jf7CY2IiBURaJdEa648WRTovmL7ThrQUVmMfDAbb7zxO9/5zk76jE6oi5w69C/qJVnNA9Su8x55jGzlkEE5GK+YxRdeeOEjHvEIyWO0x1F7us5MyHR+LZuryYdML58WGAiukML32Mc+1krKeyANGCqUc5l+Fa/vmIEIkLPOOouRc/3rX59kyz0NLcAb/woN0BZACWJBvexlL+vcIMRj7Ew+SZEkQabW8PfCY/w23PE3vOEN73Of+3Dg5MD97Gc/O/zwwymNCBBqceuPXfZ1r3udRSA7ZCb6SWvIh/Ai7e7ggw/m2KB4W0M5SBRCjlw6ORd2JPU1/dA8X/WqV93iFrfgE2Yd0Dab9rBiex4y+hvx9eQnP/mHP/zhiu3bNbBltBZfacTueYwfhsUMv695zWtyGYUlKPoSLvl8P//5z7eb8+hbP/nJTw499FC6qAjGeCdYVyPOez92wGOOOeZWt7oVpFXMY8zw/Oc/n0lG9fjSl7404UzlT2AAiTv3uMc9GpkD48fFUbJ4xU5psITthEBO4fUuecwS32effex/TK+KjOKk4j+VKkVjjthftx/uZsqnwwsveMELetVPugV7+r1xPrGBKXIVbzt9m95Fe/drRfWYEEi8ihmucpWr4FvOukl6Y8/buNdbbz3xLq6/iIkP/9MNj5FXr3zlK22N2267bcXjJyBmM2OV8R9WfB6dYycW0F3uchcJWX1wcucAT7ND0UjnOHjeRh0Sn/rUp+yAdHuRVpGizqHCDFjCAROqnfAMe6HpEHS2d7/73cw88EsAaqfBNh20q/Yd8BgblwZ4t7vdDRbylY1aL3nJS7gl2NPUhq4gHt8PS+C4446zz+F20Y/pDDrwUcRVDznkEKYXw9U2lEPL+cTlfYMb3EBKHq2714mIR3EAUnMYaccff3z9dAKSUBrhNa5xDebA1BZSh6iYiMckSgpHkFEM3EqETvoJY1oSQCXc3CHoY7ri099vv/2o7Pz7Vth0Bh3gKPyB4sK3ve1tLVAJ1rnvwQ4o6sVs5jzs0DxeEQm4WvqIs1vUDXHh8YEsEk86Mjqy8GeykFacTp0GLXnMwnXG4Za3vCUHVMWrI0tF/AoGEXW2GrOAgWw0PkxbwCT5B3y4TE3JkxBqTTBdSMsIGPAf+PhCW47lovGKsQRbgHy/cAhp769X6NijeWR1SLhcG24GyoVAotSNXD0DvKQZmpuA0lve8paZKNVUDEbaFa5wBdnuSzpX0EtUht3IRLSQZgLkJMjP323MY9iG1i4oQRnjP837oiVzB9PTDjzwwL4Vj/rzZwlIPhBMk65W/61oiW1oNfvuu6/8mre+9a1Myv33398mYnZiD2wYUiKMTNuz9GUn33gOxriq+X4IWIvGFg6NPDRxfsd6Yg51FbcFDLXKGUSxr8oKljS0xRZbYDxDz9aqIWMFeGSWkLF2gVzdgBzHnfg2OGYmDPA0pXgf7ZvxmHQS+fKWrKSvXMrby+VZMkltSyumRPUxjfF9Ak8+sZ2bz7d+1plFwD1AJnNU2keJGvKHScOhYu4isywckw082HqoXtRmST3LAcNe5cW2ykP02ao5yrGBHnACzxvv6ITIEfWyLgFGj6Cu5zTi87ALyEU0okOxEw7U1etENyTIMBRHlswFOY961KPsDv4OB8gJJ9uMx7AW52El5i0gxvTi0Os2k2XCiY2+bh3bGuuHfQS4yZZKdqn863AbmKz4Uv4rWWRlL5dtwL9KevDH5IDhW342T4R9WR3nn3/+JLO2ESAEscDBnbsHfbeO8b+UgNGk3klG7OpdE8f/l7/85W0BtqEPfehDXfU8hH6a8ZggMjU6wW3flchMOWTw9BHL7xZBtgbrrGYyMVHjHACxXIEhDkR4SAXFY7ktin9YOMspYH4lqUZzasNSYu8J7k3IY2CmSuTRXk8chKWPmQult35KVLeYr9kb/xnjefK8iprDTa1Z41oDFlk6iU394CBiN/P8RgWSoX04o1QuCKjCAVMTQgzJuUyHGS3/4GBi1FqxGkSWJMsahTCHjTEV+b7whS9wkY9iCWvVBKlOM+UAAjwfmi3FnnrsqC/ZS1DwMdTpZJptYqHHiICXT+wzTQCmMFZjHsth4rWjlth7pgBouyEYkFKnW7zL3Wc3kQc05l2VVZzmwDb+MoEqKxjLOUpMdYweeBH1pjJmC2AavZJ2QIBR4CmHFEXs3aiT6TTmLpISxBcVwyXBMp3RpzbKRDzWWSHV3qZLxY8yek0/MhKwEG/Hci9aEHqWkczF6vRHFCZJWzJ73eKWayu5jFmvE7FXaiHWbQpJ6/bhlwNb6x76fpEqi8Hmrp5cU7RMxGNNB5uj9hbove99b8EJvuMcbEzCBvMkyoONlr+MfYfC5tSt41iEGwvNE5kKDDlxoQoSWGhzhJZuQYUrsr2TmvLdAtZtb4XHlsWnI0nULbE+hlk04vdn2ND6fPeX850XIb3P64OLuAo9YWWRaTz7XHmuJvCEy5FpRLBIqohayN7lqubt8F3jKCDRLXVLb0PAQOGxZanA4SHExFPymMc8xllSMWjeHakt3HREk+PYnHUSybGWLkSlKZYy8TyJan7E3VFHHSUAEHKP1sr7IjlQfowTdMJrotXe4pYwhAisxE4a5lwULRzCwp0jGAqPjSMWI4rvW/w67s6R3Cz3L17ALVGVKWwwzgzM41QI8ywaiBMIdSinpVk8oRrJn8SrUgQZb3LwOI1Ct3RkSzOhoTlaOgXUmhgoPLYyoiTO4iVhwPAc4gpxXh++RLIufOWUQ26SeCIOFp1iPHkhAtn5GMKsztHJFSL04jkRJwCtH3/5r1cGqLSYKwwUHuuFXBJiKIpO6eIc/NnLGKXTOcFA4bFeCMXVIT2SXJIcSLj1MkbpdE4wUHisF0Ix5GT68yhOIejcywRKp91hoPBYd7icuCcJXOWKw4mxOLgOCo8NiCQO0juTJnLtcECEBMpnATBQeGxARBSnllyCxzjxOTPVGuL9l4xfgmYDIlJzUAqPNcdZb2/IKnKczOkhKSAi2vKtHVV80IMeJE4t3USdVspkyQXpDf19dbxG/eMeQBCQdboeseclx0w6hdiu/AzAyzxU38K5L4es5FU4XjlAhwTEOgaqkMEowSO/GQfe//73F7OWceLQZ04InMmfqRaYoFxf66XTflHEDiKa77YKHcdVZko5DD/XvBEaVimPSYp3x9IAA74YSXo+FXEMFfGVBBEZXk4956dvCo81WvrTa9zoNCjao+scFQlSZUSEKuYoOdDJ5TgHbQoOVliUQ/tQBRWQGSW/nCwS7KlPfapz+DRGwI/W/PJQBoljo41oOsPGKOJMULqi0s16kmk6v9ZohhOMoVepPUYUkAByo4b2caJUxWU8RqBJzpLZqBSP2iHOWfnIKqYoSuOaznHP6e30Cz3SKuWxYdKUKaIkm9psUodxFI+iUlbul3rIQx7C+poXG3iYuJ0hVIXHZoj8/zc0pUIysWLuit44ukZeSRomzYYCX4GjLQYKj7XFXNfvcaY5PsMgKfKqa9TOuL/CYzMmQBl+4TFQeGzhSVwmOGMMFB6bMQHK8AuPgcJjC0/iMsEZY6Dw2EQEiHpSgsKVXlStUlcnz50XWlXWKpU0nWjU8vJcYaDwWANycalXmETNKfdQK3abelGx1P0j4sjujFSUSoankJecDPceSdSQwNVgvNJ0ITBQeKwuGZX1dv+YoHD+wrrrrqvMdar+S6CpXaWEmyRXubnKmBJf2IxAk8alWk5ej7HuwKXdnGOg8FhdAjpt4LoDafvSAtM7anXgnPhXDqQSpe5Awl3SoDyR8eRwiqQNvKfwsE+jUw51ISvtho2BBecxYoSeNjkJcI5rUNx56eCJQ8p5h+lAl8MyylG5HqUy3M477+wCO9xVjn5NToh57GEiHnM23rUJQ572Ouuso7zh5NJDFTdJGE5nOapM91tyylRE1bldYVz5lawjwQqDLYm0yLIf8hKaHLaJeOyss85ykMnO7cjj5KD00YOsPyeLJ+yZJFTmfsstt+QtdAs2k8wRr9E+oyJAzQxDvhOV7ns1zxTfd0R1sKSBK1ljNqABnuKbcMFUXm/GY7YcZ4dTQh2bnuvs3HPPdQqIPyDdvdAtiJP0FsV341xt6xvu3OKnhD02U6He3E1zSVHG/2GUOrVu1MrneGSn7bHHHlEcv8NPOkTMw+l+U6TBaZ2P0gnAVGjH4Vy6Hb0t2PHnhKJmPOasuzOOTgHG+/4lxzgDLJcjjjjCTu8Shk6w33knHBKKDmCPpvUFvOimlf3335/3YrfddnNj6C677OLadWphAjIWh5uyFVRksFWAx3XkXp7pC2+HHHLIySefTI4tKRJbT5/ITUopT6b6+07y77333iqCuOmzdbc9vQhv3Ehp74PqxSx91+iUqIXl8IWSSY6sVq42ZvE7/c7J5lZfVRkaddt3Y3ep4H+3PZx22mmjx4fHj24u++23X97GsS4OwzPPPDMeHnbYYbguvjsn7nyKWyNSe6VvMGRcIa0ZwZJ+0jMfSVN4xkBrgTIXCS67Xt7Mtd22QiKdVn/BBRf0je0W/btQUxQRhErfLd456GZ3rgf6LDJRIDcDHXnkkbguxykXiCOGarkccMABllcLdHf7CmegCmrEC7mR349ecxQbBwPMh3cnXsESZ5xxhq3Eao4bAN22rOz2RRddFA2wjco89qATTjhByfuTTjoJDJ7jKBjbfvvtHbD3L0elEjHbbbcdt35NYOo0E+nGyYycXXfdNYHkRQvXxbnu1FTA2C5JntfpbQptACYc4kQPUWlRsVGnMOiUh2jDYwGizRI78baxUvLN2CV3Fpb15PofC46fYMpTiuFYI9IyiFz1PFrLVboc54QVKSYW3VoTthVPJEaZmgZklLGEodM0/coPyYpjd3GExHMWkWY+0RWM6dkBZxVHusUPCMlY7MQ+VKeALpr6B4zsEzhR1kqtLpTqduimvTn3LbBBi1aGxO7c9PV5ad+ex8zQIpM3pJyLi1itqnzOhIZD8gwPdchc0DpldDALXTfurjCb95SHbjScm81IxUav1GyMz3mh3Ni00UYbUVbzMkcSVtTeYQiRz2J9NTvstpn9habD54Hh7cj5DtXtQEPobSIeiwnYKbkEWNgol+snfqK67LTTToJULIHKTz1NnulFcOEujrvBUo73hYSnap5++und6ooVrNJI+WkINEqpe3HzX/2rIA/rEe2SJtwTUfJuyXN+TqtFzBCbscSmMOhsh+iAx2IC/I0MVqqj7bOiHwqjsV4YRezaiv3W4eSZf5wThKqIgq26w5477+qcc85RCpbkn45dRA1zZ6f0LvhhQKbp0BX5NlXjQTXOGHpv5zOtdGji4vgciTh/ViK07zmO9t8Zj+maQqJKGXbadNNNk9sthmSEyOJjobHT/NRthUYsfdxxx0UeBipOH4nDHxE7kZzMMD4PuCJMEszsSXuf6z9p1/2p1rzQrpzn2GB6Kbk1fIx1CGGXPBZgOTfFzJDB5ChHxdkA0WI1VEeqS1fbGNcLk49yyG+eHAwdImiRumIkizTwOlro4nj51CQSOKTDe84J0a1Wj5/p7W7HZn2Rlrw+i4TSOnPpnsdiVF5v8Xu7prNV4bxOHy4Q0aq11lrLT5dcckkdKJdsc95554nFIR7nCi9f635W24tCZDz72ImvvBIuU6Ic+7HfDj/88Nwh2Q5FPJxEluvqcRfTK4IWq/DTF48FKlkCLvsRPhIpytV9qqN0JD6lDTbY4Pjjj0+e8ZoEYCi7dYGBh425VWq+VZrlGKAWikrZoSTo5KqjrBQU4ZDAGy1C9mkI3BuROt5LjqjVjPx+eQxmWQJHH300co7mH2CVQw89VMDadVuV1ITlSGI1sCvkttMPJQqtZspNPnd+V9cv8XkwkgWC8yAnIcZLDM9u3K1EZVYcl7wSl1t77bUl1nRue684+gAb9M5jMWfZ37QF7ES7u/DCC3NEsNmkxtrwCCWWwJjcIrXgkdzWq+x7f/7JARKpV5A47nkj4H+bbbapKAV8xaQQTU8DFFwRDK4soo9nhSLKvVwU+MDYlHgsBmNYi1YjwMEHH1zJbJLVLjUBeSrGW7yID0XY+L722WcfMZ8ViV0aNMWAvGdGMuHDSM5Jg20E8dzYxvVvaxtjpMlrEXDTTNrqJGZ2U8iH336qPAYd7GB1YzbeeGOeQLHI3BIT+z/77LMrbn2eZek/ama4DE7QdvgInV8IGczYyTbngzR5phXS8O/jHw1GJ4gn9913X1snoSe7f34x0BPk0+axmAazCs34PDbffPOKEznNE41D8WDLIW23IbWesLkA3drUDjroIHkYLF5bXj4jWmXF885BwqKLjC0pUYVGSy6A2fBYgML6oujb/2gX0mdz+NjZUhP8xOuVpyYswCKeiykwzBwdiCS4CmkS/NR7jn4eyEKj8TSdJY8FZLQL7OTeOs4oyXsoKhmKnS0kWvGOzMXqXCQg3dIkZcdBHicY8sTC4EA7oJSoyjHCRZp+V3OZPY+ZifwMmgaji20tJQpdV1u6TVfk7Lwf2qDQi5vQeKScZvCvk3hSC4RbBKw7H24hO2x253pPZ86jW65e7g3klG/VuvZGrxCu2s75cokykUl0oRweeOCBYjAOLq1ahDSa+IB4rBHcpfH0McA7H0eHaBzTH31+Ryw8Nr+0K5DPBwaa1aWajzkVKAsGhoSBwmNDokaBZRExUHhsEala5jQkDBQeGxI1CiyLiIHCY4tI1TKnIWGg8NiQqFFgWUQMFB5bRKqWOQ0JA4XHhkSNAssiYqDw2CJStcxpSBgoPDYkahRYFhEDhccWkaplTkPCQOGxIVGjwLKIGCg8tohU7WdOSuIoD9Gub1dmOnob77oAzb8O47brau7eqsVjLqeFlMpHjY25m+1qABhdglKVyabndRa3NnrADKsBY33PsRaPBRDu8kvHVB2mfPjDH17YrG/yTNJ/hUNcJjhJb+Xd1hhowGP5GAqS+tehvdYDlxd7xYBiREpqpyFoIkrcxM0p5TNlDLTksdA3lOzNwaWvJ30y30Qp4qF/p1+Tau51Kn5FC82V/qThaJM/D/XVr/mgFdyF3h8fzaaM2dkO59YIl7AlRUMVPYWJKvQCYcUKCJhRyjVuvqgpENjLqZm/kp4HmSp6zYr22xjq5Ksi7zb6XBIGAI9aNDndl1sPAbw+06CjZmes4fjkq7cWletUKVE6Sl+5rhg7Yn6VHqr4RG+e+5U+Gf9G4/TraG8JhvgpveiLf1NZTKuk0kn+q580SF1VIKz8WmfWc9oGmYI0MJAQEogKfCaqRctE1sDYkhSMh3rTIPUZryfqVDAcayB17rv+o58AI43lSf5r/JtGqayW8TDkJFtydmnuObTRMsdMBZ4YNHVe+XXFdVKrLlXMs/JJyz1hLWc5eEwNcuIFQMut+By5FUZNrBtEHWXUfAGN/hpPBn6/5orUqtMg8VhMOVgraFHhsdG1krhiFPnBYznRK7xR6bxC9FEey2mRYE47cj7TfLMYD0N6K+BPXD1+PVQ2iwoMo7/Gkzq0iDYNdMVcjnkzBGsojQrKmrxrMhMfKg9mnsu5sJZ0AYdYV9MvOlGB3V/XSac+o38VuUcZ3hMjpufRRu2k9MR1FqnPJV9fvIfuxUQUBUYZZv5WJkg18oRKmT/HQo1s7FAp4xMmukLr8e+xxx6b5NWKuI0iPK6t8NcNPhW7kYrLmFyukxyG1Mb9kp4fc8wx8aTpesiVagjRFWSmzgPaQGCdTwMeq3QXE0g4hYVcG+Z1rDN8akNX1kOS2um56eXdNuozf3FJSjTqbR4b77777rE68+0mn8hmm22WYym2/9YfvMGE83pYUPn+2KhP/JlDFX3W/8SF4KN+1NbrQW/5u5BWHxgt2/NYSBU3dMR4uS2UxGgu2caAZUuARxQaXQqj2l3sl3U+o9J8uaVWp7d5bGO+Npc999xzOeBHr4BIe3+L+YZUxGBuNkXNmtQfHSjpeDkFa8Jj9BChueSJd1uvh4qGHP2M9r8chO15LHctuhZsjDRfETu221yyR/tNNtnE39AYm35UsfVKfWnetP85an/xxRcvuSvFEllO8W7HHqGdUmHsjBUtdDzGAowAiZpHXWyNYaODoTLlSdaDi2DHWD114GzPY6HyxmT89b1iZRGvdSAIyT6KVmSOSHfOKhrXCXyjlr2QTM8NQvZe4bqcIjRz6kOOTxp7csdbqczsOhTM29gu/VsxYJbsJKyv2AqBkcwEgtR6yH3uiFgzh6ti0qdxJ1kPdIFwtOSzAE+ddJl4pQGPWe65VorH7JFpYN89yRvUjHiS7EGVUbsL61JmcptB45r6HlIhW94tCOvL96Zrax7bw6TVnJPVWk9GFAQmG7t+UlVoH6MullH8aBMUR19UzskaHsu0Hsaru6lniz6UqXwhJeacZD3ww9nuK93WF/WlTvA8csdwYcaNGDWYpHway7GCsoKBFTGAweq77FfsbTEaNNAVF2PCZRb9YSBUytYu+/4Am23PRVecLf7L6IuPgSLHFp/GZYazxUDhsdniv4y++BgoPLb4NC4znC0GCo/NFv9l9MXHwH8AUpw0Tryc4v4AAAAASUVORK5CYII=)
⇒ Friedel-Crafts acylation: When any benzene or its derivative is treated with acetyl chloride (R-COCl) in the presence of annhydrous aluminium chloride (AlCl3) to form acetyl substituted benzene or its derivatives, this reaction is called Friedel-Crafts acylation. For example:
![](data:image/png;base64,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)
Aniline does not undergo Friedel-Crafts reaction.
Explanation: Aniline is a Lewis base (electron-pair acceptor) while AlCl3 is Lewis acid (electron-pair donor). They combine with each to form a salt.
![](data:image/png;base64,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)
Due to presence of positive charge on nitrogen (N) atom in the salt, the group N+H2AlCl3- acts as a strong electron withdrawing group (strong deactivating group). As a result, it reduces the electron density in the benzene ring and hence aniline does not undergo Friedel-Crafts (alkylation or acetylation) reaction
Question 18.Account for the following:
Diazonium salts of aromatic amines are more stable than those of aliphatic amines.
Answer:Diazonium salts: Diazonium salts have the general formula
(R/Ar—N2+Cl-) where R stands for the alkyl group and Ar stands for the aryl group. The structure is given below:
![](data:image/jpeg;base64,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)
Formation of Diazonium salts:
Diazonium salt is obtained by treating aromatic amine(aniline) dissolved in dil. HCl with HNO2 at 273-278K (0° -5° C)
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)
Diazonium salts of aromatic amines are more stable than those of aliphatic amines.
Explanation:
Aromatic amine form arenediazonium salts, which are stable for a short time in solution at low temperature(273-278K).The diazonium salts of aromatic amines are more stable due to the dispersal of the positive charge on the benzene ring (resonance) as shown below:
![](data:image/png;base64,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)
The aliphatic amines, on the other hand, form highly unstable alkane diazonium salt (R—N2+Cl-). They rapidly decompose even at low temperature(<272-278K) forming carbocation and nitrogen gas.
![](data:image/png;base64,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)
Hence, diazonium salts of aromatic amine are much more stable than aliphatic diazonium salts.
Note: Carbocation is an ion in which carbon atom consists of positive charge
![](data:image/png;base64,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)
Question 19.Account for the following:
Gabriel phthalimide synthesis is preferred for synthesising primary amines.
Answer:Gabriel phthalimide synthesis is a very convenient method for the preparation of pure aliphatic amines ( especially primary amines) Phthalimide on treatment with ethanolic KOH gives potassium phthalimide which on heating with a suitable alkyl hallide gives N-substituted phthalimides. These upon susbsequent hydrolysis with dil.HCl under pressure or with alkali gives primary amines.
Step 1: Phthalimide is treated with KOH to form potassium phthalimide
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)
Step 2: Potassium phthalimde is treated with suitable alkyl hallide to form N-substituted phthalimides.
![](data:image/jpeg;base64,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)
Step 3: N-substituted phthalimides undergoes hydrolysis in the prsence of dil HCl or with alkali(NaOH) to give primary amines.
![](data:image/png;base64,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)
Overall reaction:
![](data:image/png;base64,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)
∴ Gabriel phthalimide synthesis results in the formation of primary(1° amine) only. Secondary or tertiary amines are not formed through this synthesis. Hence, Gabriel phthalimide synthesis preferred for the formation of primary amines only.
Question 20.Arrange the following:
In decreasing order of the pKb values:
C2H5NH2, C6H5NHCH3, (C2H5)2NH and C6H5NH2
Answer:Pkb value is the negative logarithm of the basicity constant (Kb) .i.e., pKb = -logKb
Evidently, smaller the value of pKb , stronger is the base (strong tendency to donate electrons)
Aliphatic amines(R-NH2) are more basic(tendency to donate electrons) than aromatic amines(C6H5NH2) because of the following reasons:
⇒ In aliphatic amines, alkyl groups are present. Alkyl groups are electron releasing groups, hence they increase the elecron density of N-atom and thus is easily available to donate electrons. This poperty makes aliphatic amines more basic.
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)
⇒ In aromatic amines, aryl group is present. Aromatic amine shows resonance:
![](data:image/png;base64,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)
As a result of resonance, the lone pair of electrons on the nitrogen atom gets delocalized over benzene ring. As a result, electron density on the nitrogen decreases and thus is less easily available to donate electrons making it less basic.
Hence aliphatic amines(R-NH2) are more basic than aromatic amines(C6H5NH2)
Now, in C2H5NH2, one ethyl group(alkyl) is present and in (C2H5)2NH2 two ethyl groups are present. As we know that more alkyl groups are
present, more basic will be the amine.
Hence, (C2H5)2NH2 is more basic than the C2H5NH2
Now in C6H5NH2, due to delocalisation of lone pair of electrons of the N-atom over the benzene ring, makes it less basic than (C2H5)2NH2 and C2H5NH2
Now, in C6H5NHCH3, due to presence of CH3 group, makes it more basic than C6H5NH2 but less basic than (C2H5)2NH2 and C2H5NH2 due to the presence of aromatic ring which is responsible for the delocalisation of lone pair of electrons of N-atom over the benzene ring.
Combining all these facts, the relative basic strength of these four amines decrease in the order:
(C2H5)2NH2 > C2H5NH2 > C6H5NHCH3 > C6H5NH2
Since, a stronger base has a lower pkb value, therefore, pKb values decrease in the reverse order:
C6H5NH2 > C6H5NHCH3 > C2H5NH2 > (C2H5)2NH2
Question 21.Arrange the following:
In increasing order of basic strength:
C6H5NH2, C6H5N(CH3)2, (C2H5)2NH and CH3NH2
Answer:In (C2H5)2NH2, two ethyl groups are present and in CH3NH2 one methyl group is present. As we know that more alkyl groups are
present, more basic will be the amine. Hence, (C2H5)2NH2 is more basic than the CH3NH2
Now in C6H5NH2, due to delocalisation of lone pair of electrons of the N-atom over the benzene ring (decreases the electron density of N-atom) makes it less basic than (C2H5)2NH2 and CH3NH2
Now, in C6H5N(CH3)2 due to presence of two CH3 groups (increases the electron density of N-atom) makes it more basic than C6H5NH2 but less basic than (C2H5)2NH2 and CH3NH2 due to the presence of aromatic ring which is responsible for the delocalisation of lone pair of electrons of N-atom over the benzene ring (decreases the electron density of N-atom)
Combining all these facts, the relative basic strength of these four amines increases in the order:
C6H5NH2 < C6H5NHCH3 < CH3NH2 < (C2H5)2NH
Question 22.Arrange the following:
In increasing order of basic strength:
(a) Aniline, p-nitroaniline and p-toluidine
(b) C6H5NH2, C6H5NHCH3, C6H5CH2NH2
Answer:(a) Electron-donating groups such as –CH3, -OCH3, -NH2, etc. increase the basicity and electron-withdrawing groups such as –NO2, -CN, -SO3H, -COOH, -X(halogen), etc. decrease the basicity of amines.
Explanation: Electron-donating groups releases electrons, stabilizes the conjugate acid (cation) and thus increases the basic strength.
Electron-withdrawing groups withdraws electrons, destabilizes the conjugate acid (cation) and thus decreases the basic strength.
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)
In p-nitroaniline, NO2 group is present. As we know that NO2 group is an electron withdrawing group which decreases the basic strength of amine. In p-toluidine, CH3 group is present and as we know that CH3 group is an electron donating(releasing) group which increases the basic strength of amine.
Hence, p-toluidine is more basic than p-nitroaniline
Now in C6H5NH2 (aniline), due to delocalisation of lone pair of electrons of the N-atom over the benzene ring (decreases the electron density of N-atom) makes it less basic than p-toluidine but more basic than p-nitroaniline (NO2 group is present which decreases the density of aniline)
Combining all these facts, the relative basic strength of these three amines increases in the order:
p-nitroaniline< aniline < p-toluidine
(b) C6H5NH2, C6H5NHCH3, C6H5CH2NH2
In C6H5NH2 and C6H5NHCH3, the N-atom is directly attached to the aromatic ring. Hence, they both show resonance in which delocalisation of lone pair of electrons N-atom takes palce. As a result the electron density of N-atom decreases. Hence both are weaker bases. However in C6H5NHCH3, CH3 group(electron withdrawing) is present which increases the overall density of electrons.
Hence, C6H5NHCH3 is more basic than C6H5NH2
In C6H5CH2NH2, the N-atom is not directly attached to the aromatic ring. As a result, it does not show resonance. There is no effect on the electron density of lone pair of electrons of N-atom. Hence, it is more basic than C6H5NH2 and C6H5NHCH3
Combining all these facts, the relative basic strength of these three amines increases in the order:
C6H5NH2 < C6H5NHCH3 < C6H5CH2NH2
Question 23.Arrange the following:
In decreasing order of basic strength in gas phase:
C6H5NH2, (C2H5)2NH, (C2H5)3N and NH3
Answer:Amines in gas phase or in non-aqueous solvents , there is no solvation effect(getting influenced by the solvent).It means that the stabilization of conjugate acid formed due to the formation of hydrogen bonding are absent.
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)
Hence, the basic strength of amines depends only on the +I effect of the alkyl groups. Alkyl groups are electron releasing groups, they release electron to the nitrogen in amine and increase the overall electron density of electrons and thus is easily available to donate electron. This property makes it more basic. As s result, more alkyl groups are attached, the higher the +I effect. Hence, the higher the +I effect, stronger is the base(high tendency to accept electrons)
In (C2H5)3N, 3 alkyl groups are present, hence it is more basic. In (C2H5)2NH, 2 alkyl groups are present, hence it is less basic than (C2H5)3N. In C2H5NH2, only one alkyl group is present, hence it is less basic than (C2H5)3N and (C2H5)2NH. In NH3, no alkyl group is present, so there is no +I effect. Hence it is less basic among all the amines.
Combining all these facts, the relative basic strength of these four amines decreases in the order:
(C2H5)3N > (C2H5)2NH > C2H5NH2 > NH3
Question 24.Arrange the following:
In increasing order of boiling point:
C2H5OH, (CH3)2NH, C2H5NH2
Answer:As we know that boiling point of compounds depend upon the formation of H-bonding. Amines have higher boiling points than hydrocarbons of simple molecular masses. This is due to the reason that amines being polar, form intermolecular H-bonding(except tertiary amine which do not have hydrogen atom linked to N-atom, i.e., R3N)
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)
Further, since the electronegativity (tendency to attract a shared pair of electrons) of nitrogen in amine is lower (3.0) than that of oxygen (3.5) in alcohol, therefore, amines form weaker H-bonds than electronegative oxygen atom.
![](data:image/jpeg;base64,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Hence, C2H5OH has higher boiling point than (CH3)2NH and C2H5NH2. Because in C2H5OH, the electronegativity of O-atom is higher than H-atom which makes strong intermolecular H-bonding whereas in ( CH3)2NH and C2H5NH2, the electronegativity of N-atom is higher than H-atom but lower than O-atom in C2H5OH which makes weak intermolecular H-bonding.
Further, since, the extent of H-bonding depends upon the number of H-atoms on the N-atom. More the no. of H-atoms linked to nitrogen, the higher the boiling point. Since in(CH3)2NH have one hydrogen atom and in C2H5NH2 have two H-atoms linked to nitrogen, therefore,
C2H5NH2 has higher boiling point than (CH3)2NH.
Combining all these facts, the boiling point of the given three compounds increases in the order:
(CH3)2NH < C2H5NH2 < C2H5OH
Question 25.Arrange the following:
In increasing order of solubility in water:
C6H5NH2, (C2H5)2NH, C2H5NH2
Answer:All the three classes of aliphatic amines form H-bonds with water. As the size of alkyl group increases, the solubility decreases due to a corresponding increase in the hydrophobic part (hydrocarbon part) of the molecule. On the other hand, aromatic amines are insoluble in water due to presence of larger hydrocarbon part (C6H5-group) which tends to retard the formation of H-bonds.
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)
Now, among the given compounds, C6H5NH2 is insoluble in water due to presence of C6H5-group (hydrocarbon part). In (C2H5)2NH, two alkyl groups are present and in C2H5NH2 only one alkyl group is present, hence C2H5NH2 is more soluble in water than (C2H5)2NH.
Combining all these facts, solubility of the given three compounds increases in the order:
C6H5NH2 < (C2H5)2NH < C2H5NH2
Question 26.How will you convert:
Ethanoic acid into methanamine
Answer:![](data:image/png;base64,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)
Explanation: To convert ethanoic acid into methanamine (CH3NH2), we need ethanamide (amide group-RCONH2) and we can get ethanamide from ethanoyl chloride (acid chloride group- RCOCl).
Step-1: Convert ethanoic acid into ethanoyl chloride
Ethanoic acid (CH3COOH) reacts with thionyl chloride (SOCl2) or PCl5 or PCl3 to form ethanoyl chloride (CH3COCl) by the replacement of OH group by Cl atom.
Step-2 Convert ethanoyl chloride into ethanamide
Ethanoyl chloride (CH3COCl) reacts with ammonia (in excess) to form ethanamide (CH3CONH2) by removal of NH4Cl
Step-3: Convert ethanamide into methanamine (Hoffman Bromamide reaction)
Ethanamide (CH3CONH2) is treated with an aqueous or ethanolic solution of potassium hydroxide (KOH) and bromine (Br2), it gives ethanamine (CH3NH2-final product)
Note: Hoffman Bromamide Reaction is a reaction in which a primary amide is treated with an aqueous KOH or NaOH and bromine, it gives a primary amine which has one carbon atom less than the original amide.
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)
Question 27.How will you convert:
Hexanenitrile into 1-aminopentane
Answer:![](data:image/png;base64,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)
Explanation: The structure of Hexanenitrile is CH3CH2CH2CH2CH2CN or C5H11CN. To convert Hexanenitrile into 1-aminopentane, first we need hexanamide (amide group-RCONH2) and we can get hexanamide from hexanoyl chloride (acid chloride group – RCOCl) and we can get hexanoyl chloride from hexanoic acid.
Step 1: Convert Hexanenitrile into Hexanoic acid
Hexanenitrile (C5H11CN) undergoes hydrolysis to form Hexanoic acid (C5H11COOH)
Step 2: Convert Hexanoic acid into hexanoyl chloride
Hexanoic acid (C5H11COOH) reacts with thionyl chloride (SOCl2) or PCl5 or PCl3 to form hexanoyl chloride (C5H11COCl) by the replacement of OH group by Cl atom.
Step 3: Convert Hexanoyl chloride into hexanamide
Hexanoyl chloride (C5H11COCl) reacts with excess ammonia to form hexanamide (C5H11CONH2) by the removal of NH4Cl.
Step 4: Convert hexanamide into 1- amino pentane by Hoffman Bromamide reaction)
Hexanamide (C5H11CONH2) is treated with an aqueous or ethanolic solution of potassium hydroxide (KOH) and bromine (Br2), it gives 1-aminopentane (final product) which has one carbon atom less than the hexanamide.
Question 28.How will you convert:
Methanol to ethanoic acid
Answer:![](data:image/png;base64,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)
Explanation: The structure of methanol is CH3OH. To convert methanol to ethanoic acid (the number of carbon atoms is increasing from one carbon atom to two carbon atoms) we need ethanenitrile and we can get ethanenitrile from methyl chloride.
Note: If the number of carbon atoms is increasing, we need a nitrile group and if the number of atoms is decreasing, we need an amide group (Hoffman Bromamide reaction)
Step 1: Convert methanol into methyl chloride
Methanol (CH3OH) reacts with thionyl chloride (SOCl2) or PCl5 or PCl3 to form methyl chloride (CH3Cl) by the replacement of OH group by Cl atom.
Step 2: Convert methyl chloride into ethanenitrile
Methyl chloride (CH3Cl) reacts with ethanolic NaCN/ KCN to form ethanenitrile (CH3CN) by the removal of NaCl / KCl
Step 3: Convert ethanenitrile into ethanoic acid
Ethanenitrile (CH3CN) undergoes hydrolysis to form ethanoic acid (final product) which has one carbon atom more than the ethanenitrile.
Question 29.How will you convert:
Ethanamine into methanamine
Answer:Ethanamine into methanamine (ethylamine to methylamine)
![](data:image/png;base64,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)
Explanation: The structure of ethanamine is CH3CH2NH2. To convert ethanamine into methanamine (the number of carbon atoms is decreasing from two carbon atoms to one carbon atom), first we need ethanamide ( amide group- RCONH2) and we can get acetamide from acetic acid. By oxidation of ethanol, we can get ethanoic acid.
Step 1: Convert Ethanamine into ethanol with the help of diazonium salt
Ethanamine (CH3CH2NH2)reacts with NaNO2 and HCl to give Diazonium salt (R--N2+Cl-) which undergoes hydrolysis to form ethanol.
Note: The diazonium salts or diazonium compounds are the class of organic compounds with general formula R−N2+X− where X is an organic or inorganic anion (for example, Cl–, Br–, BF4–, etc.) and R is an alkyl or aryl group. Hence, they have two nitrogen atoms with one being charged. Example - Benzenediazonium chloride (C6H5N2+Cl–)
![](data:image/png;base64,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)
Step 2: Convert ethanol to ethanoic acid by oxidation
Ethanol (CH3CH2OH) undergoes oxidation in the presence of strong oxidizing agent KMNO4 to form ethanoic acid (CH3COOH)
Step 3: Convert ethanoic acid into ethanamide (amide group)
Ethanoic acid (CH3COOH) is treated with ammonia (in excess) to form ethanamide (CH3CONH2)
Step 4: Convert ethanamide into methanamine by Hoffman Bromamide Reaction
Ethanamide (CH3CONH2) is treated with alc.NaOH or KOH in the presence of bromine, it gives methanamine (CH3NH2 - final product) which has one carbon atom less than the ethanamide.
Question 30.How will you convert:
Ethanoic acid into propanoic acid
Answer:![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAcEAAACkCAYAAADv9ZW1AAAAAXNSR0IArs4c6QAAAAlwSFlzAAAOxAAADsQBlSsOGwAAABl0RVh0U29mdHdhcmUATWljcm9zb2Z0IE9mZmljZX/tNXEAAJWaSURBVHhe7f0HdJ5XeiYIPsg555wzCDCBOQeJipRUqqyqst12u+3p4+4zu+7e2Z3e6bPh9O6cM2e653Tb3eUt22W7y3JVqRRKpUSKlJhzBImcc8457fPcHz8IgAAYRIIUdS8KJeL/v3Dve8Pz5td9hg22WQpYClgKWApYCnwDKeD+DRyzHbKlgKWApYClgKWAoYAFQbsQLAUsBSwFLAW+sRSwIPiNnXo7cEsBSwFLAUsBC4J2DVgKWApYClgKfGMpYEHwGzv1duCWApYClgKWAhYE7RqwFLAU+NpSQM7tLi4uX7n/U1NTcHNz+8rPsQ/4+lHAguAqzdkMuFn5ozY9M23+5eLi+sjfrkNhcmoc7m6eD3U4zO/nI+8cHzg1zcPG9cEOmxnSi4OZo9/j6Jd95teLAhMT4xgaGsaXp44hJzcTUWHx6BnshLevJ8ICYuDh7jE7oBmMjfHa0R7AdRo+HsEYH5vgdzPw9vaBl5cXnzOAo8eOYO36NUiMTX+offP1op7t7XwKWBBchfUgYOnp60JIYJjZfO3dbfD09kCIX5g52PW9mhMkF3dJwDY2NgYn1+vq6gJPT68lez4xMYqr169iXeFGXuN51zXjk+MYmBxEqHfIgvfp2R0j3ejq6EJqTBI8PTwxPj4Occj6zsPDY+55+nt0dNR85+bmCg++x93t3ktpYKwPjU0NyEjKvq/r1fmx8VFUNVYiICQQ8SEJFghXYb0+7a/Qurt5+xpOnzqDv/jpf8Kbr/8QEaHhGBoZhLePD/Lz8rF92074eHujpb0BH3/8GW6VlmDz5k0ICwnD5UuX0dbeii1btuGVF19BZUMlfv3uO2hobMQf/7M/5npeem897XSx/Xs4Ctz75Hq459q75lFgdGQUdXUNCMwNhitBY2x0jCBAKVDYR5FwamYS/YP98PPyN+CzWL0zMjGE999/H81NzeRcvbF56yasX7txGYnKFa6uS0uYAsCTZ05hnFz0vp174TVvs09MTuD4J8fQ2tqCok1F2Fi4AWcunsWFcxcMp1xUVIQXnnsR7u7uEBf+39/+B9wsvom0lHS89sYr5KBTVpzzqalJ3Lp1GwODA0hPyALuQxjUYXfh6gUU3yxGVGQUol8gh08wXq49binWLuqngwJSW8YnxDrWIhm1lORkvPHamzj+xVFcuXoFR48exfDwMNZvKMCXx0/iFtfPwRefw7rN6xHqGYZNGzbj8o1L6OrqQll1KZLjkpGemgE//wBMf3XN6tNBJNuL+6aABcH7JtXDXdje3o6ysjJ4+TikMleqQJO46eY3F7iiqaHJ/O7fd+Cug97DRffOoLWtxYDoj9N/vKxKURLixvWbl1TpNHY249q165TgJhEeFYUNeWvZH8euF3C6e7ijvqEB8fHxcN/gjqzCfBw5chSjIyPoHxqck1ilmlQ/jKRI9WZEaNQ9iTM1NY2e3l6ERIaYe51NqmHRxNkmpifQPd6NMI8wTPOe2ppadFI69fXxMxLpck3P6RjrQKR3pJUW7zkbX/8LwoPDqM705q8nklMSERwcjOTkJFRVV+FzqjbFKN6+XYZPj3yGnKw87NmxDz5ePmbg0pDs2robbSNtCPYKBsaByelpiBEcnhmGF39s++ZQwILgY5zriYkJfPHFF5icnMTrr79uOFe1SYKQmlOFOD05jaqKKrS3txm152JpR5xvXEIMJSkvgs40v79bzekchuxn09Mzdxn5p3lfVXkVevt6Mdg/gMvnL6AwM58HgkOyEhAFhwabe8fZb6lmw7wCEeDnT/uKGyVQ9n0Wg9xc3RHEQyckOASBgQEcx/LSmbNfGmtUPKW5xOg5AG8cakRLbQvyUvMIcr589zQuXb+EkpISZGdnY13uOvj6+iE4JBi+fr5woRpYwGsAe5aWc+DJA6y5vhnBycF3Sbi6Zobj0j3LScmPcRnYRz8WCrhzbfggOioeIeEh5g39AwMY4G9SYiqGBobIVDaju6cb/kFcw4vWqOzSsX6x5r7B0UFKjkOGCfRz9XssvbUPfXopYEHwMc6NQLCystJwqU7PM312/PQxAzJ7duw1BnxJOH0DfWihpHfm4mns372fQLFwaqQi1SHuPrO8vmZqehIVdbfRUNOE3Tv2L7AJSmKbpDo0MCAA/QTC2roao4YFZkGQwJKal4yAL3zZV76D/xOgyiYnNWNYTATcPNyMU8/o2Aj6+vrIPdMmaMDo3ulnR/mckaERDPcPA948eAYHceHLC2hpbkFVaRUOv3gY7p7uuHrpKm7dvgV/X3+sy1kHV3dXjAyPYIDA3d7bhpMnTiGAwLt3214eggRO9kc0rW6rNpL0yMAI1uWtMwzG6NgoPv7sY/gH+mN6fBr5uflISkqyjg+Pcc2v1qNdXNyNU4tAT8xPSlwPqiqryUh2IDUlBZMTU2hrbUMk1eg79u64i2ma30/tLT8/P3ONy+z+mm/31rUeBEi9z2wM254pClgQfIzTKQAcpBoxIipi7i2SAm9eLzYqwZ1bdxkQ1L8jY6JQUVGBstIybNq6HsHed+6RhNTfN2Ce4UX1z3Ie4R29Dbhw5hJaW9qxY+ueuXcKKKraqgyI5eRnY3B4ENW1VWgdbkWK1x1bnp+Hv5HIvH28HQ47BOeR0REjPQ0TXIZHh9Hc24jGuia0t7XRy47OOuzbvZqkt7OXziAkOhQp4SkYor3mn975J8SnxCNvXR6+/OxL/Lzv53j+teeNw43GK+CS5CfJdIw2yKaWZly4cAlVVdVGPTs6NIqXX3gZZfVlqK2uhY+fD/p7+3Hj2k1UVlQiIjICff19ePeDd7Ft0zbERsUZ4H5ULvX3GrP9/vFSQHtgfHyCc9+MGs5/L+dea3XDhnX4wfe+Z5i7v/jL/4yGpnoyaisboLW+Q0ND72Iaj548SmCtwiS9SXNzsvDcgRcIlPfWejzekdunP2oKWBB81BSdfZ4O/uLiYiORBAUFmgNdTf8/NTnFX0phswKUrtmydTOloCtobm5Gc0srglPugKALN2kwvSPl7zI5NcGDfKlO68NJcsb96O3pMlKcs0lSunDyIoIjglGweR2lwAZ6y93G2S/OIfG1RLi5uBlpr76VktT4GN8xNdtXeqGS+5UUWV9bj9sxtziAGQPabuSM9UYB7MLu0BN2vAt+LgFGbev0eO3o5GfBgbx+BueLL6KztwtTtdNGpSWQO3nuNNLp6u4X4I+omGgkZaVQCnQznqf+/Exc+IbtW+FH1dbZk2fQ2dVpVMfXLl83UmUAaSybTkVVJcffi/VFGzA8MYYrtbfwve9/H8/tfg7eHl5WHfqY1vtqP1Z7QI5T2leBnPvDr73Etcl1S3T0pZ1Pdm8faQrIULU0tKAgo3BZW7Gu6eB6CggMnBuG9kPmxmz4hnEd01smxJ9M2WMIaVptutn33U0BC4KPaVVok0pVIxWLh9Qsc++hUwk37iSBcH7zdvMhuLihs7PDcLXzPR1lv0hIijTAJpXi0g4iLgj1T4A/Pdw8vWQzvPNGAXIz3b+VLn1gqJ/X+CGcLuWlt0vRdKAViQFxpiuS7OTJOsLf+RKTpDM/Slq5KTkEEl965E2g7EY5QWec6tKxBdrQEUppn396HGGhYdi2bQu83H3NNX6UMNdmFBjP0pKbt7Fu43raYDzQ19WDtNQ0qirzsDFnPWoqqKaljTQ+LMEwEFKHjk9MGtVnbEA4oot24db1W+T6R42ttZnq1ACqeKMJnBEJkRgfGaNrvA/2vLAfDR2NSH4nAfl08PHz9n1MM20f+yQo4FBh+iIlPQ6R1LT4+4Qu6Ib2X1xcrAklunDmgnGEkZZjafaRu40aB+0//apduHUZt24UU50aiQN0qpF63rZnkwJfCxDU4f9148KmaZ+THVBgJklpTloiNk3w8J6k1OIEMyOFddWSq3Vgl4+/zyKudYaG+1ETHiEBT7F585uTPrIjSrUzP8RiYmoEFY0liImNpYowElO0lSQkxdM5Jg8ff/4xCk+fR+KhN8z7ZAuUE4y71Efsh8NjlAcDQTuGjjn+3joI+G4PFzob+M2C7cKNUVFfjvr6BiNderh4GOnsyo2r2L5ru/Hmqx9uQlh4GNZmFRqHFw/2WZy47HdiGOQROk7Q9HGl1KZeyROV/ZCDDIVQQzMdZs5xCuAlBe7cxOd7eKPw9/Ih2VT3lfWWYXhkCI3sT0Z0+rO5g7+hoxJj1tHZSa1GtWE2Fzetpc3bitDU3IRrN67j/LXz2LR2Ex3A3BzmBCVf4K9xQuO6kolAzjFi7FzcPdHb0Y3O1k50tnVgemwSz+9/nuuOZgLeb9uzRYGnDAQdnomKlXM2HfDDwwM8BAMWAKFRwvFAnO9e/zRNTR+dT0JCgtDE4HDZzZxqQakm56S8WWFN3/d19BoQiIyIQkps0oKhSO3TWNdhuFQ//0ACxpihhT4fI3iUVxdjQ+FWqhWHjSpQ6kGnIHjl+hU00GHkW4ffJAh5OQCSTnHZyZn477/+OzTVNmKYmTc8vDzQ29ZtgEabXeSVVOdDYIHfDEFzEGOTBGJKdlSCUtXkAzdPAaQA2QHx41Q/yu4mBx2pgF0pyY0zJrKRYRdFGzaaa6K9Igj2rvj//Mf/FS++8gK2F2w1kuXHxz/Fjv17EBwWgqDOIAzwUApw8zMAGRERZmyEE1QFX6u8aaTZQNJBa0U21Z7ubpQ0liEjMs1Ij2MuY2jraUNDSTWiKD0Gsy+2PTsU0Lq/XXoTfb19VH2GYoIgpXWy2PM3JjwRhxnD2sowpeNHjxvmLJQMmJxgtN7FVObk5mCcGZYullzlOouk7bwWuYxjPbjrAHZTejx9+QyKr97A3/79X+OtH38bQT7Rzw4h73Mk0rgs9sa+z1sf+LKl5tH5EPlT3E9Sjgd96bIgKBWWDm7Zf3RIS70wxznxLdK5q8M6jBcTSNy505vxfvP6yb4zNNaF8tJarMlfQw7Nix6StD3xUPP1pU1t1htEkoVsVMMuoxjq70W4X6SxPS1FHPVP105z04xMDsHLlSpHqhYdXl6OZkBJYLqE272kNTlmzB/3/RI4MjIaBw8+h+JbxdysvXNA0dBYhX72O9CPY5qnshzqHcQgnV82rFsPf6+gBa+R6vQWVYiXLl9CQlwivjx5zGxkeVY2Us2psIe87DVobK6nM8gAJTRvE4ag8VeWVdFDtQovP//qAhr1DPQgP20NqulR9877v8KmnVsMIHZ1daO/p8+oMI/zPddvXqdHaSDiOmLQMdmKePdU0msKNXSsOX7hM4Km2JFxAhJwo/Q6QYzqWIZdxMTKpinnGtKfoDgwTUaGP550VY+Pi8GR3h78+hf/hHPHz1CVGWXmMNDVm2pLLyMJ/uMv/wEvvHEIDbW1lOQaERsXZ+ZCnLrspi1uLahurcYf/eHv42/+9m/xl//7f0E4s4GEh4UjhECalp6KCQKwn6cPulvIzWfcfUje71w+yHVKRKD1JHd7rRvZf9WkFXAybFpzjs+U2OCOZKHDxrGnZiWU+3ix1qg0Cy7uzOrj6sl96bhf8+8EBdFTc7E4g9Cd90nqd7uv3JnmXJiVojRO5965k6ZMyR+m6Z3JMfLMkFPK/L2p/SvVoz5/0PR5TnKIlmvy1yIrKx3fe+s7CAlgEoplEkTERiTijTffQDcZpZDIYERERyCSQKbYXB0p9LfGuK87/td///9GIbUT0jJoX5oMSVyTezbvQjOZuPKyCrjNPLnwCZ2P3GVgniYE0YFtkiYDD2ponHQXQ+iYC4cX+fyzRetNtnudp/fj2CMmXetWa3FicgxV3OtpyRlm/TjXsa6ZpJlCR9j8uV98pmqel8uENX95a11oPXYwm1ZsZJxDe8Z14lyzLQPNqCZTW0RpfqlMWPexVZa95C4Q1MBr22pw/vQFGpwDkJafiqaaZnQ0tptF8corr5pNcPb8aWNTSqE78s6duxmbRYmBbZQeWu/85tcmrmsr1RHRXIQrNXF1vYNt+N0HnyIlNcmoyq5ev0yJps8sxB3bdpsDX62utw5XzlwxMUAv0RCuAO7PPvqc2SPiDdfmzcPf2aReu3jjovEYkwpQA62urDFSyA++9xYlKj/jnHLk80/ocViF9PR07N65ywCu2sjIMD4/fsTYnOJ4AD938NBdk73SuLQpxWlKInKmRdP1qclZ2LNzj1mozrAJHe493b1mnOnpKXepO3VdQUEBfLhBRddw0kh2Rs+kRMbpBWGQ9PBw9+FCzcHuXV0ExQEzTvVh6/ZNJkRjMTOSmpCGFzgmHaKJyQlIjk7CzPYJY7vLzM40tM/OycSBvfvhHxyAGMb4RXrEmyG7Uvravnsr6e2DyNAIPsMV5y+dpCQ6hmTaaIYGh1FaUmGCmN0oOSYlJCHI1QnsLgzS34CGffVoqKunhBfAGMg40wepSxNTE2mbVO5TxhX6xjAFVh4iwiMMsAlcs3M4xj27zGZel7UO3rT5bNuxjTYbPyO5JqckITGJdsDsQoJisDmMC9blropDzIhCMrieBBS5G/NIN3+UXSrFUC+z5GSmoJAhHxrbB799z6hs8/JzybwUmMNY4HXq7AlUlFcyjCMBe3bt4Xgdwd3LNYWqnDhxHLW1dTj87ZeNPbS8rJrrfRJhEeFMnbeBUnMn3n/3I/P873zne/Ajncw+ZV9PM3tQFR2JoqIisbGoELHRqSseWFI7vvfRewhiXF5cShw6mjtMeILW8rdeft08W2u9uPE2jn34OYLIPK0pKsCGzHXmsOwZ6sCJ46fQ0d6FAubpzMnL4oG+0JZ3v4eZDl4P9xCuV0eM4HJN6s+1jDc1Nm5etJRZxYvn2s4NOxc8wnlwK6tSXmEeNSFDhM0nowod5ln0D7/8Bb22vZCam076B6PsSokJ29i4fTPCKQ0fPXkEdTX1BPlIbNq7CUm+jr06wDXy+eefoqWxmWdLGvbu2r+iVDfDlVleXYImzqvmW+dNNJnWL84w3pkMbVxSHG37hWgmKJ35/Axp4oqXX3yZErnD3qq1f+z4USYquM0sUxuIAZsJ1sszDwI+7dvjX3xunO4ystLQ2DqGktsVGB4cwWuH3zBr58LJ82hra6fGy6FRepRtAQhqAV8uvoxL5y8aLkAHuMBCiFxN13QBysFDu6g+G8VNpiL68MMPsH/vAaRnpzP1UJrpV99wJ06dPsEg1hgebPGIDI9fVmUpgl+4dNbk8pO0o8MrLJzqDRJGE3rj5g0jqb3MGDJ5Rf72V7/lBupATCTtU270IqS01dHRwZCAVpOK7KXnXjLcpfr54acf0qX+AidhKyK5MPrae0wwbWNDI95979fYunMr+5zK53Xigw/fx9bN26i+DMXmoi3cKNMMISjHubPnUFdfhwMHDt5PKNxd8yIQyslhSALBenC0C0F+USZp73MHnjeStRMEJeb7+vsaoMtmAPvijapDZhfTnO3csce8Yw7QtKtn7WROaXw7mQFteOezUxOzmKEm4y4u35eOIodffX2Ok1dfs9LykM68nvq3fjPpCJOWmOl4H//n5Nxl79uUsx1FWdvMoSeusYeSXSgPR/VdtpXq6hoGvVdg7ZqN2L5154L3i1l545VvobGzHkGhgQh2DzWqXh08+alrkJucZ8YpINy+aeeck47eH+EZipcPvGy+d/Zn6/ptWE9grWIOyPREB8cqqSs7Yw2SySj4KCvIY24jPGx+d/Rjk+FG3oq9XG9T45Nob2lD6a0S9DBFVwaZvDbams6ePWtUuTpgsjPyMO1KSW3KgwBYgSNHPzNZg9at72YmHofD0lJNa/zTTz9GdU0NHZ0kvdw54Cso+d8uKUVmWg7fdYnp7YrpcNWObTs3c47zzeOaW+q5h2+aw2fHth3YvXfbPQHwl9QY1PB964M2wI+q/nYyxo1NjSgpu208il9+4zVEMMFCXUUt3vvkA+zevAOFRWvN2hmY6ed6KMOVK1dNKJDU26JTAJMbPG6Thkm9/gCVJrR/Bqlyb+9tR2RYJPIy8qGQWkn3926zuRDvfeF9XSEAPHr2uMl1mpyUTEbDh/vCjSrgcZTdKiNH6oYdO3YyHeEgNTfHyWSnmuQA8dtizP5o6mnEjRs3cPsWPbs5rt2MTV6p9fS14uhnxwwjFRMbYxzO0hLTjUlF72uktig3MRcNlQzHYsKNIe71wk2FyIpjKkS2zp5mlDJP6z/84m/IfAdx7+9a9nUCwBOnjhspWyFXsQTbtIxUarg6TMxvL0OcZPuVo18DtUGtba3GZ+BRtwWzKtvQsSOfM8tCD370B28hOzHbqC2iNkfDx92L3H0Z1VlB8KPnX0R4OIIohSQxVVFcZMJcv3w8aLMiIMm1PZZEXGmBDw/34eKFi0x1VI3/5d/9eyPV6PCOCIlFSkKGyf8nQk5SnVZWV4bLVy4bDvlN5gkUJxjmHoY/+cM/wU//+qck5gkUSfIMjMZnxz9jct3T7IMH9u3ahwDaEwXqe/jvjz75kJzRURNjlPp76Xj11ddw8uSXfE8ICtesmwUgV6QkZTArSggiuAh3H9ixYs7K5SZF0tS+vQd5SNzExfNXKWk6Atjnq8Ckrm1sqjFScEpC5rKi/v2WeblbLSSHl6U52MWf67CYr9p2qrSXGp+Z13mPzV2TwxCMQKqomXmD4GXU5wo8ngf2858jrUJqzN3OKnru/LRqS6nMFn+me+QRqsNqvupFUoBsRsu1Idod2zubEBEWZ7QIX8XucfLKGfzXv/kpXj74Inbs24GMqDRz8GZGpeNI0BE6CrGPniGICfejepmZechVF9Jr1SRLoJ5i2m3KaFp6mOEkiK76wYGRy/Zba/kcNTEXL11ATEwcvk/Nhj+1CDMUtgWcokd5WblRjYVxn0YyZlL3xETe0cokxKdQZZyCy5cDGMcaSacnJXdfuumwevvXb+PilUvYsnkrDu1+3kgladsSkVGYhb/+T3+FL44f5/4NxJsvvY6N6zYZjUJISAjyyEhJWgh0CWIGoA24dvG6SQqxaWcRkhkz+rgB8GEOTDHeH3z0W7S0tCArM5sakxdQVFB0z75Ocy83NFXB248aIJpptE4lrT10gD33zsfHPsG7H72P/+Xf/3skBceZvax1FX8gBu9Nvo/Y5BiEeAZg/84D+M27vzFJwxOoVXGeA0nBzKjDcyyUDH5qKrVMK8RMqv9nTl9krHIpcrJz8eKhV4x2Ru/cS/Cc5n7vJhOnc21t9lp86vepGWNcyB1mTdU8/Omt7U2TkzQM88+6xXNhMkRdvIz2jnZqE3fg4P5DxlQlJiQ5LQHF10sphFRT25hmVK+9fT1Grfuo2xwIqkOnz542KatSUlKRTunBqT/2pH2uiPkoA5RVgQec9OmSDqXHETd3J82XdNI8eOjOLjtSWNDyOSW1sb48cdqoG6WH92N6LuchJA+sAMaGvfjS8zRWx6KsthQ/++nPjMehAs/9mEdSTQdeAEMC9D6pND/73Wcm84gOAEko+/btMw4U2miaSPVTUtjxY8eN5NLUWocg/1A0kivOpxQmG40ccXSAy0alCTZ2E+m+H7LpOTm017m43F5aJcd3KYQwiaC/Ujq0h3z9qtymNZGTIunNBSOefSbcQerL/FzmJl3GVvM4OnY/tgfne6UO/Pnf/x2z09xECJm6Qs6/1EjRPjEOm9oD2Kykzim+coPcehNymYwgh1yxsy9am5mMf5SUbLx3XSYJ8nw+M54oPtK5jh02Ow9Kdf5Gc7GS7UZ9L6EpQll0MjMcCQ4kgUsalPpux7ZdSCdHrXcX5BWSAbtAjYqStju3O+2HBF8fOkDpwBdIrXRQS+psI6ceGRaBNw9/i+9zqGkVvpLkH8dEBDGoo+22ieptnSMh3gGIDYsytvj+qX6Ti1P0UO5OZRjS8wyzFHU/ktXjWCkrP1OM6oGXDxhfiBAm3L5f5miC58RHH35mDnU/0j4hMYESfaHZ2ya2dp5d+H5GNTRKb1VqiVKZnD4+IHqBw6AP5yA9LQ3JCQQ8rldverTOkN5BPO9Swx2OdToD5emtdSBhYkPRmhXtsLI7StAZHBg057re4dy/YjLzNxegtabF2BbFtAmQTLKPWSc9B0AzIRSBMz4+CdGxtL2uIIFLyGlhEozAoCDjua5+OltMWBIid8cbQBQ4i35TwpzH0OZWoZxZLl26ZFSRiq9xX5S2S/E2+UxHJaIIGLR5JlXTa5ATxSoHClodotQ0PcEqCSSmNoNxp59txi42VwCTDgOcMCWWbmO+zPx8qQAXpiPSpo6LcWQzURLqC5fP4zlyCrIZzY+hkySlYGoBozKFnL9+3ojNsq/toDpmMaep2DR5MUr8VmWH/NxQOmokU/88jEusWBDPUIAx2lYiw2ONg4bT+H8/tJ/v2eSMsxOo6vDLzeYYtXgWJYzW5Kak6NB0eFk6HZCci9iEUcxGx+v+pQ56A9yzx5iDjsq0QgcJoeus84JW5x1aOBeTYx50nQnil4fdrNODnuMYw8I51ILU802IgrnLsdkcGWam6T3qjzdef3N288z2wzxTgfULvXkX0Gv2Gfei83xlk+beOfD58+xcS44QlIVjcD6/liEpjS1UFZUyRRuB51b5LXx55gSC/YPJwUbRjliAzWs3Ow4uOWgtUwNRfZC95NrVq8ihTTaIG3qhNEqVeBKloVk6Oh1f1MeOtk6q5EcNME7NuFMFN2S65+j/nZGaOZoNFTH7gWrk6upKwzQpzGRx3Kg+T4hNNc8SU6rDeZTqM4dnMj2Rhzs0GehiAgOpZedtU/Nex9513Kv5PnX+lEn/l0jVsjj8+U0AGhdPSfq6t7F3MnOtWeNiDPpo1y9mrF1mfibCqcamQodmC4bCEIyVheVRtJVrc96hoXONmuQOiglcFEpkcu6aveYIDYryveMF6nyKM9jJsVedbf48TdIDtR4XeVZJnZqYkIzzNMlIo5RITU/e2jVYm1nIs5WhU2ZvOWi8VNNc/fZ3vzXSt3wLzHKY1wTMJuRjlsmUuUgZkvr7+3Gt5BpSch1np8ukC7ULPTzfhhgDTKYreP5THCNyrteahgqq0W8ZiT4kNOSudZXkG4eEnFizlhn9DE8Cb/9YP6raqzAzOo1Mepx3dDejkyar7p5Oh3PUvDa/lqjW1clTXzBhfx32ZRzA+iVsfU5N1ThTHkoF7P6YGOoFkqDc+sXB+FMqmz3fFi74+Z2YPSSVn+9WWSnFcC9HphEupiHawKTLdc6cnC/Kqm8bV/yIyDBu/EzzXAGoyvRIapS3KfO7L7kgxJk0tjca7kQpveY3HQ6yrehzgW8zDcAm9Rb70dDdgFz/3AXXi7vTJGoSJBmaQ58/vZQM5aihOLkxqkq7u/uMOlZqMnmortSceQYrK0upAppNQs1nBNOhpLW1gwbmQQSF+BvOeYzMRmJiLNXL/jyM+lhnsJeqimBTWqmdDgPjoxNUxaajq7cVcrQY58LVkahjSWMMCaU62tuPmkgeJKy40M/NNihGhG7iU9wIyrgSHRbLzCnljJ9jiAHv6+NYpEtXEm5fPy90d/XqDKSUHUqvU17HuERP2hramtrIUPhx03nSFswgdzID4uhGGHLgA3qjDjagm33UqSmnh2i6lGsTKduG+4wr05YNmL+zaNx2nfbkQV1r6CyajDB3qOgQHR9jBqOgfNUujIohB8hAfAGC5lcMTU93j1k64aGR6BnohquvB2MA6fhCZkup0YKY6Fs2i5b6Jo6LF3IwgbRduyguk2swhQmUVVexlWtTB7qHL1Us3jy6/LhxWWxYjEEp7Rt9zK7T0t8B37EhVDRXEsC9MUrpKicjFztrd+A8JahgptNKTUvBJm5SMVrSRiw4RuTUxENGdt3E+ETWPQy4a6ksZsSkitdW6qQ9urzyNjlgesXSCU3rTfMkCU8HtZiTwcFenLtw3qxxHRSyKQcHhLD2Xb2ZmwCNewVu21kLUkkKbpfdYFqxNSzJ1Yq25ja+v8vsASVwdz6jkvu0samFazIEBfkbjEduC0t4SXo1fOxibpwfe1E1asJ1lG2IxjO9U05S+lsSX1N1E5rdGg1DJduVMvdoHywufWUYa2VSYruTKN2N/2YID5M0yFZPVo1nE9XHM2Po5p7toxOY9nAiaTE6Oew4d7QkFG/KMXvxXFJyiGbaL/3I7OgM0jqUpsmZeFtj7+nsMftICSOkxk3mGlLrH+3FAJn7MK7hrt5OgsmoSRofQ5PN9BTDf1obTbiQqRnKfdXW2YYuZmwqKS9FcUmx2Q9TjLXdyNJnRTc34ULyOXpQ00uVwBgVHYX8HILiEgnodX7JLKXzIYnraqk5ns+Y6d+hwaFGbVjPc8yF86XxaVw6Z3V/F/un7SfAV+rCmroKc87nZa3henQ3/hG3CaCHnj+MsLBQA9ILzlpe7Dab+WqMXqPqo+jZ1shzg0LHba6dvg76XhCMO0gHmcXUdAa0dNbixtUS7KJaVQKKHLVaWLZNXqGLzTBLnbXyGfCihPkg2p4VD+15X86d7uIolHmjd6DXEGgl3asIKpWBOBRxmXKMUEYRdVQb2FFzTlyAg4r11JOf+oJeYeQ8lYHhRz9kqR6K0QqA1juVOquedrGMVHLMi9Beh5iAIIRqywbG+Zjwi3kIrU2pd4rz9I7yNioDie7agM3MIp8d73D0uNNcjJu9J1Uz4ug0ToG01F/hERFm40st2tRWZ1QJko66GXuXFH+nMvxi4o6PD9EB4ZzxiHK+S+OTequvr98AvABQkz9Mbl+bUYtVMX5KQi3u2sS7MZRCh4AkEYGE4u1Au5oM8uKeB1mLT9Kg6CWue5hjdnqgyjFomImmZasRTTvpMCQ1g+7t7uw22fRjY6jqUz1DPttI2vGx3DANHM6M6dMAF684U41BxUlFa71X6isBjKp2ezK+anyU72bmGnFq0hCoppt2u2Zba+DG1ZtmcwwODJtk17IN1Dc2mHjAQKplJHWrX2Jagvi9tA/OnKHygJUhXPlBNZdS/RnpWO7dTLCteTYqeTFhnBv10xQc5hpUf0RrUy2cG1/qHPVPYKfD2Z3P9VIBYB78AwRTgXdrXwfDbEIw2TuCwGjSgKEG1xjcX95aZVSImfFZ2L52K5N8V2D73u3Io9PO4o2o+YigqtC4oi/KBLR4rRiGiU40kqMFjuqfVPxG+pLqRwnKOZcanw6P02fPmPJXok8/19IhOn8JEJzxmcqms1JjUImhzwSddHp7+sk8eZtsPr3drF9JINDa0zyriXk9deosNSR19FBNNp7MUm15kt7a020dbSZWc36pIfVTzJmYRQFB/2Q/fF3JSDPDisakPV6QVYC+6R60Eny1vqXWGqHnnxPo9W59fu4CHdFq6kx/nGDo+I7zS3qJyVOTv4HAW/Ov80eHutatCdvilbK/GvAhMDtszC4EviFj99d9Yjb0nfa31pLT4UVrS9KLnu/q8uWcZC4veU+CqfaukrnLM1se1/Iu174SU+hQ5c3gRvFVdHa38pmsXM/1NsBxjo9M4vTp0zh74yxchlzgFeqJ13cfxtYtW2liold3ihj1hYhjKsfQE7Okgt7FfO9KZcQMUeY5rkk9HknmMoFZl27235y7t5se6FpT7Z2N+OLLU2hqbDKg7/0dT6SzDzqvBimUaD3rPF+JuWqiLV0JBrRHNxdsNoxAdTPzrA6Pcz1o/gOMTVqtub0WH77/Ca6y1qPW4gvPv2z2qmimkKb78VmSCnapWqsrLv77/HIBCMbwkKxmdQEtknvF8DidJtYU5NGhhMAxCzT+PiIiOWbph10dqpURZjt58zvfwjkWaFVcWjklpuzMXON9qkNAHFgyPZCWsh8Z1QQPUXmEyhPJmdbIOT4tYhNmwdi7BHqXykO0tbkV125eMwHezpydzusFPM3k3grWrMX6dcwvOdpjDiWl7tq5XW7pDmk0il6t4rrH6VUXR6+llTgQN3JyDibCnwuW0iPv8+SBrYNL9c7c3Wko9nGAnKm6QGAzGVJmJUxvhpfooJetRSClpoWoZxomQGDEDWsYD25GH3p2zswMwJs36VCf5PcefJ+/O22l/My4NnOBiRnQ/Tr0o8h86DnOXJyOQ28IobTdCbC0ycJ4kGsexaWLQ1P5GR1scjCSis2bAGgczZlLUepyxYPJy7SfgKxDSH0URzlOqVTSsyQ7SU5dTI0mW5V+Zyi56WCVdlBOA5I0NE711+HGzsOf82kOOf6Ye8zx4vhufvozE6/GL71JgxkeOmqeM7oPRsVpVLnso7QbYjZcWQ5KB56eP0xgl/orOkQODDw0Oe0dPKRnKBUpnsad0oY7a0DqgO3q7jTq846mdkwn5CxwNBLzlJaWiss08JeS++/v6qeBd/ndpz4rlEBAvWfPfvNvHRZaw0r6rfmS5KKDgbIVsmlP3MgisP/0T2+bfan+iM7ZWblkKjvIaFASWkFNNMN8mrIriR7btuxg370Z1hKH8I3R1AxEMcTiCzO/AoDLly/i5VcPYZTz/9v3PsbP/+5v8Xs/+X16CMYYm73WRC1jM/PTCu4MkP3spkQv8M9ITafaM9wwYwoxiiBTmVuQRYcgH2oS6CwSF0InjS+pdenGJvoYzO+39qk0AuqLaOFgaJhj16wFT76boDWbREPrwBF/eceRy6Fe5CRyQcxaDxbEy0lNrSaGV4f9DNXPTo2zeRbHoUNWv2Yl8SFmHvTD/Sr1rRu/UDiFOxlagbQkUGmxtF80r9IGqL+e3M/eJrnDJMapOHDzoz1rhPA8yrXuxXOCYViK7ZWne011A22GWXfZHUUbMakK/Wlua773cc6+iXHUOA8qT64SY/AnNykXp0NOMeH8EB2WNph9Ki/5zKwMk1HnnX96j0Wr6QdCL3APOj9uoKe1zjBJ2CuBYFxEnNn7qggjmuksS4/PwGQ0cyZTBe7BfSs7uNTvM9MMS/sBHS1zs0wVmAGey9/59vfoqJNMhyrRkmuU87KS7VXXiLbzw83uTZT7u2IOBHXAPn/oOQZcN7GT/Ua3rI2zdCVv8pdGdSEViA5A2Xwch7fAUwtY3m9DI91U3UQT8ChukxtTrr9weqtlpGUb8FtLo7FcrGvpdq1NqMNIHL8DUO9wRuvXreNm/D16cZ7CtXNXkfxikjlI1RR+oENcqijZcRTSoYDYgJoA1FbVGkCQBKZ+CezOXTiNeGZkiaXRVmqI6Ql3qpSkjl3odaQFpIXoR47Gi+EYKzV3Lp4dO3Zhy5YiAs0ox09gorQpjj6Am8SdajYdbu3djVRnBsPT1Z9ZKnh4zfhQJdDE/iSaxdk30mEWsjhkqfkkEQUx1ozwZ7jeTurZgyhJebtxEw10mE0XQPWlFq1Qxd2Tv1rkXMATjI2MiaabtAvLzRDo/RkmMDE1yCUpDtiRnszo3Gf4Xs61Ao51QEpXOUVVk8osOYv5MskbcUExYFRhjvUxAJ3SwYw3esd5H70Kp2c4d7zChe9aSo++cuWG+VY+J5WX+my5GbjXtY7vjboK/Qw3prTGsd84fd3YUEoZCtNBaTAgKAQ+ERzTIIOqA8Owc+02OjTlkPliTlLG3GUxZlKbfCmP2pz0PDpAVOHiVXo6MzlBYdbaBU4F83tuDkvuG9FyYLjbOHY5mmO9j5DRkxQv5sCdyR2SGHqkvaasOYqhdRz8jF1jjOG5c+dNdXRlCBITMRdyYzJ8SG1LhmJCzmP+RkpyHiCGeeA6kfedUVmJkeB+2rp1u2G0JI2mpCSjrKTcrJWd23czQ0uJKXF18+otpNFpTgyWnil6SbWqtab+GdUv74+OiCYT5Y7erj5EB8Q6VF78W9K5GEFJUfPt49qfa+mdnUfb+eN0plqsgnXQfqFtbOmVpnUkdS8Pa1Pk2mkbncQw90E3pWyZhi4zoUVtbTU8+tqNHVb2LC45xNGWtpHxinn0ukxJSqHNNpYlnxK591OXPPxFx/z0fNzMvGlWhhgg0UWM41J2RIGIU+0uBsrJtGv+BFKyxykQPYD7XPHEWgMjrAoTT3vuGsZBSnO1hkW2X37xVZyh9kGmCkltxh6pU2GRL4Mbzw0xqEYj42AbHJoNZpgSc1zKeNdbN0qRxxjROMYgq+9bNtHEcPYiPT7rzd/raXP/JPaIwYDzF89iO5m0+c6BThuixi/mVdqGx6oO1SCi6YkpL7nLV67gL/7bf0HhukLWtjvgcHnnQejp4fAKM8HdVBF2dHWYeLDhHTxkvcPNd+NTtE8RGHUQK2B6UxE5bR62w8M9zAZTYbg0bTQRr4BEb2Mc1YmTJ/ArltbJIncSQ3AKoc480Cd8zhvKly7A+w7tMapFxSseP30cBxl60D/cj7ffftscZgqdUP05SS8btzoCKhuo6nvn/XeQU5iDBMa7nGXA5dkz51ixYQtj5F42ksfnDOxspodSCjNKVNbQNZj6ccNpUhUpybOLkuDRz4/gtVffWJFTMbX+JPHRM87ZZpnPub8TY++EBHiJhWJLT3XE16hFeNLV2MGwst19uCfEBM9dG0lXZGcLWBRTHewno/6d+708aQhg8yY/vlTzZXWJ+Y0WuAV/37HUeiHWc66DPAid6chWDupe8qVP4EPC2dxbo7aH4eaVa6wzOI5eSlT56Wuwa8sukxhBEnksufCNOzYiZtZbdKWDWftDuSXrGOpTzJisIarnd+7egcz0XOKBJBk5uzgYBDlbiUEaGZ3EreISRO2JNwyaDhI5qZjDqqPTXCeNglp9czVzZNYxAF52GkfIyy6GYXRxzXZTyv7F2/+Atdyr6wpowyPzWVldgZzMTB40Xkw8obR59ay60cHsP1eMTcYhSU2a2C+5nSsUQMyb72ySaB1m6zfkU43eY/arpIqijRvgQkasvrqOsYVHjZd1CZ2Jjh45ZhJb5OZmYxfjDbWnFBI0RmZunJqQsdmE705HKzHXlQzQ/+2nH2AP0+QlzHoyapwa1/2GAj2B5cNXei3htUDp0ZPel/7RiKb2KDkplXbBdjD5KONss6iZepVZnhj/HMlQFTLnaxgWk8Qxi8YrSVoan0AmZ32+qZH4F//tL6gtS0ReQQ5t1pkEBTH2EhocPg3VDCGb5JrppBNhcfE1SnSbzfMneB6rfmg37ezHP2f89vcTjDexzrfTjOeWhiOCtnedF9JOvPjiSwaUihlXKH5G0qKSk9d11DOdYxoZcAoOBDnFkzeRgQ8NCl0gnY2MMNsUzS3BQb6GKXConR2ylrSjCUxsMiU7vsbH923aXIQb12/gFCVEMU+bixhcT83B+NgATWSNyCKDOUXGQ/4qKuUmx6ulGZmHXxELPD7U2UOMiZF0p1gRcQPXSq/Ci44FHswKkkOJzjmgcLmV5xeSCCGUlO7kZpSHWzwnS04EI9QPG0M6mdI2bkJxFpPkwiX1yW4l1N/HjCTa/Aoy1mR78sTQRvHx6WZg7x3VU4h3CJ47fBCnjp423p83qm6gsabRXKtsL6+Sg3HmHM1JzIHE9U8//ZSHRDdqymvQ0dBKtU0Pg/ijWeX9ZW5sxh/yIJCTQmHBWuPOazj0WYeEyekhSouxRq1nxPDHEJ+y8rQtsko/8Bx/1fsf+IVfqxvEWUZHR2PfFiYh2CjAysCW7VtQVLjJYQqYZ2O5n4FJrfmDH30Xv377XVOFo4rZiSQpyWaXk51GNS61AVxD1XWsdUjJUgeBnKBMPUa9j9tENtuD+1+gw0QMpX6mqKN3tNZdc2Orkfja6WQlNaPsppGMGXvhhefw5RenjSOE9qvUiUYipLrOqAY5CHHyMdGxDnsY97fJYzs7vvg4ZlpiEgbFETY211JDk2s0OrIBd3Kv5OXlzMa5AZs2bDXxiycZ1mT6wiDs1tZWHmxuxnHolZdf5buoduaeqqlpoFouxNjYExIc3oTOFsUit3k5+UYLM0Sb8XSYw1HtWWgmmQNpuSa/AHm5a0j3aBQUFmI3JWmnHXtlKXcx4+uCiLgoE0RecbucauReqk/rTCWZSIJqKJ1XAgKZyJ4aA5WB2sy6mXJQ0Zlm0qRxbobpVKRY0WR5B3NutP7yGbI1StttG89bOUF9wnNy78FdXFPxZGyZpWvHVsbvXTGObTqbExgLPs61HBPDrE70CtUZOUH1cGxUrLEvO+dPDFxpebk511869JrxbXDaMqW1kmOWMkNtoFerU8P43IFDxqZ8mWXkJOBo/WRyv3S0qRwcmTWOo3ei36wlD4LmqOsQGRFKxGToH5VUuAAEpbKTWuRbjAWafMmhrmjs44IOC0Koy514GQ3g9de/hcOHXzOi+XyVaVxUEv4vf/5/NWt6Pmcntc5ecn7nz15gWp0jePGFV8x93tQrv/LSq0bl09xebzyUFOwZqmDTeUHeUgkmBScj9rU4dDH7yrVL1wi28Ux0e9AAsyPo2GE30k+QTxDeePkNw1mrmQoEszvNmTvUpHt649t4g8H3Uuk6nUJ0WYBvOH7yo983k6jvvq4xfM/C4fI4xqD18qPv/whvffctB5cqNbxsmg9xIGuNaJNHhSYwl+m/MGtGAFhVW0HPu9y5sAI9ew1jJ3OpbXC+0xkPqLW4b89BajT2z0p7DmAQKG0uYh1FBmCXUdV6kkkh9pJxVP8T45g78ztJRlV2geqk1MRk7ifl2b3jer+OHqUF+etm9+OdXKW6/9DzLzAd4POz1ws4WbaKDPCp01+aw3RT0bY55wbtRWlJ0lOzTTmsUwwn0WH4h//sD41pw3kGaByvMRPRqy8fNjSV/c3ZpAH6/nd/YEwD+k7hQQ9D78exHh7FM7V+du7fhec5V5JwTf5WxQcuEwax8J06neT4I3o5GFj9f0pAAmt+fg9TrzjCZBy/jvVqQqZmvUoy6djyP/5rh9f9/JCeUJqjfvTDnzjAaI6xo2mKISsKZVJramxBFQWF0PVRzGzVTzXlRuPnIYe/asZ/ynyl+XUG2pvg+W17sYt5VZ1OknqOximVal5OgdEgONS3jvnXWrnJ/MfZTMkoJu7OmqBtnElM1jO93gwFJHnlh1P1HxOZ7FCh08cgkpm2fvidH5pnyjnOecY/ijnTM+ZAUJu4sbUBCdGJBlScEl+6NwM9DaEXShaOwd1dZdmRoHqhG7k2jQiXlppJI+xtVlZonjV4O+6XtKVfGWcTCZaKCVkyRkNv5OaNpuph//b9Cw4tAeAwf5Skeb4+XAlyV2rzK1bMv04HwqNO1GqCPmdVXzLGO2nsTKi8tP11+d7reXLuWJw8XMyLnm82wzLZYpZ6quM+2Y5mGZgVNq8M3gvjpR7Vkly95yw39w/aAxMCVFliUqDdWTNeBuwW03/+3lr8nqUcAxyOFqx4ICctApRstXPcnPYD96GcIfbuodliVu00/7krqRgXX28qklTcNtJfXm6BcSJp62qkTYeZRrgWnAeexriXZhL9vdSaXWnfPOgaf9C5eJLXax8WZDIX7KKz8v76pPP1DgA67zFexJzje9FNjPpSdHd4IC8MPXOeG/IM3rZjM3NAl83a9xj65OcIjZCHvO7LzwtaklFZbh0vleRB9kqlf1vPGqJJDPxX6IrGM3dOUysQ6u8w2YQGKlnFQs2A8fCdV1no/uh5/1fdQQiefIoXWux981U5NalAjxz9xAShy2NIHpRyBlhKLeA0nt9P952Lgj5D1LY68k7OB8D7ecZqXiP37oqqUhrDM9HS3sBK7Y301mNeTP58wWoNis3btnmnw2mF4LZcYLyzz5Jwb5XQuYP2mLw1TEQcEOWwLRHIymtKUF5SSSekUJPCSpz6vZqCbatZC7CaRW3lLKG8gesKNi65sUYm6GLCkklRLFWzKNL6Xq95Jr8X0ETT3uN0CXcO8kEYkKUIo7RuKhmUyhRSyp2oxNrrNxYseSDeb1aT5SZAB9U1uvcf+fQzw5BWVlQbJxYlJI8lV74woN5h17ftbgo8HAA6n/P4TRg6N8rKWdmG+1frUwxvOiuupNJ+udR6/arnv96n/KAnGJKRwET5twJuGaZtz96d9LS9O6b2SdSNnQNBbaLkBObyW8Hd+mEWvcRwOdH40kPN23uMzjZreXgSECnRPYomALyzhB7/InqYPouDb2JljmYm+k6IT2WKt1raXDrnyuaMqJ6fyp/Mdr93sMPEhClMY77qYP67JelJqm5nxp0Beshu2rSBVRNijZdrVXk1rly+bEJL4hkdK+l6OclaIDw40MlsOdeNU4Vi+xzOEq3G5rOPHL/st04PSxN0TfuEiXek/cnP1+Fs8tU2/8NQ9em5R9J9eIg42Ue3/iQBljIxdSNjXSOiwk1aqfycNXPeeo9y9GK6unqZvpDODLLlKZi8pqaaGf2zWIli432nDXuUffpmPUsmm9WpUCHP6DYWCpYKXUyVbOHuijt9CDPA/cyR3qfkHCZLED3WGxmbKIcvRiLfz+2rcs0CXeGjBkCNQPa3737n+3NeTE7X7VUZ3VPwEi22o8eOGM+ml2kHlcPQ7u17jY7eyb2/RKceqZac9PdjOMMXLE00PnHJ2FYUd3l3mzFSYANrnW2jITtkNk+rnpmemYy//uu/YtaPfQRSVtBd5nBWH241FON9OnOM09D9f/rXf24S8OoAPnHmc7zz63cIeLfw4z/4IWLCktE/02M8F6toMFc5q14GnO/cvZ2xjYwJZJ/v5e32FEzHY+zCowNAdVJceQFDBmRj0Z5JJMaulIz4qwxMz1XsoH6z/ijH+AKYmn8mGYKV+L4Kbe/v3tUBQPXFWZ7OscYW1rO8v74+2FV63+FXXuM5Rgcwk+DCsa7upd59sLd8tasfewbb+YbTr9bVr9/dypDy3gfvm9JC33nzOyYdnTO34nyGw+HQc6cp+D6UuftKS8uoSv4UAsnF6i4ZiU0CWy6ymLjoBcb3QAbqKq+r3Kf1rOWabJHHP/6clbdbGQu2wwRuOxYosIHJcquY2OAKw2WOHzuBXfsJ0rT1mioY3DxKkTfK8Q0OMLOLMr97LZ9R5+s3c09Hjx+VtuR+RuMEWE/P1TuQ76df9ppHT4HVBqCnnZF67CD46Kfw6/NEGYCv37huyk05pbm28QZ88ckpBHizSgbr4kl9+ZsPf2XSB+2ms49JFEvOfwsDR1sZwyMQ2sf6cgroX9wEYqO0uSomcypc1QkcSQZa5EpPJ4d7SWajzK+pVHTS26/dmr/AJhDml4AdezebmLAq2ofyGd9UkLkeM77MSJPDuoxNTYx/imdsFF3gnzEvv6/PCrM9tRSwFPiqFLAg+FUpuML9TUwQq9Rpkuqckp7cw5U6jv5eOLTvJWMXvHnzFtWZIdhOl2OHZ6wjUFbZ3Ovqa1BVU26K097dZhio3I0bV24yrqbDBOMqkfntGyWOLCJ0RXZy+JI2nRUMnPr/xt46jDFwO4hZJHo6+jEdNT9mywUxzGkpz2Bl/lfuSWcWnSzWiFNR1PjwhLs8Ux8jOe2jLQUsBSwFHjkFLAg+cpI6HigpTc4pPgxWVnJqJwqGIorpyDyYOICJBEy+QwY0Mw2WVKa9k12I9nIUqJSqU0mypVKVJ+biDDIO93SlZ5tkwoABk52/hbkvlbBaQbXdzHivWDUTJ0kELmsuZWhKi6mNmL0mG4mBLIYcnGAqJzCQgvE4d9t+vF1DHHlCafNT7I5TspSaLikq5RvtDPOYlo19rKWApcAqU8CC4GMiuMkV2taOcbqeqzSQ/jZJxVU/QB64BCZHIL4rE1eHmQDkUSYaZ4pOR5uN7PdjOIkJXZkFzMXdDQoKRk5eFoqY0cOZiqmusZxZ4o+ZuLLuPnr9ERhvnGeGneZm2hlvIetyDv71n/5r+DANnrJKqFpCfHz0XR5i42OMG2S/fWgrjGUg+Pz2TfYGfUxLxj7WUsBS4AlQwILgYyK6kdQY5CxpTnX57pRCUXJsR2yjs5lSNKrUQKlrvsRnKpErRRDrry328HSCoipGrynINgmNnc1ZfUH1t0KDYoyK9bWXXjeg+E+/edukujJSnbLis8pFX98wM/DcxHP74ucCVeU2f+bcSaZFimT9Q6v2fEzLxD7WUsBS4AlTwILgY5oAlXxKTk428VYKO3CqEuXVKRWmkQhnM7CrppdUjCEBoXNgJ4xSfTfloVRux8VOLvpbwcxOR5gQZuo3AiRf0NnRbf4rd2STC5W5JBWqInCU1OksR6X8mVu3bWOi89tM/HyLWdx3OQoqs7V21uBm8U0kMQ/sOlb7+KqB34+JzPaxlgKWAstQwFmT8asmUnjWCWxB8DHNsKQvhR3cZFWBURWlnfWMkfozhJnXFT/oQC3aDyktqlhnaaXDAUZqTWXaka0vNDiMIBh1Vy8V2C67oRfLGlUyOF65A5WySLbIyopak81e3qlVtWUm8bnUsVeKL5lCmhHhjrp1cpXet3M/6715G8A7feYkk+RGmudeY2FcBU5v3VSE7LT8uyTRx0Q2+1hLAUuBR0ABAeDFixcdJYvWr3+q4vIewfAe6SMsCD5Sci58mOJjFBrhCGUYZtFb5uHjokxjmiLVDXRxUQ1DN1ariDelQkaGaBOcTSRfVVVuSlbl5DIBs/fdwfJD472mwK6yuUyOq8qFKowzHx/RNjo60lTh9qc9UWnUnLbHINYyVAUPZYNxFCt15CTcvnUns7vH47OPj7C8zy3j0RrH8AclEFdVgnuFWjxGEtpHWwpYCjwEBcTkNjGMSWCoag7SStm2NAUsCD7GlSHwSEtPY5qiFpy5cM5IXQKd/awWILBzZs959dXDDG4f4Xez1eQJUNNMKJ/LApwbKYk5q17M72qIfxS+863vzQGckh6rGemOz3faIBXD5wSxdBZDTWSlAUmh84FNqs6EmGTs37efGybGhFWYYpw2W8hjXB320ZYCj48C2v/yEhdDKzBMSEiwJo1lyG1B8PGtQwfg7d2Hm7euo62jzSTGVuGOxVUfZA+cnx1ElSFURTkjPcJIYku1pbLDO69bshoB361SKJn0JB2l6tVpF3Teo6TJaWmOUiy2WQpYCny9KSAQlAZKkqDxSnfaY77ew3osvbcg+FjIeuehkqbWFa7H+PQAPN3vLw+jyf+ZlWnSnj2KJtVnfWsd/AJ8WRYnilWwg03CbtssBSwFnm0K6CyRycSC4PLzbE/CVdgDUi96uwY/0JscKdAeVWPGUmZwHx8eY1mc+MeWiPlR9dY+x1LAUuCrU8BZhNd6h65MSwuCX32tPfVPUBLtlESVU3JUe7bNUsBS4NmngPa6HGSkCbLNSoLf+DVgwe8bvwQsAb5BFHCWZrPxvfeedCsJ3ptG9gpLAUsBS4GvHQXkHCMp0Bk0/7UbwCp12ILgKhHavsZSwFLAUsBS4OmjgAXBp29ObI8sBSwFLAUsBVaJAhYEV4nQ9jWWApYClgKWAk8fBSwIPn1zYntkKWApYClgKbBKFLAguEqEtq+xFLAUsBSwFHj6KGBB8OmbE9sjSwFLAUsBS4FVosCyIKg8l8o9p3p1St+lH7nbyu1WsScqGLtUdXFVKVDdINXQW802xdJCE2MTJtn0g6QIUo29h62SriK1asslmhatVBLJ0It5RG2zFLAUsBR42imgc0tB9veKMZyYnDD1Slc70b4J/mdGSTdm4lJTf1U2TuXrlAP5Qduyd9Q0VOH40S84QC9EMd+kOyuQ9/f3Y3BgEL5+vli7cT1SWXlgfnbL/sEB/NXP/n8IDArEm9/7DkK8Ax60Pw99fdtwC05/fhavPPcKSw/dHwALACemWNDWjcC5YCT37oZib0rKbhkmIS8n31RdWNyGR4fwj//9H1mmKBH79u6/K3H2vd9ir7AUsBSwFHi8FJiaGqeA43iHSq919nWaZP9ePPPHRycQExF3FyBOEgBPnvoSw0PDeO7goVUDwsmpSdwqKzbgm5uZZ94rYe3kqROIiYth7dRcU4/1QdqSIChk7eruwa1btxEREQG/oAAEslRPcloq+nr6UF5airLbpUiMiBfZzPtUGaG6qRYDBEIXNxfU1tciKCOfHXq4JNAPKqGFeYazZlYSqyPcTQAViV2KMAK+hwFAjVcVGTIyM8z9y+bmm3FBc0szpshVTe9i7UAH42KbpYClgKXAU0EBnfV1zXW4fOGqKb2UkpoCH18fJKUl4sLZi2iob8Lv/fj34OPjs6C/U1PTqCivNADkLNu2KgNif9ta2lierh1Tk1NYX7jBnL/hEeEOTSXB8UHP2SVBUOrEwAB/tLa1IpIFGXMLcpERn25eNkEJSMVgg8KCWYF8Cl+e+RKBwYHYUrgFOcmZOBsZgbHxMVZKH1gRAJcDJichxzEOL/7cb/Py8MbGgqK7JDqBaWN/A2ID4uDuevdwH1QCdPZH9/l6+a/YPakTxibGME56cKXc71DsdZYClgKWAqtCAZ31bl7uqKquQvGtm0jPSYdfoB862jrhG+BnwMWZcnGK0qHUpCr7pvO7q7vL1CbVv1er6RQdI/B29/SgiQJGQX6h6c/aNesMGD+IKczZ52XVodEUgTVoFX4NCAmcBcAJg75bNmw1+te+/j5cv34dOTk5rJw+agjk5+eHkdER9Hb1on+w3wCPiOhUUY7wuur2KlZDn0RadJqRIGXHE0eh9wlcKDehf6YfgS58L7/39HCUIBK46pqeiU74uwXAx93PiMMCuhFWbu+Z7EGUbzTcXRzDkp5Yeuuerm70dfZRfZsGX5+7K6WbySVnIxWnxiCVgA/r+Dl1zg475wwGZwbgB3/2yVGRXf1RE3PgrBGodxqdNWdraGgIEt+9/bxpV30wEX21FpV9j6WApcAzTAEq4qZdJ80ZuRzDHx0Ua85V1Rhdv2YDggKCDKDQMsizbNqcbYNDgzh78Qy6Orvw6ouHzZnnTelQZ7zDd4RNQhifMd9GqDNS3+ssdUqT8qUw/SEAS3LTmSu/E9VQdTadm7pOekQXqjed+KHrBwcGzLPCwh0AreerBqvKwy0GQZ3d+mwlE9myIKjB6MZuqkXPf3kOOLAZpTfLUHL9NnY9vxd5CVn4+PNPcPTkMXIDo0TncXh4eaKuqYFV0idRWlqOiopKFnAdhY+/H378ez+hStUXn3z+KW7cuG4qrh/v/ALelODe+v5bOHnuBIqLS1hE1geRMVEEkEH0dfciOTUZrxx42QDaO799h6BGGZH/7unqQWJCIt549VuYcp3Ar979NSprKvHH/+qPEO+bhL7RXhz5/KgBNl8vX9TV1OK8z3n86Ps/XlCpXZNfUn0LTfXNaG1uNQBeUlaC3/9nv4/C7EJWZh7D3//i7xARFYGODurKyQQk8L27tu/Cr37zS7gTDLfv3oq0uHR0j3fhHGnV0dqJkPAQqhIaUVldwWrt0aurMniG97QdmqWApcCjpYAAR0JATHSMASsDKjwXx1yG4evpb87z93/7Hs6cPYP+gX7EJ8dj45qNBrz6+Hd5fRmqyqrQ3NCMFJrMXjr0sgGkvkGewUc/Q2V5FfyIAS+99iJiw+Nx8swJdPIsDQwM5Pk6ioaGRgQFBeG7b37XCCk63y9eu4CSWw480Bm8++A+pMWkON7Z20d7pbfRRgqsrxRfQ2lJKXLyctiv9XPAODA+jCOffGow4KVDL5pnL+XEsywIyoYWER6JCaJxZ3uHIYRfMNV/tGuNjlEyYouIikR4SLgxoIaEhcKT//X28YabjysSkhNMDbuK8gq01tWgsqES+UnZmKEqNTExEQf3HcLP//5v0N7WgYEJorWHG2pqq2mDjETR7s0YGRzGb/7pHdNpib+nL59GfUM9snOykJKTjIsnLhE0ixGXGoPcNbmY5nOv3rqC/tF+wHcGtypuobqmCuvWrcNmqmq/mD6GLkqEdzUSsZuft1PHHB0fzbF44Or1a7R5liE0IpTfdVHKHEFGTprpS2dnJ1w9KK1SWmyjutifBSsTIpLErxgmobm5hZ/5Y8M2FtIl7aIi+EzeZ5ulgKWApcDTRgFJZJV15UaTp9/iihtob+5Aa0srfAN9DXAFugcjnFJXSHAonR4DkJqZcsdRhtKftG0JSQkovV1CQGsw0puA591336VQMcrrU1FFIPz12+9g+67tcHV3QVNjI4ZCQxDCX3nQd3R04MLlcyjasIn/vYja2hrEJcQhhmfyiWMn8cmHH+OFl15AXHgc/P0DqA7tRkN1PTITMvi3H/oJjPUUdDbkrzOauI8/+xjujGDIyMmkUNKOn/3sZygsKMTevXvvcvJZURIMDQmBxMnw8AjE+EXDM80L4yNjiEuKNWrOooKN+CzqU2RmZ2J30U6qB8dx9fwVirZA0d4iRHtE4gO33+LChQsY6B9Av+swEjIS4dNIIFGoBcVUgUl1YyXS12Uh/FQ4oiOjsD61wKgaf+f5W6od6ZVKZ5vzZ88jNDQYO7ZtR3hgJJJeTcH/6//7/8TVC9cQmRiF9II0zHxItejgGCaDp1BZUoXuzm4DgIH+gXj+wAto6KqHG8F2QWMfgsNCMEwJ0N3THQ11TRT1XTE5PYna6hqUl1Twbw9KelnITs5D73Q3bZ0MeZhwZ5iIpylQK6JrIVSWVZp/Z+ZnIi4oAc/vC8bNm8U2POJp2/m2P5YClgIODSbP4cGRQSo+ZzA8MswIgAFKYhOGgQ9yC4L7BM84D1ds47nb0NxohKFIYoHUkhKG3PhdeHQ44oLjcfHcRaNCncAYeDpikj4jUXGRWLt1LTooSF28dNFo+cIjwjA4PERtWShy1+cYrVkFz9nbpSXwD/fHtWtX4enuiX079hEw3VB89TY1i2X49Hef4idv/QSp2elo/fIUHXn6jFkunbVSP538DIODgyZ0Qn0vKysjMCfhuf3PYTx5DLWVtQgODl7ST2VZEJySiEwCySYYEU0pz9UTsa7RiC6MnHtQn0s/2rrb4Ek1qMToaXfGaxDVXYj0k1QbevpSMvT2MmJvbFIMgmb8jY65sqICI3St7aE30gzFW08vxhySo5C46iNJkgNz5c/YmGx647h8+xIaGusRGxeF+tYGRARGwdfbYdvrItB1t/UaL1bZ6mRfFCH0/H7qjp32RC+GeqTHZNy19CXxJkenYIDXXrl4lSrccpRW38aLr76IzrYuSsGdCAgINMZXETzcLdI8Y3Ry1Hw2SvC8fPMS1uatQw9Vxx4E0pCwIHONAFzjs81SwFLAUuBppIDOUAkBOsuCg4KxZd1Wxnj7GI/2iWn6b9RVIS8jD8MYdDj46TjjWS0JUn4R4aHhSAxJMnZD/T0yPoqu0W4KTTHYtIOOikSYuso6o+LU80OCg2jK6jXnbWBgADJi0hEfFofGmkY0NjcRA7wwRulxbJo4wrPZg2f6ay+/hr9s/UvcKL5OH4sJOu74mDj18Kgwo/qUJKmQDX0m81Z1WzWGCOjePp5GKvWlf8cf/P7vm2uX8s1YFgRb2uvY0T7zAOOsQnWjgElo1TvRQ8eUIIS6BSMvJQdDHFDzcCMC6KySSLG4hSrBtuomJOXLI9MVvQSHutuUzALacfvGbaxdX4Bs3tdJFWQf3xEcHIDis1cx2Ecja3CIw82VzZ0TJHeSiMgwhISEordvgJyCA2AUHB9M8TwqJhIJqUkoo074Fp8d6cGYRlJ+kmAraVLE1kSbH/7Xg5zLfB9a6aR//nd/iyiK3S995wWK1VvxX//jX6Gns9fESEo/XlldSSegXord/uYZUy5yiHEzz/Qm6GoyBNwCYdlAu1q6kByWarxnpRKeIJjbZilgKWApsOoU4FHqOk2HkWXioPV5RkwmTV9RqKgsM0CmX+nLvOmdr1g8N2r9/F0DeR56o72j3WjvJPT4yaY3PmFwQbY6ma2meXa3NLUhNCkct2ke8gvwRXhYGDZv20z/km7E0e7o6d5J8AxF0bYiPscTZVTByuEmmb4WEYEhxvlyihKn06FeGCThxpUaOp3H1y9dh6unKzILsyhtTuIUTWX6r6RG9aODJqxxguUEBTmnZ+tKyUqWtwlykArxGx0ZRTt1qt1jbUT5MfR3DxgnkuSMZBozAxkT6Ipm/n3ryi3DQXR1dFFkniLiK4RiBq0kyAS5AHlc6jvZ38qKy9DfQ/UoAUoG0nPHzhu7ma4TtyEuw2QEILCYoMiEXLRsbcXx48dx48x1JB9KRBc9QccpJeYXrkGsdwxuj99GYnoKeimdRvAnKjYKrjdc8bO//2ukpCRzYt2N5+q+7Xv473kqUb5nmCrf8pJyugenGdG/obmeatEGFG0tolQXYnTVf//ff45oTmAERfkw2j/TU7LmlpWHAJCG4Aw6+1y8eBGnjp9BBFXJQvDW9haCeMSqr337QksBSwFLgfuhgNSHA0yE4ucXQOGBRXgJHpKYxggkbWOdiKX6s32iG2TpjcRo/EZ5no8RGySByZtfGjX5TBBCjZPNNJ/TUNuAeNr1dhbtwJlzp4kdvWhrbTNS5vjoOJqqG6lGTcAEBZFQ4kUAbX1ebn5G8BnnM0ZGh/lMdxOGIUebuNg4836pURWZcPXsFcTQzBWXEY9Lly4ZgBTo6cyWY099LQU5qncFoA2MhUyKFw7c7Z+xLAjGRCYiLi7ODNSHKs2ezn5jH5Qo6zJNMZU/QW4hSIxPRGcXHWfGGU7hS6ChkVK2xPS4TEMYubIWMpYjl547bY3taA1qYccG6TE5hWh6TQruJfJG0skmJSUV8XHxhmsRp5GTlYNwAohUn8/tOoi+rj4SsR1HTx1DWHwE1hauw7rMteRaXBnXGISDOw4YT1DdX7RrkwHY2yXUM1PsDqOEGegXSHBdaBMUh7Bu/Vpcu0JnmGtldIzxQnxEgulbEoPvZU+cnmDIBoneReNtAMcXSPWoGydFxPamKjeSoKjJ2bVzN2MrW9DY2ITrV29xTBFmTDEx0Q8Vv3I/C9heYylgKWAp8LAUkPrw/NUL1LL1GknqUvFFI4kFRoagi7GCwzyrDz9/GLE+UUb31d/Xh9qOWiSFJRmgk7nHKWVKjTlEW98gBZzpBDoOtrZQwuswJjEJQMouU1Ndy7jyIJ6fDDGjf4kAVYJOE1WhJs6dyUdycnPp9HgLv6HH/6Yt6xnDWI8AClw5hczMRWFmkH3qI2hHMcxO8pKwRykzTTgHpdbs2Ezj6VpVXY3/+tf/jVgTSXMe8co/2DheLm7LgqBUgZu3bGYHp1BQsIaSWoBB/4HEfhOjJx2wQO61V15DcdkNhFIlGB+WgOTMZAKRt7HF6fo9B3cj1DfMqBZjguIZLuFDI2gl9u/aZ4CkiunZUuJS6R06g7y1uQjyCDFoLq7ire//yKHKnI0hefP1b+HE+ZPo6emlwTUKLz/3ojGgqhWmF8KH74hk5hi1JP8EvPXmWzhy4ojxVF2Tlm+AdXF2F41j9449JhVcLzmVIE7Q4VcPY/fOPY64llhgTWYBLtNl14/X5GZlUffsbyauaNMGo8P28w4z7/SmJPzcCwdQQXdhAXMhPZUSEsm9UFct26ptlgKWApYCTxMF5BjjznMxOTnZ2NNaG1tNCIJ/S6ABOPlSCGg8CC6G+afmr66qDgkhCdSIhZkc0dIYCgjleKLzWupRafGSqN5sJRA2MQQiJDCYUQFJRgrU8+JiY40Xvdo4wUxnp94lqe25Q3uNKrSR9xXfKKWT4hSy1+Rgfc56I6lK0owIC0feulxzf2sttW103gykp77GI0xIp1ZugCk+FdAv1eragnXsH7VzS7QVvUOL1m8xtzj1qkxPSjug48B3NqlANyhTy6zdLdqDqDHbBJIxwXFzfwtwspKzEUDJzMfXzxAuN00DcaRW86ZjzPy2WI/r4+WDA9v3U9fLAPjJXiN9OZsvCViYXrBA9+1P9eerzCUqEF0pn5yXhxe2bdzuCNp0zOhcoLyeLzDctnmnY7KdeemIaZmpueYzZ//1r2gyApFb4jgZDBAlVxPnk7Ik4e2HlgKWApYCT5oCOpO3b96OrUVb57oi4cXpQ6Hz0Ck4vP7y63jx+RfR0ddGsKKQ8r23zD1OFeNb331rrsCCQPCP//BfUDobw/DkEAK86OsxmzTLYAXPTXnW67odW3fxfN1hPpMnvjtC8cpLhx1JR3S6qg+UAI3KlQLStw9/ywHMFC7Udu3cgQPyJOX3zqTfz+99Hgd2Hpg7001CkyXyO+v+FVNuO8HvXhP1IAlL3SmWJoQnzQOrB8stqkHqN9oz6i5j71LG33tlQneOTWNdabxLfbdcih7Htfef8u1e9LXfWwpYClgKPC4KLJv7eNELnU4zfrMCjNsi89riQHTH357wwcqFFJZ6/0qg5fT4d3YvwOPu5wvcnVm87kW3B687ca8n3sf3D5uvc/6jH8Uz7qOr9hJLAUsBSwFLgXkUuPvslcT28OYeObH0D3bR/0IhDw//nIedpCcCgg/bWXufpYClgKWApcDTRoGvBlwCvsAA5gF9wBJIj4oKFgQfFSXtcywFLAUsBSwFHooCDgCU0fDBzGMP9bJFN1kQfBRUtM+wFLAUsBSwFPgKFJhhHOIYlarypVhdILQg+BWmzd5qKWApYCnwdaeAkpqYRGiK01ui5Jtsdg9qq1MAvqu88hlScee5d8BNCbbV7jjFMDZ8FgCVWEWeofIUXY1mQXA1qGzfYSlgKWAp8BRSQHF1jV1NJiZvdGiUtWI3mRzOzjbMrC3F5TeQk5Jrqjfcq2itYg2HBodw7PhRRMRGIDY2En09zEbjr9Rn3ohlxR1lpDlx8jgzwYxg/96DzM3s9O5kfUEVVKgtZRWJBmxn6ITiBx93syD4uClsn28pYClgKfAUU6CLmbU+ev93aGeZuI62Nrz+6usm2YmyuVR11ODM6XNorGvGqy+8sqJ0pvRpyjhz5suzzBnqB79QljzqHTBpNztaO0y5pP0H9zBOPJBVHkpx+dJlVFdV45//0R8SYIMNhSYY2H75yg30snJ8Tm4OU2ImPnbKWRB87CS2L7AUsBSwFHg6KSDJLjs5y0hjp86fZuYsLyRlJmFj3kaTgiw5NJGZXQKRUZhhMnw5m6Q5h8rSfS6xSPNgM84SMK+z2sN/+A//gSXvIkwA/EzmjClk8Hd//7cmTWZSXBp2796Fq1ev4eSpEyYX8/e++wMjKao/yvwSzCK7YSFRq0I0C4KrQmb7EksBSwFLgaeTAqrSvr5oA1paWqi67MWxz44bP82ta7bAy92LKknWkwhSijNWE+I3Yyy+e/7GRVOsNj4lAeuzmL+ZOZnPfnkONSxsG8aUZiG+Ks80Cy+MoFA5ujVr8pHE6xXEnpmey7zKaSxFd4s1V29SbXocBw4cMglLlFEsMNBvQUawx0k5C4KPk7r22ZYClgKWAk85BWSHM3mRWeRgkPk2W9pacfn8ZeZMXmMKJQyxWK2XC2u+chz1I804+fGXpqiAKv60nWtDfUUtXmA1B9UN7GSuzp1bt99VvV1VfPbs3m9yj6rJ0SYhKZGJrlmhoqMNX5z4EklZKUiNzcAA3zdpyjKxOsUSjjqPmpwWBB81Re3zLAUsBSwFngIKmGTW90gH6eymO8FJCbG/xbyc77z/DlopFR45+hl2b99tCp33tnYiITAW3Y1trJBzBf/mX/1bXLt9FadOnEJHSxsO7D7AYrgj8Oe1pvDAElEO81NYSp0qCfP5Vw6zVN15lsk7hl/+4lf4kz/6U1asH8MQK04oh+lqNAuCq0Fl+w5LAUsBS4EnQAF5f96rKVA9NCoEzY3NCAkKYWLsH+Kvf/4z3Lh+HcOjQ8aul56QYapDZMZnYt+effBi9Rx3FeBlGINAT6nU+gf6TZWHyGhmf7mHBKd+qV6gh48b9hNABYqffvopPj76sZFGA1Rh4t5dv9fQ7ut7C4L3RSZ7kaWApYClwNeLAgIaqRQVk6d/LxfeoLCGhppGTLBKvP7t6+OHwg1rcezIMRz97HPa62LQfaATfvx83G3MOMNcunqRleJ7DPjJ6UUxgZHhDIdgGaay2+XYt4uqzxXygKoajxJxu0+zvB0L5x5QvdjuPpw/f8HYDFXG715A+qhmw4Lgo6KkfY6lgKWApcBTQgGB3v1IgequwCqFdWAV4O68Z/PaLQxT6EVzazNulRSjrLgMcbsS0NLcgosEqrT0DMSwpuvwYAIL5dYY8IyKjkJdXR1VqW0smDsOzwCvuyr9zKlf3Sl90itURZvUVEfwVZZPul1yGxWVFcjqzbzv/n9VklsQ/KoUtPdbClgKWAp8jSkgVeSN8zeNOnT3FocdTnGCz+85hBHa5t55/zfw9vMxoFTPKu/Ft28hJiYWPZTcJA32UxK8dvsacgtyDZCWlZXjl+/8EkXbNiI3Nc9kjRkaH4Cfpx+9SD1M/GFnfxtKbt9GXHIccpIcxXH9/f1x6MVDmHhvAgN9AwZY5ZjzuJsFwcdNYft8SwFLAUuBVaaAo3Ct41dqxZUyvcxMz2B0eBS+vr4LrlM9wBcPvoyh4WFERISbiu6DfUNIjE+i9OiO1qZWNLU00bPUD52t9ArdsguxCTEYe3vMxP+5UdrzI7AFBPuj/EY5NrNIu2oQTk1O4fLF6xgcHMbkmNKn3UmcXbR2k8kwo3tXUqc+SnJaEHyU1LTPshSwFLAUeIoo4ATBlboksHvt8OsOCdAUwr3TJJ396Ls/NtKcHGiksnz5xVfMvycmJ9Dc3oTYyDjjIOPp7onogFj8/k/+AIffOIwQv1DzPPUhdEPYXLYZ2RSf3/c8Du45yKr0kvTuuJJ6eXrhEOMF1e63IPpXJbcFwa9KQXu/pYClgKXAU0iB+dLgvbq3GPzmXz+/8vv86/TvjOTMux7t7ckcoWFxCz539XDEBzrbSu9bLfBz9sWC4L1Wh/3eUsBSwFLga0gBgckYY+7kIWrb8hSwIGhXh6WApYClwDNIgbkQCZcJ44yicAbb7qaABUG7KiwFLAUsBZ5BCsghxp3pygL8/YwNz7alKWBB0K4MSwFLAUuBZ5ACqvKgQPmhgeEVg+WfwaE/0JAsCD4QuezFlgKWApYCTz8FnCERUokqldlKGWOe/tE83h5aEHy89LVPtxSwFLAUWHUKCARVId7D04PVGuJWLQXZqg/0EbzQguAjIKJ9hKWApYClwJOnwAwL3bK+O71B21ghvq+vD+OT40xrVofA/BATd6d4P9X+s+0OBSwI2tVgKWApYCnwDFBgfHwUFy5cRnNzIwGwHzeLrzFEYpLVGoaYk7MEweFBKNxYiJTwVOspOm++LQg+A4vfDsFSwFLAUmBmxhWXr17CuXNnMT4xhobGWgOCTa118A8KZDWIWGRkZ8Al3IZKzF8tFgTt3rEUsBSwFHgGKCA7oDxC29qbUVldwf92ICjIF93D3ZiaGcdBvxfgolSdti2ggAVBuyAsBSwFLAWeAQoIBJXo2t8/kBUh2o1HqLe3L/N7tiEyIhRxMfFIjUt/Bkb6aIdgQfDR0tM+zVLAUsBS4IlQQDk+8wvycPVqOoLDvMDiEAhmpfj2gT5sXLMFmVmZxlvUtoUUsCBoV4SlgKWApcAzQAFJgrmZ+UhMSGS5o1TcLi1DX38vVaJ+iGX9v/TMdBsqscQ8WxB8Bha/HYKlwLNEgYfLcznD0IBJHvIPL+k83HsdlJ+ZYY30pyA1mTtLGkVFRRkQvHG9BI1N7di4aQNVoXHYkLfRpk+zIPgsHRV2LJYCzxYFBEIjIyNo7m5EZFgkvN0Y7M16c0r8rLKrY2OjaBtpg6+3D0I8QuDu5gA82b7aO+rR29uH9LRcxsPd4e0nMYX+8WH4zngaoBpEP1RENtAtGN5e3nP3D4/0oqWjDfFRSbSj+dwXYScmxjE2MYjh0QG0t3UhjWWFfHz87+vex3WRpMGUtBSkpaUhJjYcLS3diItKQHR09Gztvsf15q/vc60k+PWdO9tzS4FnigKqOH724hlUVVbBy9sLa9bkoyCvAO6unnT5n8BHn3+M+to6REVHYseWzUiITeX4HR6Rt4pLWAF9FKkpOQTBO2RpG+/E2c9Pw4/ANtw/iJ6eXt7igizax7Zu3MZCr+6YYDjBJ58cQVcXgSwtFbt37TefL9emppiPk9XWz5w9yZi8ZvN+BaI3NbRi29ad8PLyuqs47WpNlJJm56/JxrmzCYhjBfj27j6EBIcgjuERtojE0rNgQXC1Vqd9j6WApcCKFBDwrFmfi+vXb6CpsQmvv/IGAdAh7akGQk9PD27dvk0PyAhEhfNQ56muBNHT0xPo7OwmiPVgjFKfm7s/1X4OJAyZDiT4DSEjKw3tVA3WNzRiaHAI33n9O3NAJzWmpMNOgmBUdNSKfZTUee7CaZz48iTiEuKwsWgD0lIy0dbZiJNfnsF//i//B9Iz0vH6Yfadqskn0fy9Q5CdnUUw9oSPlyuSEhOxV8A+T0J+Ev16Wt9pQfBpnRnbL0uBbyAF3DzdCWRjlM4m4GFAxBHYLUlL0mFFbTkOHNgPTw9vkx6srqEcoaFBRtU5MjKEmvpKxKcmIdgrzKhRp5lGTDk0U6JS0NXShf7+fgwMDCzwklTN2Y7OTvP5vQrQjowM4/Llq2hqasS2HduQl1MIN1c3JCVkoDahEVevXCUIu6GzrxXRYQlPaAZdqQqNRmx0HMZGR+Af4P/EJNMnRIAHeq0FwQcil73YUsBS4HFSwHOarv1UiwqMpNqba8TCxMxkTLtMw8vHy6g0XflZSEgIpZ0geNK+5+Pny79DEeQZ6gBAAmN5azlimUDa25Pf00tyYnICA4MDGJscgw9/HAg7g4lpqTTdDdgu16Z5zdVrF40KNIgqxo3rNhkANI+g5Llp42YcO3aM9sE2nD5xFodfiX5i0mA61cJ5OfmIj0tARkamsZvatjQFLAjalWEpYCnw1FDAA17Gy3JgaAD9A/3wmfQxNrfK1mo01jQgxD/EOHg4SwOFBkdTJTqFsPBQfu6OiNDYOQ/IkdFRdLV2Y8fG7ZQcPeHu5W5UoH1D/SguL8a67HVGDdo+3EbAZLkh/gwPjywLGEpOXVNTj/HxcaYgi+P7PBfQzYtAnJyUTKC8grZWPlOBek+oeXp6Yu3ateIVsH/vvhVtnE+oi0/Nay0IPjVTYTtiKWApIO/GUXqInr9yFr9+/9eYHJ+Eixu9Q4kntXW1Bhil4pwvIrqxMkJGRjJGhsfhMesxKkmytLbEgJrHrC3MneA5TqeWmpYGXL18Dc11zRgcGkRXdxd6OrrR3NpkwgucUtMoQVQA7EKRUyCqzwcH6V9KlWpUVPRdYKkKDVJDnjo9BN1Lv9UnNqFiCA49f4Ag6LnAW/aJdegpfrEFwad4cmzXLAW+iRTwDwjAujUbUbRtI1Wj0wiJDkHV7VrU1zeY0kAL1KQkkCTHaNr8hDnOYrLTDI0YZwhDeCRVowQxAVhvZy9A/MxMykDR5iIUZhagd6YXNaU1uHLhigEuP39/oxIV+H308YeoqqqiqtUThYUF2Fy0zfxb3w3TO/QuFSMlv156n46NjdHmKCnxSSaqdqH05/tNXD4PPGYLgg9MMnuDpYClwOOiwIzLDO1sBLWIKOQk5zIm0NcAW9L2FEqBfbh++6oBtcVNNsD5mNM10mkuWZu93tjtpmjPU3MlwEVHRKIgfQ18GDahn5C8EFy/eA0TlBIFsFKL6p6omEgM09lmkN6kt2+VoGjDZoZQpKCsrBRT9Ep1Aq6zL+NTqtzQiJjoGCQnJ9nsLI9rkTzi51oQfMQEtY+zFLAUeHgKDE30EniGWfVgyrj0O4HGk56i2YVZxqFlZGB4xRcojq+uoo7q0RF4zQsLmKGKVM4t+u8UnWaczZUBGJP83J0qRKlWnRLllqLt2MxYwrK6Ehz79AtjV9uyeRMuXryM1tZW00/FBDpbRQMrNzDgPjk1BZsoxa4Ua/jwFLJ3PmoKWBB81BS1z3smKDCFSbjBbo/VnEyFOdRV12OGKtBA30C694/By9MBMvquo74dUUGRGOobNCrJ5UBG9kM3qkjj4qNNJXU1A6aUIF35Xz9/P3qNVmJ9WqHDi1TgSOQLDQtHYHCQ8SDVs6UWlfq1vr4RPr6SSF2p5vRHanoGg9C78PGRT/Dy8y85rmNIx5dHT8PXNwBZ2TkID4pZTdLZd30FCthd/hWIZ299dilgAXD151ZuJK4EmrCIMIyPjZuMLAf2Pz8HdiH+Adi1bQcSEuLvUkXO760rwS4uPgpBgQEG9NRMyAWLzurZJoidgqDTw1Tq1QhmofEN8MPwxCjKCJCFyflGIrxVXwpvguYPvvP9uVi7l55/EVF0gKlmZptf/OptBt8P0lbohXCWMdq+awfWZDJ122zoxKOkotS0E+MT5pEC98XB70ocYFS5jFOUdOtszKpK9e30A0umkprlESsGxI1MgRgJ8zurdxYjojAU0Xh+qjoRTnGeckRyXnsvOuhZ+jXqaHIxmjYxHc6QFY1N8+q6LF21eh7OBmtB8F6zY79/4hQQlz7JTaUD0p0b3JkqS5vTmZVDG1YHnQs30eIDSBtIG/NBMng47uGbuPG08Z1xa+qDs+kafb/U+3QYOYK9769J+tB7dLBpXCYVlw6eRRtbajyp83StDgszZv57qXfdOTio7puNvVMpncXPdI51sWRlDlW+QyEJX6U5weZezxBt87ILERgUgJ7uXgz2DRlaOFtSCqsjpCQg2DdixXg+HZRRYYmzlHMcjKLr1rWbEMF8mopcyIpOmwul0Lg37d4Md28PZpcZZt7SaEOjSZcp+Ab7IS0pDb7MY+psUoFuXlfE3KNeDJpvMoCtA3vTrs2ID459yKN4eepobY8xLKN5sBllN8owMzWD8JhwxCbHIso7Cp7uSis3ji9Of4EZ1xms2bgGsb7KqKNVP4Py5nI0ltdj2+adzG26cl5USdGjE30YGB5AS1MrBvoGMDQ0gqRUBv5zKvz8fREXnYyh0R4U3yxBX18/09vlMDA/ZVaqnkJXXzOz55zFjt3bEBkSf69pN2nrrl6/bFLaOVTSbibcxYf24LUFGzA5NYHzTKcnRqMgdy3HsNDhZ5J7p6ujFSFhoWRU/O75vsUXWBB8YJLZG1aTAuNT4yhpKkX5lTIkxsUiKSneqLNucgPKE++5A4fMQX3xyjlUkjNPSaE9ZsMW2mqUHHkGHT2NOH7sJPz9/LBzVxECZg+H5cYgUJHn35lzUm3RaYIbCx6uJgDaP8gfucl5ZoO2DrXi848/R0ZmBjYVbjIHkVrjYCMunLiA6YlpHGLf/P3unVC5Z7AHp06epJQSjg0F62hXakQtY+LCo8KRwkwkcuBQkw3qUulVSgPjiOB3vR09aGtuMyrDVw69skA6Gh4ewpcnjlPCCUcig8WrymvQ0NSMvPwcZDCQWi7/ar19Hfj06OfMquLDeLKDJruK2hDvP3HmS9RW1+DV115CXGTyQ027Duem5jokxCWRCVkYV7fUAwXmqQlZmIknI8C5cEo7ApmwwGjecn/c/lISiJeHF3Ljcsy6mP+9mJi0kGRHom4fh0QxOj6Kmv5GdLd3wpeent5eHnM0U7/Vr3V5a1GYWzAXCfE4bICSqK7euILLV64gJjHGrAU3Dze0t7ajvKQcCfEJ2LV1FwamBnDp4iUG8QchPScdM76OMer+y2euoLqiCiGhwcbrdqVqF7Knvvfuh1RFj1I9HIKAgED4ce8MUAVdW1Nnxh1xKBYVFdU4f5brnHtv+/ats/TkfuttwYWzl5i79BxiuV8jNsatKLUrO9Cly+eZ+/U2EhPjCbwtiIiMMGEofT01JuC/Z7ADjXQ4qqt1hLa88uoLBGJ6A8+23t4e0ucqCwdHYN0GJjBYIeHBUmvOguBDbW1702pQQKqW05dO4/q165ganSSA+ZpckbK/lJdXoplc+O6d+xjfVYfPj3yOE6e+xJ5d+xARHo5s1lXTtR//7gg++PB9ZGZkU2oDDu57aUW10K3SYly8cIl5KDuRTECdpEQ2xoO8ncHPLW2tqE2rRUZ2Bkpul+A///Q/442X3kByWjIlgHjzPgHg8WPHTSxbVEwUtjNQe7FL/3zaCQDf+fU7ZpNv2LAOrQTA5sZWkwvzdkkpyiIq8Oorrxk71Tsf/AaV1VUEtQRmQPFEN2PbysvKTSzd9k3bERwSbKTSUabKOvL5p7hx4ybj5zJM0HZXTx/f0UzvxSa0rO3AgV0HjLT5q9+8iy9Pn0AM494S0pOwNnOt+fzi1Qs4feYMPvz0fZOJ5Uff+/F9Hy46eCd5mDayskMpmZWuzi7s2rMdqYlZ9w9ikvpn7Xl36HV/ALjS2nQ8YRnvUvONAzg+PfYp6dVEOnuhobSWVRhisWOTI+G2s2le56sdH/WeEHN36eol5ik9Ad8gX6zbvA5x/nGm+9Xt1Th59KQBC/XBc8oTJWUlWLtmLeICCTyzY9QzurmWOtrbMTQweI8uKg6yl2BXizAyf0VbNyIiiJItNQ1iZhobmuhsNGq0LWJElXBcalB3F6d06UImyst8fuPmdexjeruVmvbIiVNfMNXcFTISLvjB939oQkvU96vXmZmHTNvweC+lyTgkpCSRMT2H68U3Tcq773/nh2RSHQybP9XkCh2dmVV9P+g8WBB8UIrZ61eNApJGFL/V1d2Nw6+9inW56xwqF4JjCA/8M6cdDgzJienMGBKJAP9ASoLJrCSQYfqo77JzsnHq1CmzYSIpPTkdJZYahCTAC+cuoqy8DC+99CLjwrYY+4psQyrx89HnHxnAy0/Lhyulw7DgMAJuBCL9I83jdG1KRgouEUTVz0LmlVwJAMeoBnr77bdRXVWNdevXYf+eg8bbMC4q2RzEZ86dwvDQsIk7O376OLnvCpMyrGjHJuTGZmMqd5KSagguX7iMf/f/+J/xB//8D7AmowCfHzuCkydOUOpbg1deOmwSKUuqioiLxOefHMNtAvjmdZvNQRafnIj46njSh2q/uDTHOMhJb1m/BTdv3cIkh6/7VuKuBf5O+1BFQxlOUxVWRgBvaKpHH4PbA2iby8xKJwhmr9ra+Sov0hrRjwfXj/KV6m9fMgKPQ9JbqZ+KW5QEWN1Qi3/7B3+OpOCkucuTI5LRv64fwZHB5rOpiSk0tjVibeHaOa2EPpeKWSp7qQzHx6TeNhnnlmwDo134x3982yQqVzWNiOCYOUncy9ULaRmp6GVVCtEljkV6jb2QNRznS5Z+zNmqd3R0t/Jz2faWZ1yk2Si+UWxKYO3ft5drkInPZ8NfNqzfjFSmyRsdHUdIgCuSMxIRHRPDZ7vgGpniAL8AvPba65TOOT9k/KSd8eZcrfS+5WhtQfCr7BZ772OjgCSwL86dQEVVJVKTUlFIW5FThaeX5uUUGK5Ri1+scVBgoJGEsnIyzMZwNFbazi6gOscfwcHBSMtMWbaoqA7x0+dPoayy3HC6G9fT5uPtqDenJlvFzn07ERUQxcoGKr8zgfjYeMTExcDTzaHmE/B5ensaBwodPvrvSq1lqIVq3ItITkgm1100p4rkqWvslzu27UJ1bYWRqq5fvWH+uzZnHXLisszhpEN524ZtVBPV4TcfvIMKqsdGWTHhxg1WYWhmFYY3XjeqLNN//hZmFuIUKx1cvXkN03/3M/zpv/gfsI7c/sVLl4w3pdc8daWnjzf02znah8j0u+06irsT+NV11eH2tdsoLy1He2e7sZGVVJWg9BZj6XhNcmoy1oWuNTX6pPq6W0252KGBVqy5oHcdoq5zSa3vHHDOe+5cK9uXcw70X0eBXMcnTpvkUtfMv0c3KI2a2t5de9Ex3sHQiUn4ePog1C3UMCMLD1lHP+aC5k2o4tKHvrlmwVeOK/U8MUqLmQwxejfKbrIeYKuRkqJ8F1a3kPp9fd76uf4ovjKQTKD2yCide3zcfExfTOgH14nWQXBo4JIxls41qsod5y+cpVoyhQxjFO++Y//Wes7PXmvGKtBxc1G5KC8C4aSx2U1O0RmH4zAZdvgTGBDMPRe47PKXnfPCxbOorqliqrlUlqDaNQeAZr1K7RoUZ+ZeDFxzXQuTlCcyaUEhjh05hhu3i5GanYaNa4oc9nESc3zWhr3iplviSwuCD0oxe/2qUECbpLaqFn2D/bRrRdzl+OHBQyA3c43ZAAKkoaEhGukd2Tqa2muMi7pJk8W/u3u6ED+RgP6RQQTP2nwWD0Kbt6623kh8OdnZcwVXnddpY8dxU6rp2oaqBpM0WerHCR4CxnGGEkNbY5vJLakg78UZRRyedI6DRYdr8ZViNDazGsGWbYgPvxtoZNfMyswzmUza2lmVgDaWnbv3zKUG03NkQ4tPjjMgXU07TUdLO9OL1bGyQhjryuUtGKauTaAqtZxAX9dYz4HMIMwjGCOUNgXYdC0y4CEGpJa2zRFK4l5jbgjzC1/wHI33wvULKGENP6lxlc6smGrkGxU3MDU0BZ8Q2lJjQjBIencOdKKqsRqfffY57TnXzYGsg9OULzJehJJOHMmyvdiHiVmpUk4nmleFJvT39Rm6SQ0mMUZ1ByV1S/qRms6bYK05EQ6KDoa+fK4kIHkuyilI1Sn0PN1vmBMemrrGcag75kTPHKW6T5/5B/qbfo7R6UX9mhp3OCTpXoG/nIX0PIGX/ut8jtbAYmlEarpp40npABC92zkGqcyz83OREbeQQZOqsInqx1EWEg4PpQZjHiA5J2O+k5b5jOPvptbkyJdHsGbTGqNVaK5tMZKd+h3Nd93x7KTjl0lCfqe/XV3duHLtHKXAdAQG+t0FmPO1GtMzYwa0BgZpp758zqz9UHreDvPvNtrPR6iSHx5S6rg7TfR0epGaPKy1tbRJ9yI8PGxZhlHvlCmgv3fA2Nd3bd2Nvq4+lFL1e4E2SdVJjGT+WI1P68BKgqtyPNuXrAYFdNC0044RGxlrJDIBCCFnwavnL3iHS7UbbWRV6OYmiY1rQ2x8LG5eu2W4ez3D01+SnYMdbx5ugjvPTX9WGJcq0KTV6u9FPxM3e9MhRlKL7zJpp7ThdUh2EVwlhd2Iu2Fq1GXkMX6MDgtyY/cMpG1jnipIm724+jY2UKXr4+WD9pF2c20wOWYdUpX1FcjLoJp1nvep+qm/pTbSQSDQ6J3qRQSCF9AhMCwQtc3VBljb2zv4vG5TPcDLfaGnnMaoYHAjdfDA1KE8RSZB7xgYHkTbZKf5d0N5A1poP5TqKycrF4FzNh/Ha7snaIuk5CeJs7isGJV1lWiobiArzi/pB+ROwBEADnXSu5MOGqKlbFKjBFuNQ0yCCYfQAUcAEaMitaMkC4GW5nq+2CTAcHrpOg97M418iJH4jKeso29Oks8JXpLuzMscIRG6YG5edL/c8fm1pFbjbSug4icmzID9c4KGAVX9OMMEZlOxGWca/ZiX6PsldofAhjSXJC8JXxlxBslgOC6dQf56qs0XzbuYqs6OTtroBuDH9Xmvw13aieDAYFMOqpU2Zc2xmDTZzztp39Y8+3trPcyQ0WPmneJiwzCODo9hOzUO/kwXp4TgwSER/H7U0Z8Vog483PzMnuro7EBFeZXj3+1dZj5lvihcs16u1YY51F6WnfCLLz/HWnqupiZkO+aZ+1LMhBhYXbecyl3z4Mf9Nqy0dpRo33zj23j/w/dwhariX//yN/jBd38wd//DmAWtJLgaJ7p9xwNTwHnYCJjGuCnpF85nLO2qr00iKaGru90kTI6gl2Umi6jqM1d3RzYQHUDOA0ub7t1fvIuSkhKqWJLxZ//yzwwnq8N2mN+p+sCtyhKsz1+7ZLyXUTPxefWt9cbpo49OJylZKQj1CDXct7hgJXp2qtaGRofxj79+m7XuanlQdOL5vc8j0icKE6MTOE0v1B2MfctgPsu7OHuOWBLxZTpHtLS1MDYtBpNjAsOFmrXhvhGMDUxgkJlUZK+R/XOcwKM6efOb7tMYBUpePPA0httVtx0pwPjT0drJ54+jn+DnOi2AGkdxyXXU9dQhPJhesrMtwisC3//W91GwtgAfffARa+d1wi3LFd300hsb4cHK+RobGAMoeEmt5UfQ37ZtKw4eUMwf53AWsJzPmx9CsQDEnABm0M0Beg6km/23UT/OgpwTfBZfs+j6uUHcrYW9e43OqjeNGnV+n+e9/66bFo3N+b0B6nleqU4tgQkHkIS7uPEdDnW6C6WlnnvuHzEOkoblrfzWd96aC2sR09HEQsJXLl3EjVu3sXXTDlTR8aWNDNjNmzdw4uQxs/YP7HveSL1iAsLpWJaelrOsPdskEmficTEzsol/+83vmtALk/x8YsBIo2fOnKI06bDxFd++hp/+1U/5zhZcu34Nm4o248UXXiK4+xrm0RGKs2ixzhux9pESlysDkK7VHnv5hVfQ1NKC0pIyfPi7D827ZZq4X+/h+QS1IHjP5WUveBIUkNpIteJKKm6jh4erq8vyS9UcUrOxcpFREdjAOm/OmMDM7HQ6k3gbQBodGqOjxyQuF19AQmKCUd3I0aR7opMAFm7sKY6QBm4ohhWsFPAcnxKPtMQ0U3Vg27ptRpIxzjBbC43nqHGtmFWztQ+2Iasg2/TjPF3HlQLsAL1adXBsXL8RfgG+6JvqAyve3UVq0aGIbt9f0tFFIRtuBPXFwkYPK6qnMlVXanoqK66H4/SpEdTWVhlbDeY9U8x9AMcX4s8itPxx5wGck5rNwyrQHKA50RlGDTyTSYnIqOMajFTrT6eQ+U1gres25G5ADsMt9uzbTbd9V9okK3mwFuPazas4wyoQ4G3r6ByUwcrr6vTI2ABtqveOG3sS6+1pe6eYh9y8XNRRtd3Y1GDU9PNt1OqvUssZmyJ/NE8nz5ykV7TWmZexWxv8l2cnwU1rWwyGQFee0xkEOYUwREfFYE0hPaf5ZQRDDPJy1vB9jQTH4zh06KW7GDNnzO1JemK3kjFLTEgy0pkzltTTM8zY5k8y0cH/MP4nZi/l5Wfjz//N/0gNTS8uXbpKUCeTxX6sKcjFF18cN5JgfVMV0lNy70wDt7TU7s4QGaMpmN1jukiM3r7n9po9d/nqFXrvRiN9MGPO/vsg82lB8EGoZa9dNQooKD6vMJ9ca6UJyB2i56YO6yWbuG/+xrCStly75wfFh9KRRWoiuXZH+IYbVVQoa89tWrvFJEiWyinQM9AAXnpmOvoUn9Tbi0Cqe4xqbJ5+ZXhmGD5UDRrDP50Q9KuDSZypU23mBMP5FcoTQxnkHZqEopwN+Pkv/s5IYDqREumZKU66lbF+nZQQo5IVB3d3m/SkF2hoiFGfnjtKx4VXWSTWxEHCqLRUBsif6briE+jGv30znVOaTQ7LBh4s2Rlr5uwwii+sZ6yXpMUtmxnbxT5cK75quOz4uHijpjXesGzTbtPmYNPwx+hsA4cD7F1NcYU7N+0yn29asxkX0y/QQ7EALx58ibSkFK9SRnxOZGQkvWkXOnes2mL6Gr5IDFRhXgHKbpehvqHehGwcNp6+Dg9ISWNdE12GtiEuIcZbOScnx9jFRqdH4e96Jz7Vh2tUjmHBoUHmXtlljec07c1SxQ8OjgA0+6YlZ+HQc4fw8ScfobS0DDt37GGcYMAc9cYYOylHreyMPOzbs4+hS9eM+lUMlBMExVwFMPNOJO2DY9RaqHm5BzLhQC7jfMfJnDUY5lP7LTM9D5mZWWjvaMfpk+cYppNk4iAddsBxSq7XUMBYTKlp0+kE03/h2gKJvIBVQORR+p/+t/9o4hplH3Y6Pz3IlFsQfBBq2WtXjQLaJDs3bGfwbBMqyyrwj7/8R7z1/beMG/TwWC9VnBMI9nd4sI0z1KC9rYMOJGNUTbLeHFWIzvRKbd2NxvgeSO60qrMOmbEZyE1ZYzZMDwGvva0THjMOzvkAQxS66a59nSqb3332EYOOs5GXTDUlN6WySzb3NiM1KtXYPS6cvoCauhrj2SnVUABjlaSSqiuvo8s3M1/wkJFTgw4tp0SpoHZzaLG8jzhzhSHItnaTsU/HPj6GgO/6I9qfKh3jzDHCauejCPKLQqh3GHbu3YlPP/rMxAWeunoWWwo2yaiHL85+QWmhHq+88CpS09JIk0jsP7DXqKo+/ugIujb3Yv26AmqT3fAFufey0lIelrnmsBOXXcMg6oH+AXS4t9PJgS73rJiuk6aytpTg3ExmwAP9nX1A+r2nXszH5qKtJlmBDqO6xkqq4a6bMI8NzNbyIBl77v22Z/8KrZfNRRvpGNRrYmI//vxjRDJcJYLajvSodKN+l1QuWneMdlCSSjdMWR8zvvi7O0BQYTjiEQUk3Z09mM5wOCHJSUXJFC5RTbpuPVPE6RrO3yHmQlXIQktLM35Lu9sLVFt6KmOQxzgltlFKeQLFGe6dDpPRSOtcanMvekVrLw4xzGKgf5DzvZnJLPodmY9mg9fHpvrpdJNsbL/GZkk1bFHRBtygfbKNtuzfffRbeqYmYE1eITPfjNApytvsYwF+VXk16um4NrZlzJSzUhPjmRSVyFjh3QY0o8hoLWVSuNdKsSB4LwrZ758YBcTBvvjqK/jwvfdQSbA4f/kMJacwVFVWM5zAD/uY4cSd6sHunjZuGC8TO9hnOFNtdDoi0H5QcqOc7tqBxgZWW0bbFg+QKPdonLtyHkc/OWI2kuIDPYM8DWClpqdQEuwzKs1BSjFtzGAhu0ZERCiN836OKudNlZAKMjs924DaddrNFBSv06aPgKGDQQdKBZ1d5MZuDipuZFMdgWDqR/WiDi5Jc2997y38+r1f4xZj8j745QfIz81lpo5QNNQ1IIjj2VKkXJfuWE/Vo1KJVZZVorKkAt0tPIQ4xlYG8Esa+8lbPzFqKR1E4vAlIX5+9DhBsww1zPoywjHKGy+HyZ0VlKwDVvSJjIyiRMs0ZXSmOXf+DJ577gWjblXKLE8CYBFVvR2tXebQXJgfcullYQ6hWf+ltKRsJMUxe8kjSL32xBbhE35xRkYW4pkV5sjnRxj20mxiSiW1p76aOid9jc6MYrBnEFnpWWatdzR2IDbDkTatprWG0qEPwSWJ3rCqouEAQfnxSB2utXXx/DUmmQg1DmJS0X+XeVI//N0HplLGe++9S6cZP2TnZtFJiloFeUOTCbx4/iq1Lkzdxti9JiarSPZJhDclPsX1KVxp86YtRmU5Y2z5BDL+yP5XmF/IdeQMPXLBDkqbigl8973fGCczhWkoE1TB2lyOJ8+8T+t0dHCU8aaBTB3Xikyq9J2aFwH064dfM2tM197LgWip6bQg+IQXuX39yhQI8w7Gnlf2Y8fOLRjsHqTaYxwH9x8ynK0zeDk2Ogl/+M/+GI3c8Mor6Mgv6giWP8jUZfv27qOjmrvZ/PpMNhQFi0sVWsU4xN8d+QjfOvwteDO+cBulM3lw3qBjTDxrx7m40w2chv6UsHhzr1HjJGQi5Xsp+NF3f+SwyciLcNZrUJlY9m7fa95vPAxnvf4kJVa2VuPb3/8ewrwCjQeimgDsB9/+AUZeGUF1YwV8PbzprJNmDgBnf3Wd7IjP7TqIfdv2YpDu6b4zUlU6nqEDYX5JH1d6BRYQfOUS7+HhgrqaJhOzFR2ZaLhwp+pK4zmw7zmTZUeHo+jm7K/yTKqMkMOjVFz7wx0Vqx1g/qztJ82xwOmlF152JCSYBbH5+Vy9GLNXmFGINalrjO11vldrTlIOsuKzjFpbYSnO+dB/9+zebxxSqmoIlN6nsWvHPvO9wOuN19+ce9+cCnV2DejdL7/06ry176jTqJeHBkXj+edenIv1dL5vhN7CXSxqHEzzhKvbnbR12k/yTP3ed79v3ucMNVH8r1ObY/qqPUXgNiEoi6ziixOJP+gaeLiV/aBvsddbCjwkBbTkU/wSmbmX2r8YxyZZfCBrs8iWkMEirIubw8Pu7qB1H0p9LxAgP/M8YtQ/A1Q90rpnQE6HwOYCBiLPbraZmOAFG88Eqi8DCjogFiecFuc8wfCFiARWNvBwlOSZ37TJpU4tyF5nXB2Xy+2ovrl5urGXd2rYLUdWAVdMBOnGFro2blk1kdM+tPg5S43jIafQ3vYIKLDcPDmZILMeF0YQmbcu97kQRUATEBhk0vXlMMnEfIZlxfcRUeczXfOHJyZKHtnz2+BgNz757CjBTjGfivuNNDlx56su77XeHiQZ/YOS24Lgg1LMXv/EKLB8GZX775JAVOnYblYwHynVppk5rBBA9WQo68TNb/O5zeWygNzPW+XVd/yLY/R+azT17EJoc8tZk43slGwj3d31zocJdLpHRx7GTnI/Y7PXfF0pwPhQDJKZ9MMW5kM1OVBnPZkf9YhMHtqLTP3G5PbpTLum/ae40KTY1LvA8lG/+36fZ0Hwfillr3smKKBNefbSWWY6YZUGhhNsoMTn4/Hg5VfuhxhSXSmjirxbKysrjVpxgO90c3MxXnfJVON+FYC9nz7YaywFFlNAEKjYUEVRrIa6WgmuE5jyTCEZfn4+Dg/XxwS6DzPbFgQfhmr2nq8tBbTpdzP10h3bw1erlbcSIcRdp6amIj4pCYdfPeyw10hdpFyRtL9ZAPzaLqOvdccZJEHHrYUq/sc1IDF+6xkLu3YtHcSM7Zxvkh19kUngcb3/fp5rQfB+qGSveaYocK/E1o9ysDoEfOQ0cI9k2o/ynfZZlgL3osBqMmAOx6olDJb36uQqfW9BcJUIbV9jKWApYClgKfD0UcCC4NM3J7ZHlgKWApYClgKrRAELgqtEaPsaSwFLAUsBS4GnjwIWBJ++ObE9shSwFLAUsBRYJQpYEFwlQtvXWApYClgKWAo8fRSwIPj0zYntkaWApYClgKXAKlHAguAqEdq+xlLAUsBSwFLg6aOABcGnb05sjywFLAUsBSwFVokCFgRXidD2NZYClgKWApYCTx8FLAg+fXNie2QpYClgKWApsEoUsCC4SoS2r7EUsBSwFLAUePooYEHw6ZsT2yNLAUsBSwFLgVWigAXBVSK0fY2lwNeBApNTk8sWDP469N/20VLgQSlgQfBBKWavf0IUYDHO8XEVXjcZ6d3cXDHOiu1uLM/ivqg47RPq4AO9dnpmCjPTMxzH6m3BGVYTn56ZhpvL0hn9u4e7ce3aNWwv2g4vj3tXr3+gAduLLQWeUgqs3g58Sglgu/X1oMAYq1H/wy/+HhPjE8jNz0ZicgJOnTiLQBbsPHjgEHx8fL4eA2EvBUb9I10YHRpFZFgc66ytTpmZ0ZlRDE4MIswj7K56bupTeXU5jh87jtjkWGTHZn9t6Gk7ainwVShgQfCrUM/eu2oUmJiYxLlzZyn5ucHL25PvdUFvTy8uX7oMD9bqe/7goVUDk686aNVyC/aNxIzPNOuLun7Vx933/T4uPvD29F6ymK/6ND09jU+++ARZWVnI/FamKYJqm6XAs04BC4LP+gw/Q+Pz8vJGdFQ00tPTsHXzThTmr8f/7d/9T7h58wY2bV2HYL8oUzFeh7mas3juBNWmzs90sHt43KkmPzk5CVeqVp3XuFM9Of97PUdqWDVXV9bknlW96nn61WdTU1OY4r91ryrXz2+6V9e5s5K8894ZqiSn2c+lQGZiQtdLTarrl9+ezv66qE+8dqE0OYMJjku08GB/XUw5b0BjVUX7+U3qUX0u1Wx0eDR8vH3g5+83d88ztHzsUCwFlqSABUG7ML4WFBBwjI2Pws3DHX5+vgYgBAB9/X3o7Q3ChXNXkJyUiObmVnR2dCEwKAAH9u3BNDxw4sQXaG9rh7uHG/ypPt23Zz+8vLwwMt6PS5euIDQ8FLdulKCrqxvJyUnYt/eAAQO1vsE2qghPwdvb2/y9c+c2+PkEob6pCtXVtQgNDUZXZzfq6uoRGxuHg/ufNwAmcBkdHcXJU1+yT81ISkowwC217eBoJ27dLIN/gD9yswoMgE1PT2FsbBTnLpxlP7r43BBs3LQOgb4Rd83P4EgPTnx5Ct1dPQgIDEB8fDzWr91ogGtychyNLTVoaW7nc3qQkZWK9ORsAvU0jpw4goTUBOSn5M+pQ0vrS1FZWomBvgH09veiprnGqGudwPm1WBy2k5YCX4ECFgS/AvHsratJARdzcI8Oj6CNgNbSVYfzpy9hmlJYQkI8/H39DdgcO/YFQkJCkeGTgaa2RlSU1aK2ps5IhTrcr1+/TvDowubtRRgeHMbN68UchAtVrF6YmpxAeVkZhoeH8a3Xv83/DuDoZ1+is6uT70jA9WvXjdR3cP9egkwL1bPnEUfgi4gIR09PD++twLatOxAYEIjK2lIC3W34sV8eBOyqqmre04Y33/w2Rscm6YBykyA5hozUXAKyG24UX0FdbQNBzZ9/e+PK5Wt8bzdef/VbCyTTCYLchXMX+Lwq9tqV7+1GU2MjMtKyDHNw7fpVlJWVIolgXl9fh/qGegxuG0FGSpa5r4sMQm5iLlzdXTE4NIgLpy9gfGyc9/oZiTcqNAqeXlI322Yp8M2ggAXBb8Y8f+1HKbVjAMFFUlZbWweuXryORh7+iQmJSEtLxcYNm/Hu+7/G9ZtX8W//zf+ELfRwrKorxcULF5GRmYlXXn4Vk1Oj+Mv/+lP86p1fIpgSnL+fP0ZGRggCk/izf/VnlBpH8Fc//Vt88MF72LFtOwGFgEm7Y9HGjQinqvAYnUbq6xswMjmEEYJxbXW1Uc/u33sQcYmx+L//u/8ZN4uvYl3hRly5eM2A8r/4539iQOx3H/+WfbmAW7czkZtTYFSj3d0tnBeqLqkCvXjxCgF9Gs8/96JRY7a3t2OS/dK/57exyQH09w0SlBMRERWO8tJylJaU4sixTwzwNbc2G1Bfk7eWEjEl1Pp69Pf2Y2xyxIB5JmlB7DQq2i9OfYGWlhas37geOymlnrl8BnEn4/gl/0dJVkyHbZYCzzoFLAg+6zP8jIxPh/YMf6X+S6RqMSs73Uhzvh7BDkmJWDE1OU3w24a1a9abz6Sm7OzuxA82fxfeXlJv+uCtH/wIb//Tz1FeXo5166huDAomZAC+Pn4E2EBkZ2fh9OmTOH3mNF4mcMo+J0np53//N2hqaqC6NBn9/cOIjI5EDKXAhMQEI7nFRyViaHgInt5uOHHqOGqqawg4GfD19TMzICmtm9Li2bMXkJWRy/54GclL9riegXYT8iEVr0Beff/RD39i7nPaNZ3T6O8dipdeeoXgPYrT506goaHJMAeRlEYryivY1wlERUVS7euPl19S/x12y0H2rb2rHa0dVBdTHRvgGoBqSqdJKUnIys+Cr7cvCrIL0NjRSLXz2JLOM8/IUrLDsBRYQAELgnZBfC0oMEzX/t6+Hqo6Q+Dr54OYyERKKnecPKSmjIyMRE1NNSoqS1FYsN7YxDo62ilpTc6NMSQ4FLt2HKSK0st4lwqIBDxyDAEfFxYehs2btiI7JwMT04O4XVyG+romvPnGm0byHBwYxMDAAILDg+hA4k8wk+pwBq2dTQgKDGIIxxRBcsA4vkyyT+MM7fAk4GWvyUL4iQgE0CYpUUzg52VUtMBA/yAGBwdphxRgOiS/xeA3f5LaOhupTi0m+HoigfZAqTzHGToyNDBM6bKLgO5jvE4FrHSH4S8ddlzdER0RjcjwSIR6haKxp9HYU2UPjQ6IdrzT3RMBfgFGNWxtgl+LbWE7+QgoYEHwERDRPuLxU8Db3ZfSjUMdGhwSvKSqrq+vD61trbS5jZoO+VMK8+DBfuH8JQRSgowKS6AdboRSmT+fEURHlDEMEXyiY6KNvVAA1NzUagAkPi4eJ46fofqyBEmJSbw/EMFBIeY5YQQOOdH00LY4ODhkpC2BmK+3P4aGhvnsEOMAU1dbi9LyYhSs2UDHk0FEhIcjf00evVHdMDwybLxDPSn1pSQlU706ShvkCNp7mxEZHGvUpUsBkRxy3v3NbxFECfaN19/A8NAxlJWXIicvw9jyjh9rRgPBWmpegVlp2S0jedJnlhJjgPEWlRert6+3kRalDr1Weg0b8zZicHwQLjMuGBkaefwTat9gKfCUUMCC4FMyEbYby1NAdrGyihLjBKNQhCECjz6bDxLjVOG1t3eYz/wDpdp0w7YtO43X5rUrN+DBg3/7zk20y10nGIUhJzfLSGCtLa2U7AbplXkSKemJlOL6DFi4ufoQqEbNd+MTY6ipLyewDPO5LrhIT1RJlwIa2QYnpyd5j5/xOO3u7sGuvdsJhoM4feo0rtKZJjoqHtcuXTdAmp9XaMBWIQ5qMvl5evjTwzOW9sRi/Pxn/4DwsDDa6dYij+pJH6ppnW2KKc2qKmup5u2i2c8FN2/R7tjUzD4O0V55khKsbJehdP65adS32dmZZgwz1Bb7Uh0rm6PAeowOOVHeUchIz8C58+dw9NOjdBbqNs+dmphCV3sXRsgsOD1k7dq0FHiWKWBB8Fme3WdkbFJ1ttMZJio6hqEDoUbt54jLczpuzKC7t81IaLk5eZieVKzgFLx9vPGtN75NdeH/hoqKKoZS9CE6Nho/+v3vM6YwErWNFVR33salyxdRWVmOlJQ0ZGSkY+36AtryfGhbi6K0VI0rVy6Z+Dp3Sm3NLc1Uc07y2lSkpqbxM3e0dTQRmEcRR+lRGW1GRsYYEpFovFJ7e/rw/gfvGulPHqYefM74lEP6lGOOmiTCF195Dl3d3bh+4zrKSm9T9duL3u5+7Nm9fy5eUCnWtmzaho72Tty+fYthEieNpBtKyfPL418glKre7OxsAns7TtGuWVdXh9zcXOSty0dEINWgpJ28WIsrilG0pggH9hxAa2srbpXcQjHVq5IkczJyjE2yprUG2UnZ1jnmGdlDdhjLU8CCoF0dTz0F5DDy/MEXTAyeJD2BhlR6d5oLYuiY8uYb8ZSspiitecwFj0v6+j//+Z/BdUaOMQp2dwbDK6B8Cr4MDM/Kysbh119CcnymscU5g9S3M9yhaMMmdPS2IjIkxjjJ1LdUGyCLi0ox/TD9IRjHRCTSI3OdAQ0BJjOPIT9nLcGaNkKmSAvyDTd9dqEd09M9EG8cftNIhM4A+pCAGHqS/inGaPt0mfE0oKkg+MUB8z4+vjh8+HVs3rqBatdAeLkFGTJMTtL26OnjkIC37sTkxAjfpbF4MKMO6cF+/cs//Zekg6N/aop9/PEPf4whert68UfjUWo1H0rBeo71Dn3qt4bt4COggAXBR0BE+4jHT4HFWVwWv1EB546sKXeywTiv8fMOu6uDAjRJhp0dncZzND05hyCyMGm0JC8fH3ck+qTO3Z+dlr/0YCmULgYsT08H2Ph4xy+4RynKlhqP3r+4D0u9zIvXJcVnLPrKEcyv5uZGwDfesAubr5fvXZ95enhSHXsnLtAbd57z+GfVvsFS4MlTwILgk58D24MnQAFlmwmPCWdsXQIzz0iiszFxT2Aa7CstBZ44BSwIPvEpsB14EhSQNJYSnYaAl/wxNjVCFaEFwScxD/adlgJPmgIWBJ/0DNj3PzEKKM4w0ofGO9ssBSwFvrEU+P8DcUdYeRPBMKAAAAAASUVORK5CYII=)
Explanation: To convert ethanoic acid into propanoic acid (the number of carbon atoms are increasing from two carbon atoms to three carbon atoms), we need propionitrile (CH3CH2CN) and we can get propionitrile from ethyl chloride. To get ethyl chloride, we need ethanol which can be formed by the reduction of ethanoic acid.
Step 1: Convert ethanoic acid into ethanol by reduction
Ethanoic acid (CH3COOH ) undergoes reduction in the presence of lithium aluminium hydride (LiAlH4) to form ethanol (CH3CH2OH)
Step 2: Convert ethanol into ethyl chloride
Ethanol (CH3CH2OH ) reacts with PCl5 to form ethyl chloride (CH3CH2Cl) by the replacement of OH group by Cl atom.
Step 3: Convert ethyl chloride into ethyl cyanide/ propionitrile
Ethyl chloride (CH3CH2Cl) reacts with ethanolic NaCN / KCN to give ethyl cyanide/ propionitrile (CH3CH2CN)
Step 4: Convert ethyl cyanide/ propionitrile into propanoic acid
Ethyl cyanide (CH3CH2CN) undergoes hydrolysis to form a propanoic acid (CH3CH2COOH-final product) which has one carbon atom more than the propionitrile.
Question 31.How will you convert:
Methanamine into ethanamine
Answer:![](data:image/png;base64,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)
Explanation: The structure of methanamine is CH3NH2 and the structure of ethanamine is CH3CH2NH2. To convert methanamine into ethanamine (the number of carbon atoms are increasing from one carbon atom two carbon atoms) so we need ethanenitrile which we can get from ethyl chloride. We can obtain ethyl chloride from alcohol which can be obtained from diazonium salt (R--N2+Cl-)
Step 1: Convert methyl amine to methanol
Methyl amine (CH3NH2) is first treated with HNO2 and HCl, which gives a fresh diazonium salt (R--N2+Cl-) and then diazonium salt undergoes hydrolysis to form methanol.
Step 2: Convert methanol to methyl chloride
Methanol is treated with PCl5 or thionyl chloride, gives ethanenitrile (CH3Cl) by the replacement of OH atom by Cl atom.
Step 3: Convert methyl chloride to ethanenitrile
Methyl chloride (CH3Cl) is treated with ethanolic NaCN or KCN, gives ethanenitrile (CH3CN)
Step 4: Convert ethanenitrile to ethanamine
Ethanenitrile (CH3CN) undergoes a reduction in the presence of sodium and ethyl alcohol to form ethanamine (CH3CH2NH2 – final product) which has one carbon atom more than the ethanenitrile.
Question 32.How will you convert:
Nitromethane into dimethylamine
Answer:![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAe8AAACbCAYAAABLTROuAAAAAXNSR0IArs4c6QAAAAlwSFlzAAAOxAAADsQBlSsOGwAAABl0RVh0U29mdHdhcmUATWljcm9zb2Z0IE9mZmljZX/tNXEAAGdfSURBVHhe7b0HfFXXlS7+qXdddXHVUW8IkBACAabZ9GIg2LhgB9txEk8myTxPMu8/M++9/0t+L07y5r2ZZJJJmSQuceIOxpiOaKJJIIQk1Hvvvfe31j66uveqIIGEuRJ7KTfm3nPOPvt8Z5+z9l7lW6bDJJAiEZAISAQkAhIBicCcQcB0zvRUdlQiIBGQCEgEJAISAYGAVN5yIEgEJAISAYmARGCOISCV9xy7YbK7EgGJgERAIiARkMpbjgGJgERAIiARkAjMMQSk8p5jN0x2VyIgEZAISAQkAlJ5yzEgEZAISAQkAhKBOYaAVN5z7IbJ7koEJAISAYmAREAqbzkGJAISAYNGgKkojIyMHkIfmeJi4naHQeecZNtD6IhsUiJw3whI5X3fkMkDJAKPBwKtPU1QWTqNXiwr0a7+Vlib2aKf/sxgiZ7BLliaWgtFNzw8MLKvidCJuspPlwtKVxFrfh+k9oYwKNrUiGa/y1cvYtnypbA2d5i2Om3pbkR/7wBcVG7j2uNzcr+Li4oRFhwxTknzdWTk50Dt7wVjEzM4ga5vzORB0+/SpkqYW1vAw8p19Dydw310hBld0SDMjfRfsQ9vIvJ4jEl5lVoEpPI20NFQWJ4Pf6/Ah7TiuPdF96CHXqHal6iBQiS79ZAR0ChuXoXy/376Lz+FrZ0trC2t0NvXB09vD7Q2tyIyOhLRoTF4/8O/orSkFD5+vlgcE4nFwdGih6UNhbh+KVnsq/ZUY9fW3eJ3VmRJaTdQXFCCitJyGBkbwcvLC4HhAWiqa8JT6zejrKECt1PTkJx8C9t2b0dEQPiUV9002IpTx87Aw3sBcrM+R09PN4JDg7F14zZx7JWbiSguLIG1tSUp2L7RfvK2vuFufPbJEXTTMW1nz8Hc3By+/r5YtGIRvK29R5/Hd/76Drq7ulFdXY2lMUuxd/te5VpbS5F1OwsZqRlYoF6AHc9sg5OJi9hW212F9KQM+If7I8AtSG9SlFeZgxCvsCmvTe4gEdAgIJW3AY4Fflmy4v7y9DHs2LxztIcPYjrsppeRniLWWRGNZcbVtM/7625raK2iFYyH6Idmn2FaXTR1NcDJWv1IJhgGeNvmbZfu5qfj+OcnxPWFR4Rh45onxb/zq/OQcPw8BvqVFXdwaBBOnjoBE1NThEaGjOLh6xKAL+pOoLqqCl4+XqO/v//hn5GeloGIyHC8+v1XRpXc6QuncCvpFtRe3lgUFAErS0saa12wVdlNC+P25jZS2D1Yt3I9rideR0trCxYsWDB6rLmFuVDK4XReM2vz0d/zqnLx7u/eg6OjI5YsjcKTazfhevp1FGQV4J1fvkP9jMDeHXvFeH9yz5N4/9fvw8TYBLu3K5MRFl+VL1J7UvHxsY/x0x+9NXpNvO3KmWuIWh41RnEP4J3330Nfbx9CXpPKe1o3WO4kEJDK28AGgjDZZd1FU1MzjI2N8fHhjzBEKxR7ezts37TjvnrbMtyCM8cTUFVegY72DnpxeiNq1VJEey8S7VxKvYIbl66Lf4eEh2DPZu2K6O3334apiQmc6UVma2dDL5d0NLe0YumyKAT5hiPpZhLOnj2P2OXLsOWp7ffVL7nz3EKgMLcId7My8M//858R6qNd+Qapg3HN8hqNE+U1Erd0Jfr6/oVWtFbwC/LRu8jWlhZ09XRh28hYYUWZm5uHnt5uREVH6Sm5zeufQm9PLxycHWgaq/i7rays4OviPSVwvH8bKW9Pb0+xLx/r7OgMewd70RaLnYMdtu7bBBUZxDXCk9Vzx87hEpno3/z+m0Jxs6yMWgmfqAD84a3fiv6esD+F7Wu3op1W3b39fbCg1bsJ/bEM0qeDrFaDdJ7bN29j42plkqOR+rp6MGa68tHhT5CdnQM7W1sxYX6QCfqUoMgd5iUCUnkb2G19+5130dTcjODgIGzdsRlnzpwjE18xKkkB34/y7hzuxK3k23D3dEcmrW7Ss++KV9f6fRtHr7iipBylZSXo6+8XqyYWfoH86YN3kJuTg4CF/lBHhsEv0Bt3kjNQX1uPgpwiobxtbW2QlnYbQUFa85+BQSm7MwsIlNQXIDsrG9W1NQjxHr8y9A9eiOjwmNEztXa0ipWrm6Va7+wDNMZYgfPk1MjIDIlnE9HR2Q4vTy+945WDTLB96zb6fzPyPWeiubkFNjTepiPpeXfR1tKGzesV5dvT3SsmE/V1DUjLvY3BwWGEhQeRT1ql1xyb0tkE7qX2wtPb9+ht84Qbnd8WaXfT0NnViW1rt8DO0Q6NLRQTYKtMCti/zyrcnqxWXZ2d4ObZhO7n4DfaloODw7hLMDe3gI21tXg2L1w7jw2rtM/ndK5X7vP4IiCVt4Hd+8bGRlq99GHn9l3ihcAKO6v8LtJv3h3XU40vkjeMnbFn0IumpqIGL+57HgWZeWL1Hrk4Ar5myoqEhX2L7GssKS3Gni1Pi9+OXzyBO6mpiIqIxDe+/vrovhvWqaFSqWBlYyV+iwxnf6YR+fXcDQxB2Z3ZROD0sQQUlRbBw0M7bnTbX7N8rd7pbGxs0D/Qj7z6XDi7ONHaVvH3GpmaoHegF1duX8UTy9ahhHzjzaT8AgMDJ+wuK26W3v5e2NnbC3P75LHh2iaK8ouEX14jRiZGaG1vRVdhF8rLy3HgtWdGFXcXKPhuRIk3NTXRarqd+uw8YX98/LxQUlaM7u5u4f/3Ml4AZ5WjEqwuQgKUVX1mXRaqK6oACxOUFZDyXuYnJsR1g9WI3bhMr23+ffW2lbC0sSDffB6uXL4qlfdsDt553pZU3gZ2g9lXd/PWTfz052/hH37wX4VSDveOFB8WjS+6vItefhWNtFqoI5ObDeJj1uj4oymallYcTo7K6qKroxNtrc1oqW/Sv9qBIQwPDuHijQtk6uuHybAZ6iprkZuXhV/+/BfjkIlZGqf32+DQECzJfyhl/iLAysra0hr+fv7TMun29PYgh1bq5WVlcHZyRlhUGIryilFTWw0LU4tRvzWPa3tatVqTsr+XuFOAm42NNdrb2pFVmCUC1rSTVkWd605c+/toHJsYjzZpZWWJVhr7JeX1yM2/i6d2bIS/oxIIqrv67iWfc3tbG/oGBsjw3QorOOh1q7O1A8MDg+juo1U1yfX0a2hvb0dFdTl+8vP/JSbH5mZmIuguvyAfw60D8AvzFftevH4el85fxjf+9hW9No+f4ZiWXdi2YTuaGpqQnn5Hms7n76M061cmlfesQzqzBtdvXI8hUooJ5xNQWJiPbTt3YI8IkuF2jZCcnoSEE+fQPziA8LBQmFla4MblG8ih1fWrL78mTp6SmgQPeukFe4aK7y4uLigrKUMRmd85yEjjd7tLq/nmxibsfWqvMFFy27wStzRTVtdTiZ2tHerIHCll/iLgqHJAjYUlKioqpqVY2P/rscATIRSwtu3JkViI1T146+eNqKGAtb72XgEW+7CbGoZG/eWTITjU34VeClbrJpVta6m8rrJz7uBudj6yMjIpst0Hhw4+T8+HMmZdXB3h4mg/2lwP+c4tzCywJHIxVsYsx+///T9xNeQa/uZ736Y0Lu04tzAzh521HTq7KfVtjEmdG3NycoK9jT1MSUHzatvVzZXaNYeP2hv/+MN/QlkjWSdcPEWq24effYA/vv0nik5XlPf6+HXIzsiBJwWzaYQn4X1dChYscWvicO7UWdT31cLNQhtcN39HlryymSIglfdMEZzl41evXIPGhkYMDg2CTd+Xzl9EbWU1Njy5DiGBkVhIgTimFM3b19eL/fueRWtPPVIpOKank8x5I1JVVU1+7L5R5W1OEbGs+43phdFUUYdKDkRzdhQr8l5a6bt5+4iVSEluMTpo9eFFL9/pyDBNMkyoLSnzFwEXZyeyrliQz7h2esqbFsPm5mZYEa+kiSliCVtaYVuRb7eztV38Ym9ji3Y7FSppsngvqS6qEjEgZqQ0OYCNJTx0KYqLyxFCcSGDw0O4lpyEVXHrRP/iVy6FpYk2EM2MguksHRwRGhIM9wVuaKBnq6GhDr/51W+x/8AeeLj6iTa9vTzgQPv19vZOeJ1tTa3g8e7q7CzcWYELgsSkwIomNvzscES9RmytrBHk74mG1kq4OniRTasDnh7aGIBBdOH48dPYu2f/6DFujg6ICI/Asb8cwyuHXpuWlWP+jjp5ZdNBQCrvMSgZQsTn7p1PQ00Pu5urCwqLinAn7Q5aSan+1x9GooIUuTGZBcUKgF4iKks3itjtRXuH8lJkaSNznqenktrFwsf20IrC1cUVcbGrR393cFCJF1JVlbKqsrSygAXl8NY3TG81zYFuMjp2Oo/Z3N1n46bVIhq6sbkJN5KvYGWc1j0z2VWx6ZhTCHWFzd6DZJL28VcixsMou6G1tRVV1ZVkaeqlzAoLvf01z6Gvvw/cM91EHEgDuX1U3grpyvatu3A96TLMyfK0cCSy/bPDH+Nr+7RpW7yfmRlNdMkkzkFry2Pi0dTYjDt30ikfvQRHPj2GN771TRrD5oiOWo7k67eQkpKM5FtXxXOimxZZWVUJezt7LI1eLM5/8/Z1dHS0kUmfzf763vgWysooyKuEmYWZCNArq6jGsjjlOJaS8jLxjOoKP8cr4pfjL3/+K3z9vPHkhi1zd9AYTM+nEyVhMJ29745I5T0GsjuZt7A0Mva+gZytAzQ+7eUxcfSyicOlK+dxjlKyiooKkV+aRaxR/bCglZAVKVld0bBZ8ctCRQE+uv5pzmu1otUArzx0ZePmJ0Tg0MVL58QLaPfOvZSLW4PLVy5MY5XVI5ril6OUB0OAV2YuqulZOR7sDDM/ilex7m5uCAsJR1ZmNjopknr9hifIOG4tzMdVdUXwdFNWndX1FKDlu5BiMOzGjJ9hshaZiAlnU30zJUMDG9ZtEu21ttniWtI1rFqxbrSzrDRv30lGRFQQKfYBERTJriR/L23uOO98/VoSVsbHwdFaMTMXF5eirqkebk7alLKhwUGKVm9CWVmF2GfLpu2iraQbXSgoKMBnh4+Qwn9WbFu8dBEKyFWVk5NP7ihS6IuWi9+PHT8uLFQBAYFYE79e/Obl40FWJ1OyMvCkQ59itZ8mtUujI9DS2IKcqjyRzfHEqg2j19dCq3jOjR/Ls7By5XJ88NeP0D+SNz/zu/d4t5BTno1Q76lJfeYqStN68+oNspFxOhH14TgKwRFmprFUiQ8HrHvwFNOqkmWi/im0jsp2lkepuPn85y8moI1Wyk/v2iP83E+sWk8BQLnop5VHoE8YKswLyLTXJ4JjNGJMO3JOOMuZhDOIWqI/YDkPl6+dX1q6YkmR42ZEVuHs7IbcgkyEBi3CwgA/hAaH0UvtY+zet4V8eKpJVteWGKCoYvYpSnkwBAxdcWuu6uCLXyelWI4vj54WcRNZmTliAvnE2pVEgNIGW+IgUFnaIzszF57EkMbbbty8Ahd3Z5FWmEPpXk4UvDZEj1nipWuIW7ZKNP2dv/keLtDE8W56Fm4m3SarjwUCgwKwaePW0cmno+MQSkvLhPJM9bopVsgaKaOgOCMjE4pGt0FkWAy8yaWkq7gLy3OIH0FFE0xzYfrXyLqNK1FTXUsKnY/XKt6Vy9eQD92DVuB3kJJ8B+dOn4c1TXq9vL2wdv1arFujSePqR3pqJhG/uIu2QYZxckrRxwTVDaWCVOaJ1RvJ1dCEWkqv5IA7XWlraRfK+/f/+VvhDmBLhQk9vxwcqKL+cj64lJkjoKu45yNX/ZTKu4xmjtevpFBkZRucyN8TEupPyg5wdFaJGfcA5xPfSkVFWSX27NupzMhJOGIzg8xtlZQ24R3kjRg//TSJmd8abQuVdYXkq+2mnGZXYUYeq6STU64JX9aqVStG+8cKOyMrBTb2tsi5myfMaZxLumf3vkdqCi4pLqEHvpZegp7kg7NFB+WVsri4uop+lZdVk/mwXihdjWmRI10HaIXBwlGrvp5aIoiewSaxwiivKIW7u/7KO+HUZbruBiykSOJrV5OE8l67foVo4+atFDJpUnrL8hhakYRjgBS/ypLTaBQfN2POLy42yT9KUTDgSYnSr7FuD83EbCLzvtg2hoP7YV3LZO4YTYqR1nKimWhyT/RXdPe6lofVb027rBRXrIyBBU34Ots7YUrKhn3PusKr6fg1y/R8zrw9NCgSAfQO6KKJXmZatt4x69c+SWNZeQ1xdkR4aJTedmszF6xdGw8zcunwREBXNm3ehMy7mTQhuCGU94FnX9Dbzn3cu3+nUOj8HGiE2zx4aD/y80opmJPSvXSE32krVpmivLRSuJSMqI2oJaFjrslMrOD5w286sj+NtqB28aV++GIJmdf5ulOMkmhyoc8Mx9fs45+D3u4+qBxs0N7aDRc3R3RSDIrus/uw76mmfU30/ljO+Yk46B/lAm2q8T+RguZjKlvL0drYivAAytgZWafNB3ffPZV390AjLpy7ItIgBihNoquzi8yqdYLwgPMeOejp4vnryM/NJ4VThw1bnyBfl6K8m7vakHQ5mXw7baRYOx+q8h6iAK4rV2+ghbiTwxeFjXIYawZnB81oc2i14EkvEOYU5ht6LeWq+C0oNBA2xLjUSfs0Uq4nM5rt2btbLxL1q3qI+Dwe5Ks2JVM0vzj6aMLRQ0xOao8F8BoJDLOnHNaFC/1olaIEyrCEBAdTyo1iRvcjHmZdqa9rpJeiE5YsXgq/hQv1trHP2z8gQJBE2FMONwubSZ878CJFF1eKICO+51l388l06QKVWqv8zUzNsXJFPPzHnO+rworvIbsRGmsb4ehEAUk08WjsrELmnRwsIGKaYL8I0ZXLV88Ltq416+JgZarN4eXj333vT4hetphy2h/exJLPw9zeZ7+8gNe+Pj4Q6XZ2Ct3rYcSEK304df4kEYkMYiGRn0T4KemBLGWNJUSUkwYbYrtjIo9H8fIZq6wnute6wWK629mCoyK6/Pg4/Qkk77N65bp7DpvJzrtty07xrPD7aCLRVYRj+8X9CQ/Wnyho2mAFzJ/pycQ1AFhxs4xNr9S0GeCtZIIIGYHERZ83Znqnn+FemkVMG8UkBAQRKZOLOwoon72BnisviiXwcvAR70umau6id9GazavgYaNQ3LKyTCE3Y0l+iaDDjQycGM8ZdlE5F/Xhxu1rxCEwgJjli2Fj5KDXbG5FNrFIdgqOfW2sArHmXT1LAb91lB3gIiyPHLBoa26DWHJJznWZVHkzWD//yb/DkkxZ//DD/0/vOj/65AMCyFi86M1IcfJNbW5phqOVNsVBTST+TMnJPrJhigh9mOLt5CtMTbdSb4ko62VrYuBqriUP2bhmPerIfKVR3InJl/Hl51/SDXWDb4D3aKTomYuncfjTwxSI0olXXnrlkbwgt25WiidMJkyOohCkaIWjUzXCpj9d8VYH4Y1vT8yCxuZJTELo9IO//4d79oNXM9/77t89wG2dnSCSJAoqunzxChyIzWv1asWUeunMVaSm3iFCEQ8Ef0tR3gnnLpIPM4tMr+X4xqvfFL+xr/nzz47jnXf/iB21Twvri97L9AGuaqJDWtGEnDu5op/vfvBH4dp4/qUDsDLS5jYnJSYLF0gr+UHtKcXp6JGjwhXh5+eHiH/WKu9jnx6ngLEbcCHzc2dLJ3bt0A/MmqUuz4lmWnvqYG+hWKJ4DHP0tpT7R4Df8R9/8iHll6eRlc+BJoa2IsbgIrHfFRUXYUlMNClrE1yl5+rI50fJytYsJvOHDh4SJ8suzMTRT44iPTOdlOFyOH7bkdLhpqawvf+eAp8fP4LEy4kK4Q1xW+zb/bXR9zOvrM98cVbk3ZcVllFq7W7az1jJvyeFzQRDUXGL0FzdjPTbGWBDHVtDQoPmtj98UuX91v/+qUhHUqIr2aejNQ19bf9uJCRcEveAI5QHaDY0kfCKqKahZspczge5mWOPcSWTcFhoOIpKivD2r9/FD77/Ax3layJuLEtyVjJukIm4uq4GP/vJz/UU9MZ1T+LcuQSk303HxeSLWB+nBKdImR0E+MHLowc+OEBRrDNZPX5++AvxAH7t+V2jkc2792wXZk6NFULp9TCCg0IQv0obhMi+ZvZXlpTlI5rG98NQ3Hxm5s5mvm9zW0vkUyDUz371M3JvDOD1Q6+La2+iv3CKTwiICIC3jfLSuxh4SazEF5C1RVe8iWHs7l0b8SJ6nBU3Y1JZUomT6WfJmrJCuO40rrrZGaWG38rYQLcHfY6++PIIsrKyyILqgv/yd38/euGvvaoEIF69lQg3Cgb0CvBBbGwsBfMVYNPXFNpZFjZDu1PltCjy2YcvCn9oipvPxVwX1hTbcPzocYoLuiB4Lp7b95zoB08YvvHG6/jtr3+LzTu20BNvjA8Pf4gPj32I84kJcDVSFnLqAE+E/00kfvO7/yB90GH4N3qKHk6qvCsoNcKDVqZevhwNq1Xc3B4/LE+QGZLFh7bb2dnBhqJGNT5EjV/BXmUPczKvanxaDxMtTx96IXsuQNrtNLEK/8N7f6BVzvNkXlFWOWwBYCkibu7GpkbKuxwf5csEE+Hh4cKPlp6SLpX3LN+wxGsXcOlCIgXwnCYlpMb6J1frBRhN9yWUV5KJ+vpaijReoZeSxOOSYxZ0xYKigdnUZk5MW7rCq+Dw0CWjgX6zfKl6zS0NolrU5JoI8g0SZCenL5/G5rWbSbU7kVukBwV3C+AdpyhvfoaYpUzzDGkacnBSkRvDTgQ4KSUwHt/8ejajT8eE/zDv6aNsmy2fxcXFFORmCt+FPlhDgYO6Zv7pPkeFBUXkoqFYFnpPTySchtdMfz3dPSII0cbaBo4W+jECnMLHVdsmW8DNJk5cUjY0JJSKNjVR7YVcvfiWLrK+8DNtTX+3cm8hndIBt6/fQeS84900a9asJuvlwzPxz+Y136utCZV3KwVhcNCUn6cnQilAbSLR+JCGaJXA0c+NRHzA6R1WVGKvntJBOqmCUHFRCXKLchFEZApaIU/JQwga4CCrvV/bK3yFX376JY6fPC5YnF545gViZ6I/Mu2ztFCRgwYK0vKmcoMTDXK2FnAt35rqGv1Ujq8osOmruvFf9XlYKRUXlyExiQtSdMDbwwcpd1LhQL52N5okelNuK1eTYqV0r5dPRW0hDn90VKTfcK7wVMJt9ZIyLCVzWpBv2EhGrhH1oXPC8yiBZdyqfrDYVOeZarun2hPBgcEooxzfJLL8uCxwwbKQZaKIxlCT1q3EaUYdHR0Kh/aIsG+xlSplDRFxj0KK8/gq7qlwfhy2l1H0/akzJ2iMdJISWoI0qnfO8SvsBvSnbBFNWtpU47i8opxW3c5UKXDJhLDFRiruKDY9s3LmSSWbyAMiA0gpKpz1PF552yDFROnKw4jurqUMgViyoFWXVyPpehL+9Vf/il1keQt0DhQTYY1FIuliEqpqqoiwJ37CZ3w+KG7GekLlbUErbU5fsKaZFkdm3kuqiQubg9Kqibu4srKKzOiWFKDWgVYiDemgD1fh4YA3FgY3qzITlUUVoizfikUTgzvWLKQ5/yCtOEyMKO1pgg4V5heipLqEOMDD0bG5Q5h4crJycCub8rZppq6sWKjQAQWB8WyRB91EA4x9Okx4YksMUCxJmTfIR0KpHPTSjAqPnFYg22T9nwjHhtY68iW1UjS5MwX0aJmhSisLKfKUzVf8UPDLXUlFmU1hX6FicqSKTz3NIt2H2bBYuvobBGZmYrvG8jJI+zUSsxSxVumwWI11q0zURw424RlzaVUZ8rLycR1JYjcntQoxEbEIpzxiDiAMCA5ALMUsuFt5TPjgZdzJpvSiBESERcLEfGo8OGe2mc5bQVkPecSN3U+FLpyo+ATP4uvqa6jSlTZanu9bShpFB1MFKTbtTz6J0E5AxUVMY2LHK+83Xn8D73/8vqjSdeHkBcQExwhFbUvnGx3jFKzGzwyTmnAxi+6OLjRWt4BfXE3NbDHSku9oxlldXZ2YAE13xaU51/THaQ9FaxNN6Uj+MbP/iXs3hoiFf+Oobu3YUI6zNOExpIwr3s7KwNqMV3AT3b9BFJbnj7gy+hXO/ZEMFt1xxX5vzixRxjA/GxrLSg+N3Y57tD8bT5DmmdS3SGpbZjcjy2Tbla2cVmZBix07GhvKc3avZ5yj2k0IjS5B8NJI+eyFxfm06m0Q3O0dRMK0guobLI5aisyMbASHBEFNgZvhwezXpfe5Tkqcpp/8fvakBVp01NS8Fpy+WkmEOmVFZfTMtIqVuJmpmQiu5BUvc8rrjqvM8kxEeN/bPab7/h3REIK9bjLhZ8U/3J/0xgqhYw4fPSz2//53vq88gyPX2FDfIMhzmNd+PsuEypsr1PINYXAnS3HRgMIDxJ7M5iGUG7xrB+cma8H/zR/+gwZVB6VgKRHol25eRF5mPq3SG8TKqTi3FM/vf14PX37Yb9+6jWIKMGprayG1NSwGCkdXczuhMWEId9OJ1Bw5mvfrF0oOWB6+HNVP11Kk/AVcpXrVnPbBVY2E0KSETajtXeTzmCB2qpf6ZU7nciBaSL6WzNuZ6CbqUfaZXzl/Bd//26mDtN577z1hph8c1p+Njh1IXC+bBz9jzHgz6YMxVUEaorKF/II0MtLmn/Mg1Z9J0/XSjJf9o7rpRhr4tdYN/bNyoCFfF5+TJyRDHEw4ggPnmrLwsZp7z+1r8lB5G5vZBIy0rzEdzytEJsJg4ba4DSOiY+WHWUWmXp6R99JkictB1jfUo6GZXrru1mit74LRMPl9q1txtvoczl4johiKO7J2tiSu9X00nkLw7e++KhSE7pjiSVd1baWgsuzr1r4wJn1IqU98PAeFObk4iHQcfmHyNTFxCAdbauQ6BTJygBtP7rZv34IVY4L/NPvxJKCNaD6NzeilRaQ5trZWYkLgQu1zFPNE0j6S8vfiMy/i7Q/fxfXr1/HnT98X0a8qJ4fRQ8yIUMeSXuYmNEFyM1FjUNUP40FTMZESL0m655qJHXMC3LlzB1XE4BUfH4+9e5kDf7oWg0H85eMPxItYuJToPrOZlANQxb2n75yFwBkPfP/4O9PyMrvfEI0BXm1xeiITAnG/+PngGBl+Ts0phZB9+3zvmSDIhMYDj2cx5vi9QuOLtw/0D9L+5nQcXeNIzW5uh4vzMJc43x8Nj4BmrBrT+GXhSbg15U9zv/jBMKH7ycL90jwXo1DQP5TnRxn3PHngj8gU5Jc+Hcvn14x9sdigD1vulAmOrrWQ99LsS22JMc8ENLyoMBKYDNK1iT729Im2dZ9J/rd4dvg55G0jbXE7Gh4G3qbhbeDfeD/GXHkOTSiYrIDGLVUOp1dYFz1/XHmtqxW4c/cmCktyqW0Tsmg50gR3MULIzLxixfIJGdv4XcCZGDlUsIWzNSYTU4prYkxpDQNntSs8A73onUj32opdopTnTtczoPOuO3zyCAqIez7R7go8iHZ297Zd45rOKc+jlMMOqlJIExei02Wed3732tpZE63zxAG29mRd6B6iZ55e5QcPHKQFWhGx1ZXiD+//CbHr4+iZUSZL/RR0101jUZM+O+mFzfENk/q83VzcUEE1pE+dOY6tm3dMepl5OYV6L3DdHbvJV8I3nQccy7rl68UnJe8WKmj1nXwtGcNf4/q+2m7wLD0+bjV9xp+Szfmq0Rm2/nZ3d3cRPKGR3U/uRA2ZV7JysolFrERhfaI/v4CFIq2tonp8oQV+UPmanR2pGhLVsWbZ/dIuenka4wKl+jTUN07rdouXrJgE3HvmzQ/k6ENK5+6jh3C4j8YmP9z00TVF6b6INJ1gfy5H8vPLRrzE+LUy8iLiB1OJ8ucXDU0GdJQut8XvJH5h8OSBhZUDt8D91nznHwZ4lUWTiWF6abOyZmEc+aXCfWQea2MjhQCDf+MXvDCz0SqN77/oN09O6Fh+wbk4upFLhSwzpLwjqOJUXVMN5bJ3UTWnXgzSvj3NfahrpOIMLW746M+HR0k7NNfME0ROY0uhymtdtNqYSkyoPxyRzisRDlTTpOM4UnStHRWasFdpc3Dj49ZSNG03BfHkCLauyZT3AGU0sGvFj2o/d3f1U/t2lK5mT4pbn+JTt28WOtXXVm1dTdHlLci4k0EWqjYiEtH6HDl3XkU0nK4jbHhcMIazKXyIJtQlm4ph0ES2e6Sgxcb1T4rUyPOnL4pa1B999BEOHDgwFSRiex2tXK1IWfdSe0wAxBXijIWi4Q8rlhErFbnEeExwICCrdWU731QjUVGO76lQ5PThvnPUMo/rBpqgs6IXk0uahPJ2MUZ5ckDjjhU2r4zEpGREIfP+VkRjygqfiU2aacLH/lY+H7etKC+ejLECNxodX5rJLitwMcGg7YNGNHEQXAgKHNqJL0+MSXFrnhe+nlHlrZn4KAdxaVNuQDxf2nm0UPTcnuLnpb7QY87jW8wfdDJreGLCfef9NRNi0ZeRibjSrvLsignFaGeVCbJmksFV0gYZR5oM9VE/eLI1RMrS08eJJlh25AIizU3S3NJLn3oYUbdLjWqhXuBF+HXrWZd0BwePO76GAiqjei/lraJJKVuO3F3dsSF2nXL/R4yEieQvtyULLeOuES+iwHVe4IrKggpynRZPOB4HemgywPeAKhuC9L9AXkyqdIAec6SaJgK9FCOimR//wz/9I9768Y+RSu43rgjHNddZHGniV1BcSBPsR8tBMeGFz+KPkyrvuLjl9HJJo5dYyagvYaJZPUf22lGKAa9WxgoHQpizaWUMsxfv10C5mZFRi/QU91TXNZni5uO4znQTBaK50Y3TyMFDh/DrX/wCFcTdLVaE9Pf0pl2ikhbnUV+5ex1ryHSvkcOnPherQ171sfJnEQEPpLOWrFyCq+euTdVFsf3gwYPkQiDOZuOJo/A1jdjTS5+F8Rno6Vdmt6zQ6WHlFVD/AAdhjL9FQrnTPuzL5e2c3sHHaUQ53lxMqszp5czbu6hEKDGn0stRmVD00MvTkWaybFbm9iysLcTqiEsf8vHMmsXSQeZbXiFxO7xiHeqnB4zOZUoVnjT7WpFFpLerj/brI7+bM5mCu5GXUwAHWo1aOFpRepMLEeHkICmRfL1prqgtqYOztzMFBiqEHW5+bsJaEhwQLMx4bpQ5wCu6sPCgCSPBwyPCcOrUCRRRfikzbt1rtckvJ355uqv16zTzbH+QXpbs5tEV5pRmBcS825PJgwRLWdKKVCPBqgAEv/E9/M+3foQyGpvsTtBIN01IeFXJeOsKrzJN6VliZefmqQ3CUVMlqxdeeAG//e1vRZzKdMXNUo2ndz+Nmh5yHdS36rHvmdOKisvMDrSS2ZvGyWDfENGFmhLbGDHykbLm+89jr5n88EyE0k1kI5yi6UiTJCZjqSJXWiHdmwX0AmdSFz6Ohceh+C8d38erclpZW1BhDxZuj39jhWVJ98aeCFtKi8rJUtIl+uJGbfUP8BhjM60R/d4rJp/M8tffq7RrQVzidipbQbbEvOLMha5ZzZrT82RqxhZFmmxQX/lc3HcWbo/HPG/TWJ/4dz6fRrjPrFi4ZCg/R7pshTa2FqK/LF009vk6+flrJyWre43iOadzi3OOPKOad6PmmeZ+a0TjnrCmsdBIJFKdVJGN40VqampIWbWICaQ54ccUrY4OrcLV4+8XALXaQ/iy1bSYcXV3QUzsxKtqL4r7Yfy4ENK9fNT9tDrnyQlbP8btx1YPYUHUvn/iQhUzfJrtXVynGuUTSeQDpGkxR319RT34+WFhZ8PyVXFIunIDlVSxLjREiYFZsnwJjUlyNzU2oqSlAL4OAeLdP5UVecKOGvCP4zQDrZVpbWtGZgky75FJsJP8IufOn6aXvgURgHiLWSLnDmuE60bzrJhXBHrmTVolc/R3ZnY2MQjph+W3NhFxC5kvmUVstmSwbwCNxbQydtL2jW/uM1/fj5TEFGEe1MiGbetFNaDkC9fR29YlVg+9dB3t5Ad1cXDCoiWKr0ZXmA3J3GT6tatZCd2X6DMo3tehs7mz05h+sF9xMtHbV+c4S3qPucTpX39cZByy04nLmlYJpmRpWbloJRzXONLqQE0mPloFk+vF29cbu7dMnb+8bs06Mm9fEGkupxxPYssGTl/R+k91x2EXrepZMTAzne64ZXN5H/3OPNO6UttYJlbeK1ZP7QecLu7ZjXlooVXkWD9N3JoVIr5CY9Hg9pixrr6xHn5NfnrNc25rG8VGcI1sCyv9x5ZfqEEhgULp34/wqt7T0hue3pPk5k4xJr31a4+MntrXUzUrTGFR4ZOPvelcp6aIyXT2na19mIhGI27adcSMm/fkxkbgSLx0FXZ5DqisKRUEQxFhiwStKqd8eVIp4KUxSwS721QSHByI0rJyoeSYLEhNpYM1VdZ0j62vqhcr+Haa0GYUZmBxIKcPK8LvzFaKNu8ak3qVW5tLE/YsYo7TnzRP1afJtvMYr6FqidbsgtV5Pe+kWugs1xOvC+sQy0ay7vI7/eiHh3HzUgo6IrqIlz4AN5Nv4gmqPldeXUrvAt8H7YrBHDdOebPi1siLLz+HxItXkUZh9z00y6urbcbep/VfrmqKou3s7KGUMV8KCMqh2Z/ij24f7EUF5WOuXr0KKpqV5tXlIdhNoe00MaaIdFp5X7h0mSKMt9yHn25i3LLycuDm7Iq2hpZxN8aXauj67tC/UeK3vb74/R9+j7u30kW0PJuQQqk+9tef//qEJ/F0VyP82fFK3WDu5BzoSCcHnHgupJfEAhonQYIvOnbDMqjN7nOiQ4r66Wf34b0/vkvxEWlCAXv5+aKPfKVsql8UvYiIdxSFxNzWdfW9KCwoHXXFVNaVi/Hn5uopeLN1x+2XRPZQQmk47E5gOs7p+5AnvgGFTfm4e+UO+fdBwZrZCPfUEkNsWb0J1SUVIxXiOOyvB+70AjYlsy/7A7VCQVwFRAFM0cUcGHr6xHns3b53dHN6XqowE2/borzIpMxvBMyoFCmIhCQ+bgNlA4Vh09ZNVJNBn7hpOggwQ917FH9RUlKMk0dPYsnSxVBtIhO5EdUzEPFDyoS4prQKdVQSlt1nhVkFo8qbwwn7aIHHBEOtVISFv5uNHJNw9DwF1TUIV+ZsrHgzCu8Ia1wXLQSb0EBWe20gNStwvwAv3LmRTqTcVHmOti5aGobq4uVUgCaZApfziAlyIcWlOCG/Og9Bai199HRwMtR97kmPyoXlN6zbKD6TSXhoJOVcjp/lOZmo8M0RRquxx65dvhoNNXWzlhsYHhxKUZXjg9imAv31116fahcx8NjnZ2M6cS7klA3IHUYR+JvXv4OomEXwoYAX3xHT14PCExO+FC7/RPWZaRxxgBy/xNjSMlb++Z/+27jfPN288bff+a74jJVXD72KIxTFyv6ykwknsO3JmSnEALIEBewOotdN3YQ5p4defGW0C/y8/eDvfii+c5S1VkwoonbiQMkBCpLguIRFq6ZeaT0o1vI4w0Lgmee+RjUHliE2Wluk5UF7+NKBl4GRMIkkciOePXUBgeEBiPTV5kEfevEQ+DNWWFH/4z/os29q9nnj9W/j2Nlj+PSzT+FNFtuta2ZW4jQqYCn4M5k4uDrg4LMHRzezcj+w9znxqe6i8qzkbnIxm5kl50ExfljHTVmY5GGcmEMS9u3aS8FBE+faPoxzPmibJ06cGI1+XbdunWhmpquxB+3LfDhuTczaWbsMXydP8Ge2RLNCWLNuNWUqXJxVApeJyCLu1W82aU8l3N/EG1dFNLElTV1mY4Uz1Tmns12TgjbT52Sm7RgKHtPB7H72cVG5wSV69hVRXORKYBbngGxxHaaMEmd31/u5vAfa19t6cjO42nr23hEP1LmHdNBXrrzLGyuJmKIVEQHh2P/c9CJjH9K1T6tZZsTilwDnGKakpIhjli17eIUsptUpudNDQeBi4gUR5MMFGvbvY6a2qfPIH0pHptEoj8mjJz4XVfvqyR/OgU8O9LLcuvHe3PjTaHpau0ykWLkCYS/FntRSfzgQMIxWcJVUyEhTJGZaDevsdOv2DREIt2rFg034jhz97KFVCRwmi4eR0fRjYO732ufy/nl5ebCiIL5mCoRcTwue5cRnIGX2EfhKlXcrJfJmE4EAp4o4UZUqtfXszx5nEyLON2UCDc73ZOGIek1q1WyeR7b16BGobqikmI464SJRey/QI8x59L0b34PLyZeQn5MvmOIE+xUFFLW1OHwlXWXFzWV2OWJfU1+bKxB+ceQUFvr7iQkFR0ozv0Jebh5++IMHix1IvHxFRDE/iPJmApSs7Cw4UqnN9fGTu/0eFLDrydfJ5/xgk4oHPedcOI6DSEtLS4lAyRjR8cvgrZokqvERXUxdTzU402I+yFeqvFVk2ttExT/minB6D6fhSJn/CHDK1bP7Dd8SpLkTaylqlj9ftbCSTrudJbJFOK2Opb6lAn/47buUwlSN5ym7w8lGeTlm5aQiJzsHN29fx/IYbUrmdPvcSCmdnMXyIFJKTGCFRYUUZTwxvfODtKl7jFTcEyPItSH4Y6gyXxQ34/uVKm9DvaGyXxIBicD0EDjxRYIwZW/eqV3NHv74mCAO2bR506ji5tY4H75iBZnQ7RTLFctYSlaNX3z875x/TQyAgoqV2dAUApVx+zNDmg7jmWYfbz8PweI2lihpuufX9FfDyqb7XXMduj79iahmJ/L56+4305iA6d2x2dnrYXCVz07PHt9WpPJ+fO+9vHKJwH0iMCzqF7AbScNrzsqohtjdmKWMU4/GyqZ1m/UU95EvDwtOhV6ir+Syp0qq6BCVn7wqfOXNxDzHbHQxZHLl/LpaqhCYnXcXx46eIP5/F0qLWifKgF5PTiQ3Rz0VPVqIiFAlTery1fPESjiEtetWwcqeSJ5J+TNbm+7EISn1GgqIFZKJe3z8vLB65XqxOSUlmdKh6uFFLF4VxAmQmZ2J5StjoPb3wvXz1wWl89Ll0WSC3yD2//MH7yF29TKE+USgob8OZ4+eEy42Jm+prqohMpZ+/M23vqM32SiqL0DW7WwMEKkMM8lteWrrfeL/aHbPrVC4OpZRDQIphoOAVN6Gcy9kTyQCBo1AbkEmCqngz+LFS0b7yWVe24hoZoH7gimzMJIyk3Di5EmsX7+eTNpFghXLjChEN5JPOuHsBbGCVhHrX319PQ76vkT0rcQtTsowLTVDrMJzqAwkU556+5QKbvnLxBPBjKIa5Z184xYpX09RyMTOskdQenaPENdU9BXg8H9+CSeqWdBFnBVVdO7MzEzypyt0nxcvXybWx3q89dbPSJGnIjs3B8TOjmDByd+Amtoa2FCMQcDiQPjY+OAuHcv1GUy3myPIJQjXiKve18eXqDmJc58sE0k3k4jpazGiYxbDatgeR04cJsa5BYJimUlROLZirijvxHNXiRehTipvA3s6pfI2sBsiuyMRMFQELp5PVArZ6AjzYjODnShQMYVcSbiCppYmPLfvOfzmD78RFLTMHMciOMCJIWvHgR0IcFLoL5kKlMtcPvvM82L7O+/9iXi480kBNuD73/sv+Oyzw2hiqmPS4LxdTTXinyNmSJYcomctrS4m4h7F155+NRvFVONgAe2z49mtOPL+F0g4c3a0xxr+cf7hEOX6M3Vudk4WNmzbgH079uHc1XO4QTScF764gJefe1lQ6HLwqvcIGRAz5XExlaf2PSWug/uTlpIBN283NNVmEiNgAv77//pnrIyOx6mEk/jgww+pmEcfEfJMjdtUuD7s7d3EUsg88/M19e5h4/ew2pfK+2EhK9uVCMwzBLjAj72dinjvtSVM7YgDv5PK6DJ161Ty5vfexJvDb+IX//ELUXCEo+Q1ft8OYpSLXBQ5qri5LUeiKhbMXiOy55kdeO8PfyXeBYUfPDwsnOhlqTTk559i59NPISxMW9+dTd9+3v60ylaK12xdv4OCZTfgvb98gN/+nz8gM+suege1RDhc1MLIRJlIKEKpd6SgF3gpxY5qKmtGC6jwd+47V0CrbKqEj5OPoLRlU7iHtQea6Y+ljYrOVJZXwdqSi6w04cyxc+RiqCVOdVOsWbUafUbdFHRk+Mqbq3M1N2v596e6z3L7V4OAVN5fDc7yLBKBOY8A+3SZh92WaiVrZP/eZ5GVkYkOUmQcde7q4DXhdXLA0+2820i/mU6raVehvLlGNKfnsbCi5NRMKqhJZm8lv76dVt5ctU4j1eW1orqWnZ1y/h/+4Pv42c//Felp6aJ86O6d2hx3NypdyRMKb6LNZMmuTEXKlQz4BfkSDXIIVUSzxHmqC6+RLpqA9I8UDeHfWoiLgicWpfml8F3mK1bTomAOmfVZOECPKxlqrASuRM/spnYb7Tub96kkC0zNTdFYS2ZyUvYe3h7EAvaSOP5WZrIo3rIoSMsTbqgDhCuGsYtAimEhIJW3Yd0P2RuJgMEisGx5DK5duUZV0JSVpUZYGQ/UDOLIp1/iG0SJLCK0uXwo/fWR+dmcvt8uTUfylZvIy8vH/3nrX/Duh+8JhcY1xFm6yfTOvuWirgoEjbBlcWlP65Fyqdwe549zNUou+aiIUlGrkaqyFRWWiO8aiQ5fQmVFbUS9dZYwjzD8y8V/w9dfO4T4mDVkfi8QRV6KasmPvSCY6j9r67rz/rZUKdGc6lh3kn+cxdnDDXXpVGjDVCl+wUUwWKHVEZe2G3Fp99PqtJpW1U3EZWELR1LaZrClKmYWXHbVhmo/ePtQFbxibFiplLx0VDsi704+FRAJIS49/cp2euAawBfTkVLABtAV2QUdBKTylsNBIiARmBYCm5/chrNnztFqWb/0aMSiCFJSllTi9S6u3rgogsC4WEpU8FIc/uITHNj9DPo6e8GV3HgFm16ZScVkmtFDwWS8kmXFzGbrBcRu18+1ykeqmamo1jqviFPSkmilbIaCgmIqtUnEMBQIppFAYsOzJAXJJSB15XbWHVodd6CypAqVKETG9Ry4urgj804W1kSvEu3a2tgiJyNXKG87Ov8AKXql7jeXHTclv/cQAhYFiu8leUVkXeigErlEisOlZOl6mYimtasdbtZOUFPhog4KouscpPKqJtbCn8/EOVwrPSpuEe4kpeH27dv43cDvsJhKdNo72iM8yvAVN1+7CZdunUZMw7QGkdxp1hCQynvWoJQNSQTmPwKeHh6k4Iz1gpfWrt6A4NAAUY3tMlUhrKwg/zCVZEy6dguvH1KK/6ykeu0ufu749x/9K9799duIjl4qAr7yKQDtVn4qQiNC0UPKvbGqgerJKlWfvvu97+KP//lHfP7ZUSof7IWFC/2wZZN+oZiVVLo17bYVsR/qm3W59vYyKtzBLHCeCIBnfAC2xG/Ht/7uG/jNH3+PQOpvbU0tsdK1UKpXNfwD/dHp2kkV5rKp4l04VcNyR24OVUIcKaDjTmltTlSfnrV7wvUEotANEBjUl9QgKNxXlJzkc9XRd2OuFU9WBTWV5+xo7aSVuRp//90f4K3/8xZOXziF3Lxc7N63CxFUunKuCJfYlGJYCMg7Ylj3Q/ZGImDQCLDpvKy0AgkXTo8yrHGH1S6++PGPfoKewSaR62xtpi3ZqLkgNof/8qf/Jnzfi4MXC/9wD/1Z0l9s0PiSllyc5fVvfAucjrYm/gleA45iM8qtbmokTNMb12vzyXmnWKofz5+xcuDg81gXrSjNjavjqUXFh719k36O+s4tu7BzCxPEKPL0pl33vC/ffuWbqOyqg+cI5XPY9wLFdenKN958FT/E34ufplN4xlAGwuDAIIaIplaKYSEglbdh3Q/ZG4mAQSOwJn49qoMrkZOZO2E/LU3IHz1FPZfoYK2iHqvgJmqUzzlWOG2MV7pOjo5EDvPUtDHTKG5FgSqKe3K5v8I0GsXN7U10XfdbWW7aF/WQdzQidjujoRF/wkM+l2x++ghI5T19rOSeEgGJACHAPPDWcVrK00cBiooC2dgnbW3DDnLDDvh6FPjM6jmZmnaEnnZW25WNzQgBqbxnBJ88WCLweCKgstREfD+a69+7Z/+jObE8q0TAQBB4rJQ3R7Xy/+ZSQQADGSeyGxIBiYBEQCJgQAiMU94cCFLXVA13Zy7rp+/nGA0SGcmnqGsqh5uTtwFdzr27kpGZJooZLAzyQ4B30Jzpt+yoREAiIBGQCEgEdBEYp7w//PhDFFPRgN17dyMiJEJPgSfdvCIYlpbHcHUZM7Q0U46jUw/9e274nG4lp4j8TaZ0lMpbPggSgbmDwDDxgBvNAR7wuYOo7OlcR2Cc8m6lvMcbSTdEJCfl5iMkMHL0GisrqolUwV4obhbOhxwrnX31MDMzI1YlB4PARtdaMER8xUNUftDC8v6iSA3iQmQnJAKPMQKXkq5i+Ypo4m+ZKkJ8eiAVNhGzmpO0vk0PLbmXISIwTnlv3bEJFy9dxAcf/YX8w8P4+zcj9HzEjs6Oo9cx1ow+PDyAc6cT4b7ADXHLVk14vRp/82RF6Scqas8NCcpFrv83ImP91hNt49++PH1MkEHs3vY01RDuQxFZFQb7BrA4guoFi3bF/4+7prHn0b3W++2HId542SeJgCEjMLaC1QJP91lT3HzdteV1sLKgQiI2E3OxGzI2sm8SAUZgnPL29QzAxg0bRW3aisoKfPLZh9i/74BQnt6++gP91u0b4vdl0SvQ0FqJP/3+PapV2yRK4zHJf1tbO5UL7IWFhQXy8wrFvt/9zvcF8l+e/JxqAxfDkriJX3n9AK3lnTBg1IxLF5NgQmw+Q0QMUFfTQBSEQ8Su5IF1a6jmLxFDpNxKhVqtxsEXX9YrdH/y9JfEiJQreI9fPnhIbHvrf/8ErVScwJLqAg9RpJqJsRECAgNELd23//xH1FTVkHtgKyKCY0Sf+IVxLuEE1fqtEZzLXVQ84dWXX0N+Qz5qiDmprbUN2zZuw3/8/j/Q2dWJJTFLsOmJTaPHius6+yXKS8uxeGkUcSivksFx8jl77BF4kEDRY2eP4amnnoKVkZKSFuo93so3XWDF+cUUXTtJryiuwE3iWv/uG9+Tz+gUQE62oJou/nK/h4PAhNHmg8SmE78qHhnp6UR5WIIjRz/Dnt370NjQRBzEI8TD1J8L5y8JPuJl0bFQqWxFxR/mGXYhGsGIJWG4nHAN2Vk5sKecTB9fb7HtJD2Urc2tgs4wkCgJi0iB//Lf/oilpOw2rtsiAsq4AIG9yl4o6fKyCmRR4fvKyipELAqj6kMqJJw/h8Bgf8THPUEKt49KAh6Fl5caUYsXIYcoDX/3+9/gmdeeEcUFuqgWraOjA57YvhpfvPcFGuoaYEz+AKZabKS6wAlnLiM8KJQeYBu89+c/kYI3obY8qPZvGQoKi9A91IUglyBcOHaBuJULoPZRQ03nupt+F8nXk0eV9xenvxBlApdvWA47BztcuXyVuJJ7sHbVkw/nzslWJQKPAIHRFznrwTGZGznVWaKKFpujdS1sqQWpRBPagTVUEEQoUQ2BOP27oLEAAc5Uv3vEqMbbqomuNPlGMgb6B7B3+15xTFVfFdRmar12WRfX9NWgs70Tfk5+VBtbeZ3pKpvywVLUVdSTtW0QccErRhGztLIUpUyT0m5gxZKVjwBJeUqJwMwQGKe8G1rrRO3Wl155jh6UYSo2kIUriYnE/etLZPtt4EGvkQaqAuRAilEh+1PBxtparLpXrYmHk7UaPv5euJN6RxQT2Ltbycv8Ga2GnZ2dsXrtSoQGROFC4hl8+slhcezGdVRFlx5iJvVXe3pg1449OEOF6z//4jAp+iAsjYwVD+H5i+dRT0qY5dKVRNylggh7n/6aoGa8QQq1i1bFjsbOZL53Ry+tstUeajC7kSmR65tamMOL2t5H/UlKu4ajn36Bv3z4KV587mU4ODkKS4GtrY24zvqGOty4mYT1cevB3L61VFtY80Lh1TXXNy5sLIS/sz+KaRLCElQXJJR3LRVvSE1JJ+UdT79qJzwzu13yaInAo0OAV7CfffmZcKf5BPog83YmDr34ClUO60ZdD8W6UPGQ1CupyLPNp/rZSnnOX/7ml4hcEimKj3x05COYUMDr/pF3QUlLCVIup6A7uhsJXyYIfvFdm3fBzcwNd6nedmhoqGiD9/vywy+xbPUyrIhUFHBSZpKIy2ltbEV9TT1O153GG6+/IZT7ldtXUFFSDscFLugk618dVfsaIEve8qC4UeXv7umG3Kw8JJ5PRNziFXL1/eiGlTzzAyIwTnm7qNxGuIlVQnnyLPbEiWKcOnEWVlZWpHi1Pm8bqsrDK1WNGJFZ2kGlojJ3SpCbCT1IbDJXgtwUKS4ugo+Pt1DcLOvXbKK2z6CFFDaoli/X7+UqNq5uVASAZNPGrXj+pX1Uu/eH4rvayxWB/oFURagH3QNNyso8KxOnzhxHYUEh2js64OrqIh7GPvJx8wNua28rjuUqP1wmMDBcqRRkZGJMkef2dE5z8X33jr1ooRn+9fO3RJ1hLjdYX10vtnEVIQ7E81joIb47k3WhnWoY56XnodWrVSj9frImXE+4LqoN2dnaicmAVNyaOy//O9cRuJ1zC1cTr0Blr4IdVfzizA1WyucvX8QAxZFEr11KlroyKhnaKN4b7MI6d+Eclq1YBi+qq51+Kx1FJUXYt2sf2ujv8qnLcKP4GCd3J1Gxq5oCYnOqcxCqDhXPWmdHJ8q7ynH17FUk0SSa3wtRkVGoqKvA8cPHsX7TeqxYuQIXEi4gOzMbv/vT7/DUnqdQWlgqanwvoEn70hWLUVpUSi6vVpy8cALbNiiFTeIilyOXnt1zCQlIz0qlGJjx3Opz/X7J/s9vBCY0m6tIAWtk987dqKmuQW5urgj4ciQuYY2wOZyVo0a43B8rzPqWCrg6eNEKvk3ZpGMm6+zqQHdPr15VIkdHJ6G0eQVvTy8FMzNzoQg1MjQ0QOZyB/G1ob4ZHZ2d6CNlmZGWgyVLI8mc3yiqDRltVnxaGrNZX28fTS5IQbsoypvnGTwDb21rEd9DInzxyV8bYN9gJ15Cw7TsP/n5OTF5CaEqR8XlZbB3Va6XJwX9pJQ9LT3F9wHah1f1FrZW1F470TTawNnPGc/vfW603/IfEoH5hEBMaCw+MPsQ9mRZ2rx2CxqomnVq2W3cuX1HlPqsq6tDSXkxGlsasaDAA9/95g7s27cfLv7uZMVqhIW1JZpaW5BalIZTh0/Ss67CSwdeEhB97fVnYUOuN43Y0OTXwtoK3tbe2LF/H+6QC4+P7xjuQRsp+sbWZno2HcimRRa7jVtEnMq1a9cQ/UQszOk4ZvN0dnXG+pgNVBa0Eq0tzaiggipaMRET+YSrZ/DqoUPz6TbJa3lMEJiQpKWHfLW6g/ybZI761a9/gQtkrm5ubtbZRgpMRxFbWliK7TdvpFKxAC9a1dqyhU1PQkPCaUbdgYtXz2H96qeEomWTNE8EWLjwuznNulmBsvSjFauWb0DTyHmdnFQUMZ6P2OWx8FvojaKCEpRXlOHwkU+goUy8npwo/OEubi5UAakMDdW0Elg8LEoZdnS0obmhRbSdm1UElR2tIqifd/KS8dlfjiAyIgLPP/syjp87ikZaQaic7IVi5yA3Xg1ohCc0/Nu6ZU+g3agPVxOuCJ+3rr+tH12UMscmc0nq/5g8T/P+MkUU+Ii1jV1R59MuCKtUYGgg/EJ94bnQE/1UF1vtswD0NMAnwAdpiazcFUtYWEgoYgKW4vjgl/QsdoziFTombaufnqUh4i5nURGPBE+s+V2TezcHrfT8NjY1YYG/MpG2pEl/9BPL8CnF5rQ1tVIqqDns7OwQukQxuy8M9aPg1Fq4urvq3R+e3FeX1Yla4lIkAnMNgXHK+1rSFfTQQ1JaWQiOPNfI84eeQR0FeLFvWiMcdMb+8ZTUJBFxzqX5ymm1WlRoLHbpJdO2UGgjiph/45KC6Wl3kZmehaiYMFw8fU0oa44oZ6mpqaOHVqvxqypr4enhTbV364Ri7KOVs//CQFp59wl2txrbOvKzO1PkehG40pAlmek5UI0lIMwfOdk5wreVvigV/Vzajl8C1C+W8sIKDAwOkFI2RVRwKBJodd9BprqUjKtoqG2kiYQp7t7MoJeVMe03CCcHJ/TRC8liRBkP0rHXM5Oxivxwzi4uZAFowJ/++rZ4ybiQX99d7Qp3Mq9rXARzbXDI/koExiJgSvEripVMkeamFjGpdXBVIVIdJT78nA7StDutNB3Zadnw8PaAOcWacMxMF1nNeDtPfLvIjZVZn4tw12ARCa4blT4w2C+eZZYmmgRz1okNxaI4q11octAn3hndVP8bNko/7Bxs4eGuFu8FpX1ymVkpx7NwsOzYspZWNlbCKGgnlbcc6HMQgXHKm4PJWPH09ugXt+cAtPh4Cuww0/q42ZTdRn5fNmOzuNHMtoii09k0zdLV0UN+MRN6CLUViDZv3I783ELhI/7onc/JHN2OyMgIbB2pp8vK3oJ80JzexeLu6UX+b1eqIDSMi5cTyFSmwuon1tBKvIW2DiIqPAbG9OD/9YNPcPNWEtasXYfnDrwojo30jcJps7NoaWpGc20r+ddcyf9tA+uRiHl+8VhZWQu/PJcHfOk7z+FXb/2e/PLFCKUV+KKISFRR5Ds/4ca0anclBZ1ZdhfR1O6S2CXIp0lB/t08oby5nu/v3/sDjn75BaxpgrN359NYS4FuUiQC8wUBYVViSxn7unkFTs9FQOhC3E3NQvLFmxRLEkBrcTU+Ovoh3DwXwNLGEoVFhYhZs0woVWfygWfn5aCb+CDYGjVIz/qpj46jY1O7qOedWpaBltombIhdBwszCzTXN41MBDphTc+oE8WQuFCAbH1xNT3zw2gsrkEgub5Y6unffh4+lOniJKLPe7p6hMuMpaG6mRR9j8h8gU7Zbv+ghYiIikAvucOkTIWArOc9FUJf9fZxyjs0KJwCzibOqWS/sq588/Vv633n4DL+aOTJDVvAn7HynTe+O+l1fv3gq3rbLMmn9eP/+RO932LCmZ5VK5Hh0fjJjycOOHnzO29Oeq7Xvv5NvW1uZr740X//XyO/8QM9ORPbltWbwB9def2l18AfKRKB+YjA5VuXhDWqnHzHyZk3KOhrJZ6M24SirGKcu3YOR748goVeCxG9NAbPUNWvk+dOISs7A3/9z16a+CqBsMZkCv/gL+9hWexSqgmeQ+mod5CUfJ2YHEOJQS0WOzftQnJWEvFF1JJ7rR03M24g4/Zd3KW6BAN9vQiLCsba2LXkMvPA//+PP8bViCvCGsgTiW+/+RrcKCbls6OfiPN6eSjWvMHeAdRTCqqjCCBVpLKzDokXrmMjBcya22hX6PPxvs30moaJlXKA4o6kGBYCj1VVsfuDXlKo3h9ecu/5jsBaWhF3dXSJ4DRW3Bp5/dA34RfoJ1a7bB4PiAwQyaM7ntyJ5sYWePp4wMHZAT2d3QgJDcaBkaDO3TSv//Dwh8KU7unjiZi1ygR8eXgc3vz+m1jg5oTw4Ggsj1qJlfEx8KOIdWsTN7GPL3EvvPHtb8HJzYFM6KZknXMi37eL2MZpoBHhYXA2UjJWOFfc1MQc3v5+o30uzMynCUID9h94BqGekib13mN3TODSfB/oc+T6pPKeIzdKdlMiYAgIaPK3x/Zl05rNE3bv4LMH9X6PX6q/24G9ByY8bsNqfXIjVuJjJXYpcyhMLJp0Vc3WXVt26O1YU1FJ9KiWiI+OMwRYDboPHI+gkzBk0H19nDonlffjdLfltUoEJAICAXtiatywdaNEYxoISMU9DZAewS5SeT8C0OUpJQISgYeLQGVdITzdtNkyY8+2ZcPEloKH2yvZukRg9hCQynv2sJQtSQQkAgaCwL0Ut4F0cQ51gys6zqHuPiZdlcr7MbnR8jIlAhIBicCDIjA8QpjzoMfL42YfAam8Zx9T2aJEQCIgEZhXCExv5c3L89lhk2TCHt0SrhOBOZ195tVNGHMxUnnP57srr00iIBGQCMwQASbkMaEiTpOJQgndg5z8fOIIWTSuQpvCuDdI6YMm067elpGXRqyXS8QpJ6onzr9l5d5FZJhS4GpyIRUvuIUUUiHdcrRj29Xdds8Wqa1uqqSnqTWv2Ve3DK5g+SNMzKke/UTnZBYR0xlGAkrlPcOBLQ+XCEgEJALzHYF7KbYbN69QNblSUZO9g9jtYmP066NzWVgu8+y30G+0EM1UeF2+cGVUeV9MvEDlle9QDQo7ouNtIvpuot0mumpbqmqpoqwBb7XCsjeRZOVl4PCnnxOXQBcCAgLw3ME9sDZT+ADefvePqKioEMW2vLy8sGc3k5BpS16PbU8zCXmPSIYyMjLgsUCh/WVGTS9fL2xZv0VYC/705z+hIL8Aza1N2LJ1C57eukc0xcr8F//271QRsxdOzk74m2++MRUM99wulfeM4JMHSwQkAhKBxxuBpTERyMvJR3FJKa5dv4aYpctotWk6uuLcuH0jKoorRmmpp4OWZlVc211PijITvQN9WEF14V2oRnt7a7soSfvlJ8eQm1dwT+UdHkwU2dZnxCmZYU+juPk7l47Oy82jolgqBAb53VNx8/6fEHMf18pQq9XYvHUzFq9aLEpin/r4FM6cPCP6FhsWixXrV4hy0V29XbBxtBu9XDOaGDhRrYuK8kpRFXOmIpX3TBGUx0sEJAISgXmOwESma80lW5o4UREmd9xKuYX8gjz88le/wsp1K7EsKlaYyiN9I2FqbjpaKZKP0xSh4X+PXdWzEZ7bYzl/7BwqKisQHBSMeM2KXikmh8CQIETELpoSeWOqVDlAhXC4CJWucFXKs2c6RfEsTz+FSncyqR2oFYqba3Js2rMJvirtat/RxRHFZcW4cOoCbKmsbYhXCK5YUYEv2teM6nToChfk6aHCWLNRDEcq7ylvvdxBIiARkAg83ghMFbDGxZ2cnV2ppPIi4pXPogJQdli+iNjrKH6tsKccHVQBbhmVgmXFnNdSgJa6FlQVV0JFtLmLYhbD1chBAMxKPaMqC65URIonDJWVlUK57z34tXE3YNdWnSoz97g9bDLv6uqCCRWX0hUzM3MqjNUhKty1N7eDi29NJkf+/LmoRe/n66unuHl/B3dnLItZLsrUplxPRe3CBlExr6e3G47uWj593pevhUtuc8nbmYpU3jNFUB4vEZAISATmOQJTpYq50OozMDAALz7/Ev7bf/8n1NXW4i+f/AUv7H9BVIoLD4gUCGXV5eBXP/13BPoHCh92YV4hbl1Jxg+//wOxPaUwlcow34VvkC9OJJyilXyB8Ck7mthPifCodYAmDLqR6moPtRKwRpz8uhaE9rYOUXbWkapj+noG67Wv2U9jFSgtLaXVdQl8fXzG9WNNVDwKiCv/3PksRAxGIjw6AoVZ+XBUOdGkoA3DHtokeROyAtiQr97ScnLf+pQXOrKDVN7TRUruJxGQCEgEHkMERErWmFXrWBgcHO1p5e0kfo5bsRx5+YUoLizG2RsJcPZwRXFtIRa6B8DeWQVfb19seWYrqourkJmaicq6utFocP+AUBRlF2N9zFqcunCWFJ2NqBc/HUlKv4mKknL4BQcgJnTxqDl+kEpU19bViiY+7vuQ6sJbCXN2aUkZqmurEdYXjp7BJrD5XyNnLp5GfX0D4nasQZC1L5nL++Di5Aw7O60PW7dPjQ2NuJmVig1rN6C1qx11dE3X79yAv78/astqKUitW2CYmpGGHiqVrVKppnNJ99xHKu8ZQygbkAhIBCQC8xuBqbKaiovKhQmaZce23Th87DBuJt9EYkIiYlfGCkVq62QHXzNPLFq6CGW5pWhpaEZbWytq6xXFylJZVYKO1jbx7/4BqslOKWpt7cr3e0lOdY5Q3DU11WBFWk//3bpeKU/Nkw+OCnehADV/rjlPNeGrahtgWV1L0eoOdA4TZOeXYGmoorw7++pFdLqtnS38SXEL4fR1Wr130u9jJacpH8NU7jbCP0xMCob7B0TNey83T9ja2sKHguFMLc1hRaVny2jC0ELmdVCZ1ZmKVN4zRVAeLxGQCEgE5jECfX39GBy8t7Lpp336aHWqkb0796K2tgY5ublIunwNS2OWwMvMDVV9FRjo6RUrWQwNwknlgMF+JfKatxVn5GPt1tXie0DoQly/cg0Wg+YYGO6DmdHkdded3FTwD1tIpWftcONqMgaH+oH1Sm/a2tpgTytdY5oIxEYuF7+xmby7m8rbXjFG32A/IkPDxe91g9X44q9fwtGZ3ADBfhRup8iiiAhcvXoFTQ0NGCK2OWMdS4StlQVyc3OwbNESMsHbw0vlAjOaEFiRIo9cGo7YIG1FvODgQFy5nCj87DMVqbxniqA8XiIgEZAIzGMEeNV9L5IWvvSJiFyWREfRinQYR44fwQJKr8qvzkd2ag5OnTyFV771iqjb/s5f3qZ67Jbi+LSr6bAn83uAk1JfPdw7UpidM+7exW9+9zt841uvEjGKzSjSGuIV/sHNRA23YAo4I9d1Y30T5YO3jO7X1dMtVveBwfp12/sp+tzW1k4o6sLqIoSqw9FU14ykm8kUmOYHvxC/UXP+oRcOoZLKyPLq+3raNcQvXiWsCdyHpIRksjq0kW/eBjs37RK/dVGAnhGM0dWhv1LvoBSyISatoTz1mYpU3jNFUB4vEZAISATmMQLGpKR0V5oTXaqVtaUwEevKyujV4E91dQ08PTyEckxJTMVfjryLmCUxyE3LFQFr125dxZ8/eA/tbe3w8/fTa+O1l7+B3//p90hOvoHPPzmKA/ufE9sHjHpxjX5bG7dOb39WnPb29hSIpg0IE5HyZDgYJoWpq/Bd3SiifXAYmelZ8PL0FP3jz89++RYun0pE4hkin8kuwb7dSqR7WGiIyNG+dOYy2pvasZlIWX79u1+hvKwca1auwXe+/bdiv5SsmzQhMYettS06Wzv1+mdMCt3F0Rkqu6kD8KYaUlJ5T4WQ3C4RkAhIBB5jBDjQairqUDe1GylMqwlReun1g/BXLxTbXnjmBbS1tIqUMQfyPW/cshHuC9yxdd9mmFJgmpOJwn6mKzsPbBd+aQdKK/v48EdwdnUW0ehjFTcf8+nRT7HAww1rNm4TTfSgCzv2bEcHTQxKispw4txxbH9qh9jWVNuIhQv9YUptr16rmOpZuA/+5Kdm/3R1dfXo7/t270crmpDwxQU01DeKvpibWyBmWQye2fvs6H7WltYICQ2GBZnNF3gq+eoaWRi4kFboViKVbqYilfdMEZTHSwQkAhKBeYyAUNxTRKwF+ZLPeBKW0iC1fhrWt19/A+cuncHatU+AWcfWx68l9DTe5fFAqq098erLrxI7ej8uX0uEg5MDxrbJR/GqOp7YzTxV3qONWMKaAtEUn3NgZCUKM4tGty2JXwL+uJAvfqxEBS/FnZQMEfzGUtdTDTdLNVRwwt5d+3Dx+gWaEHRg776nxTXoCqfFaVLjxra7OnbNrI0UqbxnDUrZkERAIiARmJ8ITOXzvt+rfnLtJp1DJlfcuu2akJpcH79hwlOx4r6WchVxRJbSR0VDNApV12LAkwB17Ag9G7UyVmmPZZFTqexhbqqkqbHi1pV1K0ei4e73wmdxf6m8ZxFM2ZREQCIgEZhvCNyLGtVQrvXw54dx/nyCSE0zMjaCLwWc+VCxkPg4rTl8qr6mZtxGys0URC+LRk1VDdTuanhTG4YqUnkb6p2R/ZIISAQkAgaCwBBFjRuyLAzwQ3xPPHz9fIk7vBux8cugstSSrkyn79FRMVgUFYFzp89j+1bFL27IIpW3Id8d2TeJgERAIvCIEeBgscExRT0ecZfGnZ4VL39mKmxu37pZCXYzdJHK29DvkOyfREAiIBGQCEgExiAglbccEhIBiYBEQCJwTwR0C31IqAwDAam8DeM+yF5IBCQCEgGDRWCqPG+D7fg87phU3vP45spLkwhIBCQCEoH5iYBU3vPzvsqrkghIBCQCEoF5jIBU3vP45spLkwhIBCQCs4HAXMj1no3rnEttSOU9l+6W7KtEQCIgEfjKEeBi1lIMDQGpvA3tjsj+SAQkAhIBQ0JgmGPNjQ2pR7IvhIBU3nIYSAQkAhIBicAUCEjlbWhDRCpvQ7sjsj8SAYmAREAiIBGYAgGpvOUQkQhIBCQCEgGJwBxDQCrvOXbDZHclAhIBiYBEQCIglbccAxIBiYBEQCIgEZhjCEjlPcdumOyuREAiIBGQCEgEpPKWY0AiIBGQCEgEJAJzDAGpvOfYDZPdlQhIBCQCXyUCXJREFib5KhGf3rmk8p4eTnIviYBEQCLwWCLA1KiSHtXwbr1U3oZ3T2SPJAISAYmAwSAglbfB3Aq9jkjlbZj3RfZKIiARkAhIBCQCkyIglbccHBIBiYBEQCIwKQLS522Yg0Mqb8O8L7JXEgGJgETAIBCQ/m6DuA3jOiGVt2HeF9kriYBEQCJgEAhI5W0Qt0Eqb8O8DbJXEgGJgETAMBEYwjCGMGiYnXuMeyVX3o/xzZeXLhGQCEgEpkLA0toSQ8bDU+0mt3/FCEjl/RUDLk8nEZAISATmEgKdvV208pbK29DumVTehnZHZH8kAhIBicAjRkDXz21hbg4nRyd9ohYjgHjXHnEvH+/TS+X9eN9/efUSAYmAREAPAVbcHx/5FJWV5TCzMEd+fj5yivLwmz/8Br19vXB2dsaS2CVYHLhYIvcIEZDK+xGCL08tEZAISAQMDYGLiReQfOMG/u+v/y+iVy5HRWMl6oorUV9fgzu5d/C9l78Hc1LqUnk/2jsnlfejxV+eXSIgEZAIGBQCgUEBcHBwgLGRMbLKc+Fo6wBYAzllOUAHoLJTISQyxKD6/Dh2Rirvx/Guy2uWCEgEJAKTIOCt9kVc/ErExsUiKTcJ1Z2tsCSF3dNC/3W1hIOTA6KDoyV+jxgBqbwf8Q2Qp5cISAQkAoaGwKZ1T+I3v/s1jLKNMNw1DAsHC/T0Ah7eHlDZqwytu49lf6Tyfixvu7xoiYBEQCJwbwRCAkOwuC4Gd+7cQm8/ae5+YP+W/fAP8ZfQGQACUnkbwE2QXZAISAQkAoaGwNLopSipKsOdlFuiawtDF2Kh/0KsW77O0Lr6WPZHKu/H8rbLi5YISAQkAvdG4Nk9z+Li5Utipx7ye3sHLEZgWKCEzUAQkMrbQG6E7IZEQCIgETA0BOxs7WDj5QwbM0t4q70RFBVkaF18bPsjlfdje+vlhUsEJAISgXsjsMB9AdZHrkJbVwdCg0LhY+MjITMQBKTyNpAbIbshEZAISAQMDYGA0EAUFhehtqEWkYsjDa17j3V/pPJ+rG+/vHiJgERAIjA5Ajue3ImcjGwYGxtj95bdEioDQkAqbwO6GbIrEgGJgETAkBAwoc74BwdSTbFhGBnJQiSGdG+k8jakuyH7IhGQCEgEDAyB7dt3on5TnYH1SnZHKm85BiQCEgGJgERgUgSsYQZfM0+JkIEhIJW3gd0Q2R2JgERAIiARkAhMhYBU3lMhJLdLBCQCEgGJgETAwBCQytvAbojsjkRAIiARkAhIBKZCQCrvqRCS2yUCEgGJgERAImBgCEjlbWA3RHZHIiARkAhIBCQCUyEglfdUCMntEgGJgERAIiARMDAEpPI2sBsiuyMRkAhIBL5qBIaHh8edUpeURbN9LFHL6HHE32JEfw9Lxp9/kE7FFDKK8HZN37T78hb9Pk12HTPt9zj8Rk6ri8mkGDIBzgNgJ5X3TO+aPF4iIBGQCMxRBBSF0oOkm7dQXV0HS0sLeHmrYWRuhoiARaT7jFA33Ijk8zdgQv9esnoJPMw9Rq/2xu1rGOofgLuHGwJ9wh4aCteTE9HW1o7NT24bUdJaxT0w3IncvHxEhCwR58/KS0NNfQOCwvzg46wtYTqMASRn3MJw7zDilq2YNcY4xjDp1lW0tLSip7sHTs6O8Aj0Qn9vP0K9w8V5GgnD6wnX4e7pjoiwCFjTn0byavNgYWEBXwff+1LiUnk/tOEmG5YISAQkAoaLACudY8c/R1NTMxwdVUJxm5mZorysCjV1dSguLkX4miWoyi9HSWEJeru6YUH7eMRrlffdtEy0ktIKCgp4qMq7gvpUWloqzrX/awdgbGQ8CuyF85eFYtco77TbGSirqEBpUQkOvORKalIl9s0tz0NiQiIszCzQ09ODdWvWz/jmMIbv//U9dHZ0wMPTgywAgIW5OdJupBOO5ejbNoDFVAc99VoqLp2/hNjlsYgNi9U779nPz6K/rx+7XtiFAKeAafdJKu9pQyV3lAhIBCQC8weBW7dvID09QyjC6GWLERUeIy6uq78BH314DA11DRjo6oWrpysvwNHV3QUbOxs9AHp6e9HU2IgBP9+HCszipZFIS7uDwsICdHZ24ZWvvzZ6vp6eXrKba08/MDhIq+AWMdHQKG7eamZhhuqaGjiqHGFlZTUr/T167DAy0tOxeMkS7NqxZ7TNzisJyMi4i7aWNvGbsYkx7ubcxYr4FePOW1Ndg/bOdvR20nU4Tb9bUnlPHyu5p0RAIiARmDcIpNxKRS8pXx8fn1HFzRdnbeaC3c/vREVpFUKcqCRoTzm6adXd2dkJtY9a7/pNqNpYf3+f8Dk/TAkJjCTTshUqq8pRWuKOwaEumBgrpmcbGxsMksLWyNDQELp7umFlaanXJXNTc/q9SyhvL5+Z072yub6stFys4p/et0XvXBtWb0R5eQViY+KVPjrZ42ZhOg7294+DydTMDKZm5gjzuj+3g1TeD3PEybYlAhIBiYCBIlBaVgpbG1tERIaM66GTiQuc/F3E7w1ltaT0etDX1wdXO1fxm0ZZm5iawsTEFEbGDy9YTdM5D081lmEFhocG8a//9iu8fOh5uDp6wcbWGs1k+tdIb2+fmJSYkfmaq6FppLqihhS+CUxNTYSPeaZy9swFMte3wc7OXkx4xsrTzz0Ny5GgOlNa9Tc1VKO7uxvdwwOwMjId7Rtjx6b2+41Zk8p7pndQHi8RkAhIBOYgArW1tXAOd4bvQu979p4DrkxNTITZ/HbqbXgFeKG2shb9ZFLv7OgUx5rQdl15GFHdjo4O8PPzQXVVLbKys/De23/FS688j7bWNqGsNWJCytCILAL19XXIKEmDmbGZqEdeUlBCittUuAnqauvhonKb0V2rq61Da2sLxQs4TRj8phrxtY+ehIwDLc3NuHj1PKJXxaCWzOVsym9oaoSlOfnhhweFUmdppT/7YXvx78lKsUrlPaPbJw+WCEgEJAJzD4EedGFgoJ/8wpbkx7a95wU4uCoBX6UVpcikALWCnAII0zT5npuam9DdR6vygYHRNoaGh5Bw/jQp1AFs27JdKE49xc5rzqHJU9MmU1bs69729HZScDZ4589v4/3334GbegGMqam+Qe35zWlVbWFhjhKyLCRdTBarbPY5t1GwG8sgKcnGhkYgWP+yNROOyVwA3C/dvjU1NaGhpRmenl5TDgArEzMYdVLUeW0DCjPz0N3SgdbmVphbmtMkoxYL3BagqbsWntaeYkU+MNCHY6e+wEJff0RGRk6owKXynhJ2uYNEQCIgEZhfCJjAGEYmRqiprUFeQTGWL3Kf9ALLMovR3tqKsKBQvH7odT1F8sFnH+B2ym1S3oovt5L842c+Pkv+3nLY29vjf/z4f+BH/+NHeilQOaXZOH/yvPAVszI0JlO2Oa1AbW3sRMpZVNwiqEmJjZWevl5kF+QgOigGXz94CEXFRTh19iS8Fnhh087No7v3kQ/ewcERi5dGYc+2vaO/dw634M3v/QP1tQ8W9uPN5rdSb6KosAjNtDruIh//MIbQT5MCI5ocODg5IGpJJFZGrx5tz4jM7zAaEitn3TzziYCsKixDUEgg1q1/ApvW6/vHczKzxSFVRRWwCiPzemMD0q/dxR2Kmn/37ffw2muvYevWreOalcp7fj2T8mokAhIBicCUCJiRN9Z/YQCtSE2EguLV3mREIbxq5dXzkAhK48AwrdropwAsDlpjPzKLp6U3Dr30ClJyb+LW1dtwoQnC2HbDfMMR9q3wKfs4dgcTOoeltTYIbd1T62CcYISUtNuwPGeJDSs3Kuei/vaTf55Ty3QlLTsT3f2Uh+3kBM9AbbqbZp/Y6OXgz3QlfHE4qqqrxGRgIuWt+5uvP7kmyBff3Ng0rnkzUzNhyYiN5HMbwcmNcuafDoeXh7eYhEykuLkRqbyne6fkfhIBiYBEYB4hEBwSTKlid3H5zGW4q0lhuI+xI49cq7OTI0V02wrFODxMK3ad2LTuzm4MDQ6hp6tHD5no4GUoL6gYZzKfEXw0dxjs0prHWVn3dPagpLSMlGi1ki5GfRvoGwCnsFlZa4lQ+Lx9HX2oqChHRFD4rASsbVqzGRkpGaiqqsKJc8ex/akdelaJlPQrWLZ4jbjkGooRaGyugxlFvI+VIZo8sUtgeLiLjtem4sXGxtD9yZx0VS+V94xGkzxYIiARkAjMTQT27N+D9vZOMhF3If9uAQVNWcJd5Q5TY3O91XJrc5sgb+Fgr8zCDCwKWqx3wZyqpUuawhvPU56z8ItTdPVsCPvo2cQ+QJHmurLtye1oo/5x8J3GH83BdfZ2dlBRFLjGoiD8yMQE5632Qh9ZC0rzy+ASPLOANe7HwgB/gV9uVi5c3Fzg5esJTwcPNA81kVVDq6g7COctG3YRjhQBr0Plym3YUj9NafVdUV8JbzftBOrkyTNEoNNE+eIZiIqKGgejVN6zMbJkGxIBiYBEYI4hYEkUJq+/8jqS05OQeScTaanpcFCpsGn3U/B309KKui5woyhvP7QTixl/dEXtsYCirSkKPNBP73dHF0cU5heiIL8Az+7dTytwsxmh00sUrmpKFfMP0T8PN3pg/3MobSgabT8qJgr2jvZooKC07LpMhLtFIq86Bx1tHXhi9VoxMWmpbRkXsPYgHdy7cy/4c/rCKWSlZSHxfCK8fX0o73sroiPjyMnQQM2aYQHRoq5fvwFt7e24fScVMUuj0dTVis7WDri7L6B9himArZ2Ut6YX/WQlqBT+93QigZHK+0HujjxGIiARkAjMYwSWR8WBP4o/Wz/liy9b+KjpM5Fs37qNjhivmKPDYoQyq6FI6qyibEQGjl853g+kKqIe27px26SH+Lr4j27TXE8rmihZS6EsC1GHic9sShelc2kY3AJCA7B5TCAan8sESv730vDl4qMrTtbUO/ocfOHgBN0yw5NPbsDVqzfg4THeP88HyJX3bN5N2ZZEQCIgEZizCIxX3FNdykSKW3NM7LJlaKxrnLHinqoPk23XKO4HPX6q43SpVwPVQVPtft/b/f2DyHrQDBeX8QQwUnnfN5zyAImAREAiIBGYCgH264YEhsH+eYVoRMr0EWjtr4bKjE3pRlCr1fD2nphER668p4+p3FMiIBGQCEgEpkCgrqkaNVQAJCp8KdQuM+cQf9wAV5m5obSyAL6e/pMqbrnyftxGhbxeiYBEQCLwkBFwc1KDP1IeFAETUtxTm+HlyvtB8ZXHSQQkAhIBiYBE4BEh8P8Ap/slJpCnXvkAAAAASUVORK5CYII=)
Explanation: The structure of Nitromethane is CH3NO2 and structure of dimethylamine (CH3NHCH3), as dimethylamine is a secondary amine so to obtain this, we need methyl isocyanide (CH3NC) which we can get from methanamine through carbylamine reaction.
Step 1: Convert nitromethane to methanamine
Nitromethane (CH3NO2) undergoes reduction in the presence of Sn and HCl to form methanamine (CH3NH2)
Step 2: Convert methanamine to methyl isocyanide by Carbylamine reaction
Methanamine (CH3NH2) is heated with alcoholic potassium hydroxide and chloroform, the methyl isocyanide (CH3NC) is formed.
Note: Carbylamine reaction is given only by primary amines
Primary amines when heated with chloroform and alcoholic potassium hydroxide give isocynaides (carbylamines) having very unpleasant smell, which can be easily detected.
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)
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)
Step 3: Convert methyl isocyanide to diethylamine
Methyl isocyanide (CH3NC) undergoes reduction in the presence of sodium and ethyl alcohol to form diethylamine (CH3NHCH3-final product)
Question 33.How will you convert:
Propanoic acid into ethanoic acid?
Answer:Propanoic acid to Ethanoic acid/ acetic acid
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)
Explanation: The structure of propanoic acid is CH3CH2COOH and the structure of ethanoic acid is CH3COOH. To convert propanoic acid to ethanoic acid (the number of carbon atoms are decreasing), we need propionamide (amide group-RCONH2). Then propionamide undergoes Hoffman Bromamide reaction to form methylamine. Then methylamine formed can be converted to ethanol to form ethanoic acid by oxidation.
Step 1: Convert propanoic acid to propionamide
Propanoic acid (CH3CH2COOH) reacts with ammonia (in excess) to form propionamide (CH3CH2CONH2)
Step 2: Convert propionamide to ethyl amine by Hoffman Bromamide reaction
Propionamide (CH3CH2CONH2) reacts with potassium hydroxide and bromine to form ethylamine (CH3CH2NH2) which has one carbon atom less than the propionamide (Hoffman Bromamide reaction)
Step 3: Convert ethyl amine to methanol by forming diazonium salt
Ethyl amine (CH3CH2NH2) reacts with NaNO2 and HCl to form diazonium salt (R--N2+Cl-) then diazonium salt undergoes hydrolysis to from ethanol (CH3CH2OH)
Step 4: Convert ethanol to ethanoic acid by oxidation
Ethanol (CH3CH2OH) undergoes oxidation in the presence of strong oxidizing agent KMNO4 to form ethanoic acid (CH3COOH-final product)
Question 34.Describe the method for the identification of primary, secondary and tertiary amines. Also write chemical equations of the reaction involved.
Answer:Primary amine: A primary (1°) amine is an amine that has the following general structural formula.
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)
R= alkyl or aryl group
Secondary amine: A secondary (2°) amine is an amine that has the following general structural formula.
![](data:image/png;base64,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)
R1 and R2= alkyl or aryl group
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)
Tertiary amine: A tertiary amine is an amine that has the following structure
![](data:image/png;base64,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)
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)
R1, R2 and R3 are alkyl or aryl groups
Identification of Primary, Secondary and Tertiary amines
Primary, secondary and tertiary amines can be identified by the following test:
Hinsberg’s test: This is an excellent test for the identification of primary, secondary and tertiary amines. In this test, the amine is shaken with benzenesulphonyl chloride ( Hinsberg’s reagent) in the presence of an excess of aqueous KOH solution when
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)
(i) A primary amine gives a clear solution which on acidification gives an N-alkylbenzene sulphonamide which is soluble in alkali.
Due to the presence of strong electron withdrawing sulphonyl group in the sulphonamide, the H-atom attached to nitrogen can be easily released as a proton. So it is acidic and dissolves in alkali.
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAgkAAACqCAYAAAAnddyRAAAAAXNSR0IArs4c6QAAAAlwSFlzAAAOxAAADsQBlSsOGwAAABl0RVh0U29mdHdhcmUATWljcm9zb2Z0IE9mZmljZX/tNXEAAJvlSURBVHhe7f0FeN1JeiaKv2JmZmYmC8yM3e1mms4wbDbZzU1y/zdPdnM3z1242d1k793NTTIzyUwmk/Rgkxtst5lBBkm2xWwxM9P//eroyLJbto8sSzJUqfW0fM4Pqt6q+urjz3KGDbppBDQCGgGNgEZAI6ARuAcBS42IRkAjoBHQCGgENAIagYUQ0EyCXhcaAY2ARkAjoBHQCCyIgGYS9MLQCGgENAIaAY2ARkAzCXoNaAQ0AhoBjYBGQCNgOgJak2A6VurKqamp2TtmYHD5nIGZmTksLCwW+SR9uUZAI6ARWDwCE5PjmDYbgcWMHcwtLGFO+qObRmC5ENBMwiKQHRsfw8GDn8HNww1u7i4YHhpBW2s7HB0dsXbtBtjZ2C3iafpSjYBGQCNgOgIioHT2NiL/0nUkJsehvrYBLq4uiIqKhKOdu+kP0ldqBBaBgGYSTARrcLQL+Veu4Ve/fh95uRuQnbsGPd19uHbtGrq6ujE2NobtW3fC2trGxCfqyzQCGgGNgGkIjIyO4OLlc7iaf4U0xg7r1m5CQdctFFy/gcuXr2LPvh0I8o2gVtPMtAfqqzQCJiKgmQQTgJJUEkcPn8BHn3yA3/v930dWeh4sLS1pbpiBl48n/p+/+iucP3cBHu7uWJOVB3Nzrf4zAVZ9iUZAI2ACAhOTEzh8+CCuXrsKL09PfPOb34KLswt27dyDL48exPXr1/FX/+3/xf/9X/4r7O0cTHiivkQjYDoCmkkwAatRcvF1dfWYGJ9EalImbG1t5+5KT87Aa6+9gTOnz6CmphYZ6dmaSTABU32JRkAjYBoC01MzaGhoxPDwMELDQuHk5KRutLe3J6OwFx0dnThz5hT6Bzs0k2AapPqqRSCgmYSHgDU9PYXrBVfQ3t7OzekCs3u0BBZ0HHJzc8Xg0CA38cgioNeXagQ0AhqBhyMwSU1CR4fB92nrlk13OSra2drB29sLPb09OPLlSbzz1ntKy6mbRuBxIaBX00OQlAiG/sFBjI+Pw8baGvda/KanpzE5OYWJiQl85cvHNUv6ORoBjcBzi0B3fyv6B3rh5xsAKyv7e3CYgaubC6ysrdDT04vpmennFic98OVBQDMJD8HV3NwM3l5e3JxW6O7p4dV3swnm5hZIpcnhfbP354VHLs9k6adqBDQCzx8CVjbWPPxnMDIygoqqMiTFp845KIoQ03C7ETduXcO+PS/AgvRIN43A40RAMwkPQVNyICTExeG4uwda21oxOjYKB4c7zkHiVHTm3EkyCJPw8fHW/giPc3XqZ2kENAJwtvOAh5snBgb6caPwJhJik+fysogGc3BwCLFRSXjphZd1vha9Xh47AppJMAFSUfElJCagr68Pnxz4CK+98gZcXFwgDMK1gss4e/YcYmJisWXrJr1JTcBTX6IR0AiYjoCVhRUimQuhns7TtrY2EEdqBwdHmjjHceX6JXTScTEtJZ0+CwaHRt00Ao8TAc0kmICmZFPctmUHnROHcOzoUUxOTePN199EUXEhLpw7D0d6G69fvx5ODm4mPE1fohHQCGgETEfA0toSuetzGM1gh9KSMuUDtXfvCygrL8aZU2cZij2Nrdu2MH+CtekP1VdqBExEQDMJJgJlY2ODvbv3YXBgCD4Bfrh28zoG+gbh5x+IgOBA5Gavo7eCzo9gIpz6Mo2ARsBEBMxIWcKDouDnEYjRkQlYkxZVVpdjaGgYkZFRcHR2RHZertZimoinvmxxCGgmYRF4OVLF9/X3vo4Zsxn0jPfDxdKRbAF/qGmw0AmUFoGkvlQjoBFYDALCKEhehNdff53lYmYwZTYBS4jmgN8wy6KuHbMYNPW1i0FAMwmLQYvXGmOQvelMpJtGQCOgEVhJBKwsrdTrrBSDoJtGYPkR0EzCIjCWNMyTk5OKUZifI13qNthIzQadNn0RaOpLNQIagcUgMMkIqpnpGRWObWxCj6TpBEqLQVJfuxgENJOwCLRGR0fx+cEvsHfPHqY/NSQ16evvwz+//8/KDOGkvYsXgaa+VCOgETAVAakAmX/1Mro7u7Fj+w5VSE4YhPOXzmFsdAybN265i3kw9bn6Oo3AwxDQTMLDEJr3vWgMTpw+wWqP2+aYhMKSIpw6fwYvvLFfMwmLwFJfqhHQCJiOgDAJZaXl6GB6+C2bt5JJAKaYMr6M0Q4Smr2epernaxhMf7K+UiPwYAQ0k7CIFaKYhGPHMfKnw3Dlj7RpFn0a6R+AA+4UfVrEI/WlGgGNgEbAJASE/og209jEmVG0Cf39/aoirW4ageVAQDMJi0BVlWq3mMTE9PjcXfYO9qiuq8TIxBA/81zE0/SlGgGNgEbANATEB8qKvlDjTKA0nyEQDUNXd7dOCW8ajPqqR0BAMwmLAG1mZgpT5A8sze94Fk8yLerw4PhdldkW8Uh9qUZAI6AReCgCRqfp+Q7T8pmYHFycnXU6+IciqC94VAQ0k7BY5KjVEzWfsclGNZuRT3Row2Kh1NdrBDQCS0fAXOdoWTqI+gn3RUAzCYtdHFKJdZ75z0z+zV9zbRJcLJL6eo2ARkAjoBF4whHQTMITPkG6exoBjYBGQCOgEVgtBJbMJCh1O51qjIk+pNiIwdF2Zvb/ixzarNZ+ms/pGe6Cv3ugVuUvEkJ9uUbgeUJA7PLiwCeJhoT+TMv/+SN0SdnwjVo+/nlfs+Dsd3Kfup7/tmS6dcvZDIfPE556rBqB+Qg8MpMgzEFDy2309PTAzs4WNdW1LH40iGlWSJycnsAEQwOnZeMqjmF218lf/LfawLM5x9Um5n/T09zc/N7Cwlxt7OmpGUzTUfDNV9+CMx1zdNMIaAQ0AkYEhI5ISOD4+BiuFlxj/oAOTLF0+zDLKPf29qkoAAcHB9jZ2vJzMhFkHiQroaWlxR0QheCQ9ohN30K+I1MwyueNjIzAzsYO/kF+SEiLR5BbyF0ZVvUsaASeJwQemUkQzcFnn3yO7u4uWDGzx9DQoNpsvr4+Bs3CbLpQc3PWRuQvP1S4TpJ5MJOCSPy34tqldiK/N6YV7WY4jxVLo05MTGGgtx8fHfgIb735Fmytn5w8BF+RRrQ/wvO0Z/RYnwAE6hpr8OFvPlJ5A4ZGhmFjZQNXVxc4uzvD1tEGFmMsemRNhkAKswqVI1MxbTaFUTIWMDMIIgaFp2gczGE1Y4WJKTN0dnZifGwcjvYOaGtvQ3NjM77+7te1RuEJmHPdhdVB4JGZhM6BLjQ03oabmxtCQ8OoTbCDra01fHw91aaTLSipQ+24YW1ZB93C3EJpESbGWOrU1opMgjkZixG1IYWbl/tlQzc1t8HJ1REdrV0oKSpBSWkxqpsqkRCWtDoI3fVWsgcWZqBcMvfpDPtsbmPOqmyaU3gCJkh34TlAQDSM+Zev4Oatm1iTtQaJSYnw8fGGm4cr7JztMT4zgRlqD2RvWlMgMbcx0BsGITESaQbmVpbgpxijtmF0YIR5T6hl4Pe8CJ2tnZikgGJjZY3Tx8+gvq4eg4P9ZEBWv6DbrJz1HMywHuKThMAjMQlDQ0P46T/8FNZ21njx5b2ICU8Qllxx5uZzK1nsgTLU+4cGkheYbXfMEW6OPkolGBkQg7iIePzH//QfkH82H+G+kQZGYhXbtMU0LNzM0T7QjAC/ANWTUYzDztcOg+bDq9gz/WqNwPODQP9gBw/vWvj6+ODdd74GFxeX+5gD7tCVBdERcuJsoFvGFuIeClsbG0xQE9rR0YkL5y7g1x99gN9593eUCWK1mmg+LFnYyeweYUTorSRZmp8/YbX6qN/7bCKwaCZhklz8iUunUFB0Hft270N0WLxiEJpaanlwhiktwuKbgZGYGB/H0aOH4eXtieysPFjbm2H9ug0oLLyBk6eOYdfOvauaNKSLjpTDM6OgnDI3xEEyTH1D/RiRLEu6aQQ0AsuKwAhNCwc+OYT+vn7k5eUqfyVxWpymH5QVTZJ3mwJNyV1y547h0WF89MlHeGnvS3ByckLGugz09vTi1OlTSExJQF7G2lVzolaJk8i43GvqnKIPmPhz6aYRWC4EFs0klDVX4Pz584gMj8SrL71KR0MLHDl2ENevXcfv/96/obPQozsZTnGxV1ZWoryiHEGhAfD3CmXFs93Iv3IVN27cJMOwkZv30Z+/VBD7evqVD6YVzSXGJr4T02PTZF7mOUQt9UX6fo2ARuArCMhBef7iGZSXVcCbgsTOHbuV/vI3H/yaWU8H8Npb++Hq6PvIyI1MDeI6hZ+JqQm8/uob8Lf3xwu796LgegEuUqMQHhMOP0f/R37+0m6coZPmhMGUO8/uoKLJ7tKFLO0t+m6NwL0ILIpJGB0bxbVzV9HS0oLvfPtbquphU1sdrl65huamZvocPIoW4U6XxPHR3cMTxbdu4eMPPsV3v/0D5aGclJCAW8XF+OLQ53j15ddY7exOWuSVnNIpOl062jkoR01js7SiE6aNBazNVqdPKzl+/S6NwGoiMDQ8hKKim7Ch71N6ejp9oOxQ21DBQ/w6nJwdl1zkyNHKBeEhYTh/4Tz8A/yxY+MOuDq7YcO69Th95jQKLxfAa5MXoyDuCAkrhYcEiRk0BndrR1SYp864uFLT8Fy+x2QmQbj4s9cu4Hb9bURRi5CVlKVyIxz84ksMDAwgl6o/63mH56OgKfdv3b6RYZVdqGVIZcHNK8imiu9lMgbtHe0oKytlMaUyxEYlP8rjl3yPta2N2qOTE5Nzz7J1sIONECjtuLhkfPUDNAL3Q0Ak5jNnTqmyyPFxccjLXc8IqHF8/OGnsLGxRVpaBpzsluZcaENH6zffeRNt/7Md5cVl8PPzQ3JMMrZv2YEbhUWoLq9GeGg5YiISV3yiRHkgUWDTzAkxX3NgJpFjumkElhEBk5mEEcYfV1HNN8BQx5defYkb0wa3am6igqYBBztHvPTiy0tmEmScAT7ByM5ZQ4/iQRw6+CUSY1OoTXBEUlISTp8+y8+OIuR7UavixOjgaK/isEeHR+amRPI6ULSgn8KdiIdlnC/9aI3Ac4lAPwWRy/mX6YPghJy8LBUyXVlTgkuXL2Dzxq3YvnUHP1u6Ns/T2QsbNm7A6ZOncencRTpPxyptZmpqKi5fvoyrl68jyD8M9tQormxjSCfpjAhm860L5J2oYtCRVSs7F8/X20xiEkSLcKnoMjoYQ+zLUKPMuDS1UM+fusDN4oiYmBil+nsczczMAlnpOXRMGsBHH3+M4yeP4sV9+7Fhw2bcbmhEScktlJYXIT01+yuqt8fx/gc9w5KhVBPKLniHexcv6KHhQcKhnYeWG3/9/OcTAUmM9PkXnzJJUi+ys7MRGhSl8iOcPnUWQYHBiI2NpgmCWr7H0MQxcN2adSijJqG5pRmFRVeRlZGHbdt2kPaU0GeqCseOHcWePfsoG5hEPh9DrwyPWDBbJDWYWov52CDWD1oAAZNWuUjPxTeKqWafQPa6XJW4RDItFhUVYW1OLl7e/+pcMqTHgbKkQl2/dhOuXr2GixcvIjUtCcEBkUjNSEH97VocPPQlQsOC4O5iCENcqWZB25+9rT3s7e3nXmllbgkHOi3aMBmLbhoBjcDjR6D2dgWuUIsQGBCktAbSTp4+htLSUh7Wu7GOtOJxVmG1o8CzbuNafPjrD/Gb33yImKhEFUWRnJKEE8dP4BZ9prZt3Q5Le5PI52MDxFylib77naLJtGZopG4ageVCwKRVfu7yWVRVVyE+Ph5Z8RkYmBjBv/zmfToQWiEsLIRahMefDdGOCZg2blqHTz76lLHK+fDZ74/UxHQM09zxn//Tf1Tmh327X2B0xcptEE9HL3zn9e8gxCVkbj6yE7Lwg7f+FfztfJZrjvRzNQLPLQJjdJa+dD5fJW775ne+ocyMdY0VqKmpZYSDL2LjYxQdetwtITIBheEFZAhu4vODn+LN19/CNvomNFKbWV9fxxDwa8jNWce8MEtz1ja13+LUHRIcRFrLbJJkFqTJZ1FR0UwjPfxYhTRT+6Svez4QeCiTIE6J+ZfyycUHIiUjTSXuuHjtEopuFDKXQTYy00Tt//ibSAYpKYmorqxBVVUVQ5/OYcumHchIyUBiQgqqKqpQFlWKhBjJxLgyzjtOds54Yf8LNLHc0SSIv8S+V16667PHj4Z+okbg+UNgLuSxogKbNm5BfLTBYfnSxasqfXJCYgK83ZdHmyjZYjdvXseiUYaw7OraMkRHJiI5NQXiH3Ho0CGkpqTDwX4uI9yyTpAkmNu6ZRMjOCznoruEOdqyeRtqb1cxwmFlaOCyDlI//IlE4IFMwgQLphw58aWyze3ctwdZCekYGBtR9joXZxfEp8Yrz+Llak72XjRlvIS/+K9/SXtgGXJoK7S3d6KKcS/tgsdRWV6JqLAYlf55JZoVtRZxYXF3qTYtaWqI9Y9aITZlJUap36EReDIQGB4e5gFdo6TnN981hD4PDnajraVNefpnZKYsixbBOPrQ4Gjk5o6g7pd1OHzoKIK+E4E1GTkoKy3D2UvnUMl08UnhSZTsHyprPQZApb7NHeHE+EBb0t+YyPgV02g8hoHoRzxlCDxwdd+qvIlz584hPDwMMYkxTG1ugQuXzrLiYw1ycnPg5eNFx1omElpGlZudnQuiIiPoi9CATz//BG+89ibyqOa7WXQDVXQiKvC9iuw1eSumTTDaPoWBktK0ErYpPLykNJGKFavdJug3shzq19Uel37/84WAhPodPXaY6v3bCA4JhaeLnwLgwKefM+S6n2bOcAT4hi0zKGb0fQpEGOnf1atXVSIn0WhERUUhNzsXJ748AYudZkiKSl3mfnz18VL9UtI0C+1dTvq74gPTL3ziELgvkyBlWAuuFKCTVR6/9u33EOsXRS/+Yar/q5n5axw7qPqX1KXLvUDlwHv99Vfwdz/8e9wgY5CWnkzOORG79u3AP/7kZ7hEU0hiQqoKU1qJJiFI4ll9Nv8sQyFHsWX9FjoOWWPUdhwuZsRDlZ1b2Sb9kUQrg6N9aGloUwRU7JYSpir/l9K34hnuw1z3RnvmcvVwksyTZIaT/si7xAlMeCdhqiQyxPi5+LGsZr55SeW7EBai4l6tfqkCaGTypIKqESdxVDMwfTOcx1HVN7FFy2fGfsqBIcl2jJ8v19yu5HNlTZfTzCDmTn/mK5CMpv39/UzRXgQ3dzds3rpB7bvlbnY2HlizJgN1dXX0y6pGWEyoElI8gzzxh3/wR0hMTUJc+OSKRToI7RUNy5mzJxEeHYZwRnrIOhZt6mqt2wfNgaxjCQZ7tHT9S5vdKdLqCea0UXuJ5hprayvuLcO+l8+EBqjzy1gufDZrrmAse1Ga7L/lppn3G6XkwzBWU7aiM7+xiWAu5c+lj5YsVnbvGSz9Fzqi6n3M1vUQN4Fx0hUxn8nni8lptCCTIFXWzlNjcLu+nn4Ha5AUkaRU7B9+9qHaLGkpPJRZSnW5GQQjKPb2rggJDUV313V6F59CGNWA8uvHIku9vT3MrX4Cu3ctf10HYRBOXTiFpqamOQL181/9i6RCw7e/8W2Y2648gzDIdLS/+vWveTCPITAoCClJKfjFL36hbLY7duxQ8d1iP83Pz8e///f/XjF2pjbjRjGV+MjiLSgtwJcqwdYgEhMT8dZrb6kDraq+Ep8d+Iymq1aVQfNrLMxjs0rlvyUyR8LZ0tLS7opUEaIh2US9vLwUg7WSTZjy2toaOuRVqxwh8uvt7cP+2WHt2jzloHvo0EE1rwEBAZzbnQpXISL5+ZdUaJ6/vz+2bNn21GuSJibHmeHwJKvEDnOO0lUkgTANv/jlv3BerBETHQ0fj+XxRfjqnJspX4SMjHpcuXKFlSEZdvl2GEK9w5EUn4R8OlVbmVthUy4jLJa5TOPwyCAOHj6IEeLi6OiImwXFuHz+imKa9u15cVGE/3GubTmQ2tra4OnpeZcTuxzETW0NKlze3zdQVQJeqSbZgQtuXUNtVa1irv0C/RCbHIPqshpEJ0ZhcmySVYZLKbhMwt3TDTEJMfBz8VeH79mzZ7kXaxWtlJDbkJCQZZ/bhXBp6WtE4dUbigHdvHazMrcJ41DfVouiazdYV6QPORuzERMUq85nOZ8GBvtw4cJldHV2qcRbbm7uignasW27YnJv0BF3mmN84/XXTaZxCzIJvb0tTLV8lTnMJ5mB7DV1IHYN9Cr1voQn7mcBlHtDcZZz8kWKyFuXg77+XpTRN+F6wRXkZOdgy9ZNOMWkJ9eZlnUj8yjIxlnOJgmlDn5xEHGxcXj7lbeVqeWjLz5RKanNpQ7tCjepxim5JFroMxJBk8w2HhAioYeHh0Niy1taW5DKH1nsIoXJZja1qQ1OZkiaHEoipT6syUIVQikaJ3OGZrl6sjrfrENViF+o4t5Hx4aZ1lrUpCtHMOb3Ww7VCxcusBbIDXXg7ty5c46wCZMgYXVyIAmGpoz5YZiY8r3My89//nNFoEIZLZSTk6UIgp2dEw4c+ITScyEyM7MRGBigYvSlLLKxb7IPJTPgb37zW8UwGBk7U967HNeoNTZbfFEksEfBsKKqFGfPnYW3lzdef02ImS1Onz2OgsLrWL9+A/byQBQ6tFJNmLGtW7azZkQ5mbg6HD1xBHtYbO53vvd1/M3/+FsUFtCJOz1bhUcvV5MD4DQLTUnyur0v7EEcwzKLi2+iltUw7e1XTysn662CGp8jR44oTeVLL710l1Z3hNrW3r4eeLLWhp35ymh7hUH46MCHiuaFRrCqJ/GR8FHJ4ltZUQlPf09EhESwgGA1zpEhSE5JRm6mmKypjSPdcnN1w+Gyw/Dz91PahsfB/Bk1FyL5mxKuK1qQslvlKC0uVUzC2py1BiaBJu621jbOfTHzBt1GaHQoYoPiFINwgnvk0rlLTEaYiy3btyjfnbraOjrd1iBvw3pERkbi5InjFNRaMPnyy0tjEi7lX+eB3A9/EiV3B28F3qFDX7CzFojnATnfu3+5NsW9z/VnJsa0rHQ0NTfjy2NHKKUmIzEuBQUs/HSztBiHjx3Ci2RellMF2T3aiY8/+1gRZdGh2VISfmXvfhSUFcGM6qyVbHKgHD32Ja5dv4aEhHis2yBOnQYitXXrViRnJaG9ud1ghqBUKsR7MWqzaS7G6toq9Tw/X1H3msAkEJO48Hh4eJzGGDUbdtQ2GTeYHGbCrHh5esHNw+2xbLxHwdvQH4PHektrk2J2t+/YPrtuZmBlY6ny9psy3kd5/0L3yPycPneKvjXZ2Lhx01w2UdEuiBQgMfoyd1MsPHSZGQZffFFCf++sN09PHzJ0jYiJjVk1XGVc/fQV+OhjIc598KBUKemTkxKSqeo1jTDKM8YmxrimC9E/NIAs4mHP6AFZSxUk7lLXJYjaspXW8ki/hOZlrcnEkaPHKZQUYjPNjDEsZ58Ul8AKuM1Kw7iTJlgL5k1ZjiZq4oaGBjTQN6u5oZnvTUNaaibcvFzJcIPr4eH7czn6JftJaExZeRkqqytgxzT1e+lYLnTYELYZBusuHtJmK8fUFVUU4sSZE4iNjMX6nA0s/U3nejKurcPNaLzdBF8/HzizTkdYXCjy/zIf4RERsJydNxlPVHQkhqi1sXe0I2MeuGTYRPpvbL2NpsZmZKRlmnhGiY0GylQsfTefrYskQpeDizBbM1xr5kiPTVf9KywvwMmTp+DI/bI2J08JzAE+/szxEY2jx49hhsyO5NOQsur1XEeLESbuWtFyY3dPN46f4MuY/nT/my8pYiT2bMldHhMdo8qorqQWwThDYtpIT8zEICfvP/zHfwff3/rh3Te+hhjGSdffrsOP/umH8AzwxPqMDYpQ3o/7U3nPjVlMOV7jnwL4w0Ipvew9sWv7Lhw9dRQelOb27X0BHg4uyE3JxrAqIE179jznxUlOjLID8T1Gkm7y5BjWiLI1S5MNN98+xgKxStIvLbuJXbu2I8gveG4xy5z5uvnB28VHvXtsfIRZ2Qy2KFOasnnNTNAfpVPhMznNVLDMOi23P4wIitanj3Zk6Xh3V89c/9UBQFvZuKSVFYJmWldM6e6irhFsNmzYxMqlR3nwlMKXDFBQiC+SEzNUXzu7OtA/1QOmzFrUcx/1YrEfHjx6kCrEOvzJvv/fXenGZb6iYyIQEh6kHu/q4cRfR9g53R1RZG5hxsqklkpiMnWOH7W/D7rv+PGjjIY6jCsl5xETlojUygwUV91ESFgwqzO6IyIo+qECRlF5Ia4U5HNOQrBz2y71urP5ZxhNcB6vvfIacxOwXLOJ6/hxjlHembNmLSWzetRQMjt2/Ahe2PcC3vnaa/i7v/kHnDx2gtq8MEQGRKu9el/6o2iO0AlpZoY6DLP+JA/qr+wrb9IcYRw///wgGXB75NJhOzQg4r50SzRLhjLad7LBSr9MpUHqWv5MTI3B2tJWSbQL0f4IHrIhocFKM1dMgc031I80MUfd2z3RDS83L1jTJLMSTbQIVynkXq+8hVfefZMlA+5oL/ycaKZ7ZR98rKiCZ6uva0JVcw0c3cmEzxPyxjCA1oEmZDpm8POlM19yJoxMDMPGwUalEDClKY2GvxfMqXkYGxmb07zKsywdbGFBh/kpWTdSEoA0tfD6DbS1t2H3t3bPadRl/oRZeGHvPnWOK/8GxVAujvje1WNZgH//kx+p0yCJ9mR/ZjQUtfVHn3yIKTqA+Pn4rgoXbwRVGIXMpEza/xgbXF+L66VMaJKWh6GxQXx68gAuXbiE8dFxWNNuKWlarZlGWSqkCRdubOJUN0k7lHwm0vgYrzcjaIEsTR3iGcZFZX9fJxtbGwel/vzn9/+ZauCPWR77KuOUt2DX5p2Q4k/zCYMctLfIWZfevIlBppg26mDHH6DyJ0+u+iaTKGopIR5GDYCvrw8Sk+MRKSGYnJ/+kS5Kbn2sJTEE/yDfBYmSECtRQ03O0IFHojGMHMcDVukU7VjNg03UjMygiwyj9KFpoAE9nb3UALgizDPigb4oYgcboJ+EMF3SdzHRiLpWfCbaOzsUZ3yvZUYYHpk3IWim9PFBm0w5HpLbFkef+0mckkI8LTWN6kQf9PX20/n1CqIi4pQKW/ouHL93DLUnXG+y/qWg13xC+6D3y7wbzS6G9UBSqRg9A0MqRFYkGyWB8drrJdcYMXReMb/dbcT7Tp4uZWNek0V/BB4Q8v7mlnaEhUajp6t3FmMLhdft5lp17Tj7aQp+MkeyD+49QNSxtYgD2HCp4dBRuFvSqdLKDBNkSA9dOYqj9BXyCnRCQngqArwCERcdj/feepeMgrM6SGWfztf8SZXH/Av56Ozrwh/96R8rzdjQ8ABNjOUksqNYn7syzor3m19ZT3EUSrrJPFczd4vg7WznhYjwCAz0M3fCx4cQG1cHFzcXODoZtGiikbMiIZdDXnAfHhpVmhFLHgJSa0JorsyDL1Xbfp5+aswLzYEQ+cysNNqau3H4y0P4yd//A65dvY6X9u9FEBkF5bg4r+PyTMmIK+YzUbvL+pG1J7jfby3L50IvDPvH4LA3xc8k3NTNzU1FeaQlp39FI6mEEjLbYWSSKqsqcfH8JTKGUfB39uDB1Y7i5mJszNpg8KFhvyRz7/y1p8Yrgp3skofQqPnfK+FLnDa5jmS/y366cuOKsruLz1wYHTvnN3Eq97PyVB/JbhwbGkNkMKP2qEXoH+xX+13CWUsaytE/1sfn0Ul9ph+OuFM47F5B8EG0QGiHnDFT7Je7mwcFNxtFD8WJU/X7AY63MraRoRF1sMtzZG/Ic4Q+Dw1SJJVzhPxL2ySFmrZ+5UMxPD6KFNY6urfNZ+wUfVrEHpdn3cUkyAJpYEYxV6qDg0IDFbG7VXEDl/IvslZCBjZv2rKiatiFJsCRBObf/fGfqcU8bTmlnIZSIlORGJaMqvIqpWK34gEr4UEy4aKKm8cjqO+EQRCCPS2SPidANquHpwcLtwRQKt8CB9uFq8nJBhPbkGzsy5cu42bJTRacOoQrZBbe+vpbSAxmzLSx03yBGQkE6aWBgM56pUtehfs2mTwrWfgkIOy7bCRIbnbprRrHnUIunXRMkfEF+PrDk/N1vybvtSPjsxhTw8wEa9eTe7UWrpcn+tjgOMynzdXGe9gCk++F0ZrmmMeJ09Xi6/RBYOpqVyc1J47mjkpLNb+8bc9kP86eOY3iwluYGqMN8BHVDFIpUAiwFOLKyV5DjcGWBb3OhVh7+Xhg8871OHPiPEuTlzC07hPs2rlbqcnDqSIVgiFEs7SqRBG91uZWxfgYVSBf7aMZN/Gksr9a8zARDl7Mc8aIBalYKAQ3KjIKX3v7a3O5PQbp4DlKx6ptuduRHp/5lWk0Onsp6ZQ/knlQ/IV6e/uUb4cF+9nc3KS8uA2HhGGNiIZC7JqTM+OwI3M7v7xxdz+1hUdOqFBmMXUY7a5qrdBR8qtzfIfREQInOAuxEaIvh5/0X3xhapjU58jFw2RiBjFtQ8ZvnNquim403T4BFw8bJNem4cSpY1QDxyM5ORmZ2ZlIiEpSWMszy1iwSRyjY8Pj4Ovgq4by6RefKyfTb33jm3B1cX0QTV727wSXLOZJiIuPJZNQM7enpOiUrCmxzdey/7JPbO1mtTqy98U0JIyUOnClSJN42BvSKQuzJgTf1dWFDnKh1E68eF/H00C/cHztXT/13st0Vr169QrnvpHmxiS8+857dARe2NnWeCAbfUSM2oR759lwWDOUe170jMyLMA2GOVq4kJQ8f5j+UWlrUuDj76sK8f3zT3+K3/3ODxAWEIKpEQpmxMeKP03d9He7mE9aXY0eOp2b853C4AhTItLzFIWZ+zW1l/i99E8O30Fm3xXz0969e6hWNwhPEvkhaz+FzqaB9v73p4vcLRakS0M8tG/RZC0mHHc6gIogVFtXiZqWCoou07A1czHsp8kxtIw0YqxvDEEUJlXU1gOaHOZllSXqPBWnzva2diWEeHl50lzgqOqNxEUk3NeZU8Yih7uMt77pNj768gDN2zbq7Olo71DPFe2Hh4UbhqwG1djdXd0fWsZ8esoQdfYwOj5/aHcxCcIpb9y0gTbBAlSWViGRGc4627sUMdq+c9uqVF5caB5EapIfRRK5cE5QYhmgp+e6tetVRjRbO4MWwXI2h8EMgTE2s1n1kSxOOQRGWNFRDiwfSpU+jj733Whyv6jdGzsbsWPzDmzM3UgC9inOMKnKP336PrLy1iCZTIKxyUJOjIqhhBqJYXprO9I7/VHyKExhhESc2hFLF3XozKkLRXPEMViQSWq83UL7k6gdv9rkGhviIZvnYVy63C2HUqB7kCJcgcF1CqMIv0iDFMJN/LADXL4Xrl6KzvgHByAnJUsxM8KMudPTVmLcJ0kYVV9mRR9XS2dEJ0Wjv6uPIJNBfuS8GwaGypJzHEC/AsOh/tUm3HlLU6uKeX/j1bfw8+F/QnFJMWyoru+ilNg33g83mpZkDmPCY9He2g4nZtYUJke0CorpW8BRVWlEyKSY8/1WXHtyvxwMco8QUiEcd0WXEALBWzZ/F0ON5zOBC/VbHNSGRwcZxUJc12Yp7YGHuysKrt9i/0sUxqPoJ+fvjqKyAtZbKVFOTpu3b0Jm8po5XF0dXRFAhlj6JQTVGGYpa0VVGZxlNORwEEcpgyLEcECIelP+FmIjf8tcjVI7JH0ZoVkrjBUSJ81L0TNIZo/01Z5SmouDE3w8/eHh6olEZkhNiE/E9l2b4UIp3DjXwnzEk7CnJKfgaiFrthRdQm5qLmbMZzjeQGxYs3FRhO2BFHwJX8oh7+zggdRkd9UfSYlcyxTR4kG/Y+cOeDIyxoHaALHNC6NsCDkzrAM52KRI3NQEmQQeUFbcT6KBGB+dQECgP/11fB5oypWoM/HXfOftdxGfGKc0pwV0aq2m17oIPPObHAQS2STp67u6utSalbW3WH+OSYxxTUzA1tJRrdX7hQ3LHo8JjVPPb2puwZdHv8Q/vv8z1vpZA/8Qf7T2t1NTGwh/N191sI9xzJ48MEUQEZ8VWWeGnDsPnhxhRkVzIHu4u4umDG9vhAQZNAayJoVeiQOp2vsL8zRzL3BwcoS9tR1CqSGJp19XUlQC2kdbaVkdR5QvIwZmjIfpDK4V56O8tII0agBiXtlBU9j8sMR7ey1YxUcnIoSOk9U1VTxPKxUd9KIDp/hkRYWKBuP+AqPM1yTXieAiUWDiR+HPfe/t7ceolkKIcDFILduA2RCmKdSNjYqmtv2BNN5oXJ8vMJiyFe5iEmTQe3buU05Ckvb4Giug5WTm0tt7jIeQwS76pDVxliopLkF0RAy++d63DER41p5viuHbCNzDDj8Z98TYBK5fug7/XQa14Gsvv4ZpqgraOlqVrfVeVZRsKHv5XVI891djwYU4hQZHsgJekHJY6+3rVxzmQgRAiLB8LvkL5JAypck9IiUGBPmTuRhZVKyw8p0QZoYmEy8vD0qxBo5b9r4jMRrjgTIhJp55G5hHDeL8YhH1euRDmRBT+i/XiKT2oNhswaurpx3B/uF455138ZN/pF355AmFVWRcJIKzQtUBJqaBLRu2msRg3embDO4OtZvzfJkdszHZlWAVyyRlAecD8D//5n/hG9/9BjZkbbzvEJ1mVdgJPCBiIxLn3pGabI2/7v2fisgO0/HPycoc4fRl6GgXtXgNOjt4SIg6bda5TSSa3NxcRlHQbjyr5TIV14Wuk2cIE/TrD38Fn2I/3O6sgc3INBJiY5GakEaMQ+DlQSbc3xtr1mbSjBm84GEj0tm+vXtReKsQlxnG5ebrinXbc7HJYv1doapL6evjulf2oOwnCb9uJSMWztwkcnBIbYnFSGlGn4SH3SOHX0n5Tc5lJzas28rMj7nKcftHP/4htUEDnMev7m2hP/KrHK0fsRmFsQfdLn0XeiiCgbzvpX0vYWRwCL/+6NdkUDqxdt1aClWbDImfyEBnMrV+elLaV+ilKWtxPk7G6+dqWXB9B4Wy8J+rKy5fv4y6jhokhdwR3O4dw+jAEKrLy8mceSA3OVvNmzj+uaxxwq9/+SsKngMGZpj71NaSzAQ1jAXtBdQqjD+UAZF3CfPtYumK5JhUODs5K5IQ4hM2K+w92NdB+uLM/e5In4ogOiBuzFxPDamjEjTtsjJQWnSLtFk0CDOIp8kkkOkAOjraeVaPwPF+OYNIf4RxNdBG0/0SvuJFYc9FnsKQkKLCG1TD3EI2azPsZbjPSsa4mrqehZv88MMPKOm14WWGdIgX+GKbKcyB8ZmyUWuqqlFYXIA0OrqpiXR1Zs6GMHj5UvJ8RDX5Yvss18thtm/vi3TavI1zZ2jTHhjGzh27+DnVmeQ+B6jC97b3VZx1GyVhkfb6h3opeS5sSrm3DzI27wBv9HOjLKaJ7UzseyIhVZUwbS1zbAjzKYeyqBfrG+rh7UsHLErc86NkjBqIxbzrUa8VouLFcC1PN0NRLlEPr8nKRNHNIqoGW9HW3KFwE82JtMWYahbbJ4nNjomLhYWDBbV2HV+5XfVDiVdmtHU7MzzLnVIrox7mrTWxqYpa0tGRTlpTBj8IDxtP5YE/2D+oojXuZZge95iEIEoGVn8StO3u+6g9cGUeAeYXyGGtlQhGOLCPopl4GB1xdXLD1m1bmQb5MPJPX8F7b74HO6vHU4Z+sXPzsOvH6SR38eIlpfbdyDoP86vDPuxe4/eK/phAr4UJkzT0kmckNTmDYYaOnOVp/t9erQ/zZYqqMGUcKhKIh9XgdD8c+ONs64i3X3tb+UNI3Z0gVu80y73zJLl+OaKHBMvY4FgkJCXQ0fUsCi4VIMafafvnCWnU59EkbJDgbaj9CosIU6Yy46Epzxiypn8C974xpFg+S2Y0idCsbvqEiO/FfEfHh2EkkRMRgVHqMlPPG7nOjtEVKlx8lELbPE10V2+XwQGRmojuli74hfkiIppZiUlbJfTza2+/dxdtFQFRBAN5pmhYlL/bItpXrhZ12naq07uoyqlljGUxvUQlquBJasZsec0MhxRvY3dXD3oe56xIF7u7e3CrqFg5PMpEDdApMYQ17X2p9lrpJlJLWGgIw+Iu075cjZNnTyA8KoRObXRsoTrPI9NLLX4VvsWkWDb2picIkgXlYeMFdx8yPyaq/0VVfenqJWXaGB4dpsOURDkYUKmhF7F83knJoqezR/07PoI551c4Q6XYjiVZj5ibRJ2H2fMnneFk69eyJPHVfNrlSTRModyPZcIZwRAehTf2vIEWmo1aO2jTpk+M0shQJd3Z3Qw/ryB1CDQ1tMLNxVMlUTHuAfF1EOLl7OxGXwD6Q0zLgAynjjiDyhoJ9lv+ZDAimCSlJdJx0RzObo4qQU24dzTVyeLVbsIpOIsljztszN7EJDKFyk587cZVrE1ftyjJ57FMiwkPKasgHSCjEEoTSwyrRi5nE6bO09sLFcxVc/HyeWXekcNPPjfkMVnZEOz5Yx1lPR/FzE7Sj2c2Tb+ToxNeevklHDt8VGmxxhktZYpWYqkYii/Xtm3bVH6ALmrQLl67iNT4VIXVuMU4nKwNyeRECzTYOwip9tlFk7pERahQSTb7CVuEBITB1c2VbJhBQyMH8tBMLzWhdDwdHOUnD7Fl3DOQxdITwVE0GerdkiFSJf43/AxRSyNMjPigtDa20h8vEVs3bVWmQ0kEdfzsMazP3qA0GcIQNLc3MQomTGl6hOkQoW0RioS7HReN47IhZxUaFspQn1qcP3uBqs34h4YuLXVyTb1fiGM7PWaFa//www+VhJqXl0ducPmlDXnnn//ZnyuCZWZBJxr+WM2IVzHt8AR/pZssnpf3v0pnp73keoFqOo5FMARLbHyyho3S4otMPrNn927YLlIiM3rpmzou2aBbN27FpnWblBr7TkphIJ75E6L+OEodbiqUStKJrjCDIH3qG+xU6uERRhOIg1JSYprB054b7tX9r5GBGENELCM4VjDuPD42Eb/7r38Xt+i4+f77v1UESXJTZOdmKMdRMyaeMvjPjCEu7s5elPFUVpUxbLmHDnVrlFbryrV8zsE2tUaPMOnPyVMnyFT04q3X317mTIyMEPIIgs96LzoTC5P16KFjYqJKy0hl4pdTLBN9GZkUUmxnzVamrsXlvm6YGrPf/vZDtW7WMH/CYm39i+2frNG87PXISs9RfiPlFSWIjUlQdWtkrlerXovsZ/HnkfTZ9TyYrRKs4GoljtRmWJuxFjOTTKDGg5XxB4sd8iNf7+noideYBPDahWsoKmCEBxMSiR+Em5cb1iTRN0f80kgfxbk4kdou8RVp7G5EJH2vVEZDJsfzZj4XD0/6UE300mfIcLZ0NHeyTPhtdX1SguQLur/D+CN3fvZGEcz8ae71pSNoL4UqaSP8sZqywmD3ILWgnnB2pGaRzpYyFtG2bdi2QfmmSGj8P/z0x2QqvbFhy3pIIjt53vDEIFxoihkbo7nXRMFP3rug3kEOhzzGBHd0dODo0WO071xkWsitSx33Y7lfqYrpHHTgwAF69jar1L+Sfvhxq08X6qzy/qZkNsdMGcXQxzKyR3uIZOGSX2nJcakLqvGEgMjPSrT7eVgrxmBFquXdf5Qyfy5OXnRCdEco03xbmdvdhZcjHZn2vrQb3q4BK6hJMDBz0axmGuIfirqmKkZ/2MPd0VdJP4ohnf3NZc2AiMhQeDMlsXG9R0fFK4ZsDX2HlMA+jzncsXWH2sM29LRfiSaMgbX50vNLyIG4QbQJTFo0SJ+jWtqW4wKXV1JfLD5FTPlbdOMa/tUPfp8lo0XTarq2ZLHvMl5v9DGQf6fSrv8w082jvmcx96nQzPRMlSnU09171pnPgIXQnY15m+bCLxfz3KVeG+lDn629AWjrbYOrgxtsrGwwbjY6ZyaQfq/NWotc+naoPTObJ0HOvtToNJpJkykoSITcHQ1NqH8kfBiKbkXn0y5q7ewCXJdVw+VFTe723VsxRuFAhU3LD329pM85ZBaliTBjNN140sS4f+/LdL5sQV8nkyHSWViiAY3rxMXOFbsZwSXOkIthKu9rnBAClZiawPCjUlw4exEZSVmPZPNf6mQvdL9oD6qqqxiy4o5169Y9MVEXyzHWxTxzOex8i3n/03Ctcp5SIaZfZZpkE/q7z0tUsMIDEmk0Jvz+h6EwYEH+d0ex3C+xmTAOwtDKM+3pab8CZ9hjRUt8ozKzsxTtOXfsAoLfDL0rMc5jfdkiH9bd14zPPztIH6A92ErT7Goc1qvxzvvBJGmzA3wXdmxfLv8DU6bMhhqAYO/QuUttcDezrISWBaw0lpY21ILeeYPRMdeajIbUDbF3socvHfkX4/xnSn/vvUbokfiV3ZvX7UHJDGVM/g5B/P3qG0V7YPUIyaEe6MEQRa/JdBbB+dVvfq1CWl5+af+K5kxfCFhRux4+ckh5za5bv04V39BNI6ARuIPA8MgQaptqlWZC1KwhUcGrkiV1KXMiBG09E/BUl9cw5W8pTp47gT1b96yq7V3GI3U9Dh86RiGlAr/3b76/4gKKyltwj6p4oc+Wgr2+924EJBy8gFqj5MRUFjw0mHeeJ4HsgUyCeGVK+JekZK6m5F5WUUYbzv1DSlZicfX29eLTg5/SczqZBY22ryjxk7TCl/PPUb0mOeUNrJpk6Cu4eR0ZVDmKl7xuGoHVREAcsm4yAVp1RQ1j732xhbkgROpcrOPUao7B+G7RgqRnpzGBVAMunL+gVNdOzLmwWk0ElCNHDzPkugwbGTni4Xr/ZD2Pu49iK2/puK3CWhNiUhTdEwm3pfu2cryLi0peUVr4uMf3pD9PHIR7+toYvRP6pHf1sffvobEQDoy53PvSXnzy209YklbS10Yvu5PO/UYpYV4fHfgIHT0dyFkvB/XS7Z+LQXSAVSj/5E/+AP/P//hrOgxtVJv00Jef44c//hv83//lvyKbjjq6PZ0ISLjTatQkedxoCUOQnpCJVBZ+saYz7WIclB53X5b6PGFs0jiO+tTb+PiTj3D+6jns3LhzSU6RS+mTJE4qZ1y9SO5fe/c9+oyYHi20lPfKvZL46hTLVIvXftS/jVVrVbzZD/z2M5U1M/JfS1rxh5LzpXbDpPsl6dNqVXk1qYOLvEgiSXLov2AIRX7+mkmrSqIbPDzOqfSSZSzjmpIg+aFXHrCyplLcKr2BXVt30uM5a8Vna3y0l5UDe+DENKzSRO0kCW46OpoZhkTbkW5PJQLiqZ7P0E1x/ltpxnM5AFOZ4Eza2cvx9sf7TBnLrq27WI65AJcvXkZGeiq8nB49OdCj9k6yWZ48fZy594dZzChEFVhaySYCSQ/Dr6XYnjE7smgX+pl5b4jpiU3JproS/R1jttLquhrmjolk6mLHlXjlirzjSWHAVmSw97zEJFIiDlNrctbgBCudXWYq0AimsXS0M+S0XqnWNtaGKxeuwIKhc2++87pKgLHSTRwmvX2cmV74TuiLeMQPDU8wUczi4mZXuu/6fQsjICrkIpqLCngIebCeQyJVuU+jav5Znl9HJg5av2E9vvjiC5w4elp5cC93yOG9eNY3VePmrVsMe3NANh0qVyKa6t4+yDvnj3suAdkTQnpEw1LD2hWFBTeZ9rydJpnNq+7D9izvi5Uam0lMgkjMKUyjefNWMctr1rKwyDXGwm9ZUWVC4dUCxuHWI5r1sd0dVj5xkUyIhY0lY9WHWG1reG5+JN8+w2YZ/3+nPsRKTZ5+z9IREAlskMlJpLKaJdWJmkFYOqaP+wlCf9bnbCAjV4jSkjJW77ykksUst3e5jMOgOjdHdWUNM4b2Ip6ppmNZf8LUBGOPEwtZq4Yy1HeeKipwcax7UjQJ4tgpGg/mq39oLZLHiY1+1vIhYBKTIK+3pRPR3tf349c/e5/OO8dZMjQDLi53tAmqtKWUwVzIDGGqZUKKWrC4hg3zZEvsv/FZUp/h5tVbStX2zR98/YGFNZYPKmpwrZyo2pM83q5zr5ECS2ZTDKljzL1uTx8CkirYQTnDmZG4sXqhSoP86ImAnj4Eno4ei1Pw/jdfwP/6y/8PN4puMP9/1lyCN1G7i0+JzJ2hINUd0dpIegzVNFiwij+Gz+YTJWMRK8adSwVExsFLoi9xAu0ZZtGcUQt8+eVRuHu7Y/OezQ8sArecaBrrRcwvxqjGYyp9Xc7O8dnSLxGaLLinpMKlbs8GAiYzCTJcb2aYCggMUDkKPj/8Bd567c05tZs40bz/q1+oimGSnUIka0PGPsN+FAcqVctcJG4pf6wKy/AzuWB2lUu1xvHpCUTFRiJvbQ6LY7irzf/+r/+FWRbbkJudi0AWh1m9ZhjMws5gT8hOXT1wnto3GyXSh1VhfGoH+Ix0PNw7CuGh4cwo14zTF05h55ZdSqKfIs0oqS1GRXGVSlkraaolX704z5kz+Yw0OcBE6lb0R/EIhjA2Y5nqSaoDJZOhi4sz1u9ajzC3cBUV4mztjv/+t3+J9u525OTlsELqatKfp2Mijcm/no7e6l4+DIFFMQlSHCItKx0V9PD9/ODn2LV951zBILGXhYQGo4EFhyRcRBaKXC/nvyK+sksVCyz/N3D1wiBImWb5QCSAKeanlo08yOpWA1NMIUkmYYSFiWqZHlr8AF7Y9eJD62U/bMD6e43A/RB4UiQyPUMLIyC+Ud/91nfw//3N3zIs+4YyOUhRK0tq89xc3VQZchFORLCYYDlyM7NJQ4EcEU6kvPWE5L+fpUf8vyWz7Jkx+YzY0g01MFjTg0xFS20Lgp1DlADU19+P6yxdvX3LDry45yVVqEo3jcDzhMCiV3wEE7Rk52azmNApHDl+FK+98qqqUCXen+vXbUBlbTk36Dg3pyUzUzmoQiSyYWXjCmsgZSplw0ozhpRMMb+3FKOREpxT05Nw9XZDoE2wkgg+PfypSliSlJy84olLnqeFoMeqEXgaEHB2dEVCfDwKCgvx81/+HN/6xjdYk8SemTIDkU4BRgwKk0pbwIyTjEBwcnZUhbImxydVyXsbGxb6oQ1fNApWVhakW9bMxT/OQm1D6nsXdxdVyVIYBClI9svf/BIuzi5KayqlrHXTCDxvCCyaSRANwFpmnXp5736UsBRoUelNhiOmK9zsrGyRHC3hkUtvYl88m38Gn3z2sapwJUVrtK146bjqJ2gEnmYEhAbs3rUHdfW1ZBL+EW+++gZs3e1VXZDU2LRHH5qhavhcE2dAqapaU1ON9XnrqbFYvSROjz4ofadGYOkILJpJUMwAOeqvvf0O/o9//6c4cvBLTDA0MDQwFF3DPfCwd2NtxDFWnBpmAR0WH5phkQxVEe5eZ7B5LkX8c4qlRKfMWE6UDoA9M90ovFCkysX6katft3XtXBnPpQ9ZP0EjoBF4mhGQMMCklGS0sRrsqfOnWNnOBW6eztRCgk6F1izi5QgbM3sMT9E/gVoCG2o57c2cOWQzjM4wikUlkWCpcFIqGhkM5dThQApF7QEGVRGd6+cLcfPGTebo96W29PUnJlHR0zxvuu9PJwKPxCQoRsHOHoH+/oyHbcb/+1d/hcamRiYV6kZQcCD6Bpj0g+mTZ6bJGNDKMFuc7h6EjB7I/FZ6wetmrOjM6GgGNzoPif9CfHgiXtv/BmID458odFci9OqJGrDujEbgCUJAtJkb127C1NgU/u7Hf0tmoRWuLq4YpZmzt7+bpX1tlZ9Be1c3ZiZodnCwUqWmR2m+FFPo1JQhmkGqgVtZU4Shg+IkNQfikBwSFKoEk36WPpaICtFa2JPW6aYReF4ReGQmwZJJjX7wr7/HcEB7dPa2o6qsCglxiZgwI2/O+uGS9MjJ1mU2jHFG8ezSJLRIvIinZ8RHQZyHrNVnwkrQ5YjlPCdgN2OL+o561v92R4hb2KqXGJ6/OKZJfKSGurGpsCtxiuL/ddMIaARWBgHJxLhl81aERki0AavluTPjKeWNwdE+VWJ7hn+PMiTbyoK1/yxtVb6DvsFeMgz2GB0bpY/CBH0VrFhZ0p7BVmZkLnpVvgwLRkS4urmq+8foJxUaELoqiZNWBkX9Fo3AwxF4ZCZBQoc8nQ1JjRztHRHqH/7wty3iCm/PlU+9+rDuWZpZGWqJ93UiwD9AXS4Ex8HFDlJ5TzeNgEZg5RCwYix+DFPGz29uuJMN9d6eeHne43gw7wIfz5Ur1vSoCIlzuAoZn9cos5CJsVyRxFKP2m9939ONwCMzCU/3sB+t95b0hk5PSb0rysLTyxPJrEjp4eL1aA/Vd2kENAIagYcgICZO0d5akjGazydIGKdEkOmmEVguBDSTsAhkx6bokMkCL5KoxdhERdnX34fRiUF+5LmIp+lLNQIaAY2A6QiovDILFtbTidxMR1FfuVgENJOwCMRGRodQVVupSrMa29DAEFramtHPzwwGCN00AhoBjcDjRUBcLSeYa2aS/lDz0zJL6mhDllvdNALLg4BmEhaDKxn2cTo8SeInY5OQKyfGUIsaUDeNgEZAI7AsCDAcY4IJoabo9D2/SabauVTTy/Ji/dDnHQHNJCxiBVjQWXOSYVcSSmVs4rjYK+YGRnTophHQCGgElg0B1rxZqPqkDsleNsT1g4mAZhIWsQzsbO1ZJpalqt3d5+6STGx+TLji5Kwzsi0CSn2pRkAjsEgEJOxTEknNZwrEaVHS1mtGYZFg6stNRkAzCSZDJdnc7LBp0xaEB0fM3ZWcmIIN/MzNyWMRT9KXagQ0AhoB0xEQJsDd3RDeaUxPL595+njDgRkmn5SU9aoej66UZvrEPgVXaiZhEZPkaO+Er3//6/RBcJy7y8XFBT/4g+/DyUprEhYB5RNzqSr+TTWuIr6G8qS6aQSeOAQkJ8S+vS+pxG3ytzTRIrz60qtSQ1clkFrtZkYGwc7BjpU0LZWTpW7PBgKaSVjEPEp9eT+nu5OuSEiSl7XOkbAIGJ+oS8VTfGJiTJUIHmdoqxBhzSg8UVOkOzOLgJE5mA/IQp+tFmCSdXagd0RV/Z2y1UzCas3D436vZhIWiaiUvJbUzKLqm5qcUmo+ncxkkSA+QZcLUzDBeZToFLH5LhyH/gR1WHdFI0AEhA6JBkHWr9AiWbur3cSp0s7JDhZM8KT6Nz9Wc7U7p9//yAhoJmER0Eku+ONnTmCMkqeruyvqq+tpD3TC3u27lfPQQp7Hi3i8vnQVEBBCOzw0rCqZDo8Mq8JAX61Yugod06/UCCyAgFqvw8M4l39OMQkjXLcSArlh/Sa40RwqJbNXq0lNm5bGFhb2m4EDa2RoZ8rVmonH+97VW1GPdxzL/rSusQ5cOncZhYVFCAwMVKVjRYvQ3tGOn/3q50jPzsCa+AxVIEa3pwgBWhekomlwcDCiYyJVHvz5bZrJaqRKoG4agdVGYJol8ErqS3Dh1AXMTM4oQWWQDG5bRxvqqmuRkBCP7Zu2s7rl6qxXYQo83D0wHT4FH19vXRhrtRfMY3q/ZhJMAFLMC4X5RThz6iwiIiLw6ouvqlAk4eSvVBXiP/zZ/8ky2e3wD/BBiGuICU/UlzwpCAizt3njVqUaNZfawaqIsMF7UT7rGeiEu5MXzMgQ6qYRWE0E6lpr8clvPsFA/wD+5A//hNK6g6JBFd21+Mlf/4g0qAOZaVnwdFudSCsLCwukJqcpiJ6UaIvVnK9n5d2aSTBhJsdZg76WnHpHZwf+6A//CI7zohvSw5KwJXczurs7UVlcicDcwFXj5E0Yir7kHgSMpb+FCRB/hBmWK2cpHXWVOGJ5uBgqBzKvHT/XjIJeQKuDgNj4z588rxiEfS/vg5vbnWqXSb6xeOe77+Fv/9tf4+TxE3h5/8tK07kaTZgDMTsIzZRISKsnIOpiNXB4lt65OivpKUJQpMna+nK0NDerRe9g43BX7+1s7fC973wP/+Uv/hPqa+oxvWZaMwlPwfyKGWF8YgI1dRWor6uHK4luRuoapUQwwwQ1B2aoa66Fn4cfJqzHSXQt4ABng2MjlQ1DY4OQ0uHipLWaduCnAGrdxceAgPhB3b7dgKHhIbg4uSgNwnwnW2dnZxSUXkdceJxiblejjdE/onO0G9Vllejr6YUzE8ylJ6czZNxFdWd8ahyNHQ3wcfGGrY39HJ0cmx5B11AXHKwd4WjppM0UqzF5D3inZhIeMiFiZ7O2saa3Lj3gaeszOLbd3ayoZuvu68HY2J2aDk/YPOvuzENA5vB60VWUl1YoE4O/ny98/bxQUVOKmzdLmKDGE5vWbsIYxvHjf/x7JCQlYMvaLTBjmKS0IRb6+vE//D28/byxZt0aRPpG6qgIvcKWFYGuwQ46LA4xXHcCoX6hX1lvHuYu9E8YRF9fLwYGBuDhsbImB3n3gU8PYGxyHOHRYfD09cIM84/88re/xhsvvwFHZ0d0DHfgyMGjijnI3ZSLhNAENY7e8X6cOX4Oo0OjSElKRUpisjZXLOtqWtzDNZNgAl5WlBatrAkVQ3wWcmIrrChCY3szsqWUq842ZgKiq3uJSDwXzl9UqtuU5GTk5qxnCKQlI1eO4datW8hzzTMQr+5eHDp2SEWubMnbMtfpnqkeFJcXw8LKQhE/HTa5uvP5PLzdy8kbjg6OGBwZwjB/nPkzv3VM9sDZ0Rmi2VxpGiQC1Geffobb9fWIjIlBdkq2CgsfY42bquIqnLhwAhm5GXCxdkFVVRVcXV1VrRtj+KYTnOh4WY9B7kc/bz9MJ9A/6HmY1KdkjJpJMGGiPDw9YGNrqzj5kbER2Nvbz901MT2B1sZWeLt6ws7eVqkBdXtyEZDSuiVlN9DYcBsbN23Eti275vJc5GbkYXxkHBvzNioTgj3DuEpLS2H1itVdNl4XMxf09PYoYuxhtbIS25OLrO7ZciJgZWENN9aMKasuR0lxCXyzfe96XV1FLfqH+uHDOjJieljJNjDQj+PHjyM1NQV7dzIcnIyKNHvWunnt5ddQVlcGTxdPdPR1oLm1CZ6engiLCJsLGRfNwkB/v9LSOju78HOd9nQl5+9h79JMwsMQ4vc2li6MXAhAaUkJvvjyC7xO9Zmdja268xZDkqoqKhEZFonY+FhtTzMBz9W8pL27GR99dABHjn+BXbt3qigVYxOH1F3MeSFe2tKCPYIREh4Keyd7SLVPYQokJn1sZAxuLu5kFh1WXGpbTez0u1cPAckIGhEZgcKbhcg/l4+MOErmPFClDQwOoPpmJTZnbkbWmqwVdVoU/4cTJ07gcv5l7Htx710ClGIUGF6cGpuqGIIZ6xl4uTM0UkI0WTR3dIbaBOZUkPwk4urj7e2DwOAgbWpYvWW24Js1k2DChIhUuXZDHnq6u5knoRChPDhyUnNU5sWCSwVoaGrEZhZ5SotP1wmVTMBzNS9xsnNVyWiiIuJhS4nnXgcwI4MgfTQjYesa7kNZWQUO2x6BuZU5BvsGMMTY9LrW20gZTTVETLJNcS2M04whzYqe5ZZPQAa81cRZv/vxIiBmzg1565QG6+zZs/jg4w/wzpvvKJX9x59/jM6uTrz4wotIjEt4vC9+yNOGhoZQUVFB88HIfTUYxiRzaq/RdFtTV4uPP/kEgeFBGBkeQfPtZjS3typzSl9fHwJ9/RXzLf4XwoTInlytaI0VBfMJfZlmEkycmFCfMLz69is4evA42lvbcezcMXj4eDBpiA/W5azFvm27YaPDfUxEc/Uum5weIiMHhpC5w5HV8x7kTzA4NYoBOqRK+Jn4LFjZWMEv0Q9tzW3KHCG+DcZW1VOLox8dprliDJnZ6VibuV5HuazeND+Tb5YqtC/sekExpmI2O3XxFKXwUZVSfE32Gmxbt3Wu+NNKAiBhjyEhoTzUx+f8DBZ6f8toOxwcGR1GxsbG0RYx6XHKcXjm5BU4VTipaKNeRkVIm2AI5anTp9HMqLLIyEhkZ2drRmElJ3XeuzSTsAjg/ZwDlKfuDdq0+2mHc7BzQNq6NKU90JzuIoBcxUttrV0ZfmWHi1fOo7fXQJDu13qne+Hu5Yvw8DDsWL+VBM1CqUJ7vXvxQ8sfYZJEzdhG+ocUgWxpa2HOjB6lRtXeV6s40c/oq8Xe/8qLryjGNb8wX85b7N5kMJvN14Kt1PDFP0sSzF2/fp25Ee7sh4Xe72ZH/x0Gh3l6eSM1JwOh9kEqbZnbOmfkX8xXe8uL/grSWlpbVZSG/FZXVyOA5t7Q0NCVGpZ+j2YSHn0N2NIXITMpU5kahDnQmcUeHcvVuFMK4cQkxOJq0RX00ZZ7r7lhfp/E3GAmuRCo6jUU8TI4VNlY28COMd3KpDDrZJUUlICodyJwJv80ErISNNO4GpP7nLxTtFjKBJq5VjGmqymgCGOSkZGBAwcOkOnuw9j0KGwtDI6L0iZYWVX6Jxo7S6asH2J0hpeXFyK8w+aKrVqJVm58FF4M2wz091WmBmEK/P39lclBTLxihlAavVVKEvWcLK0Fh6k1CY8w+8IYyI9uTx8CQtS27t2C/Cv5KCstR1xiBQLcgxVhEtWn9azJSIhvZ2Ub1kSlwtbKjvHfE3RgFUYBKh+Gm4OzWgO9oyRudHiU585wXbS1tMO9zh3+CQEkinp7PX0r5Onp8WpoDhZCx9fXFxHhESgvL8et8luID41X/jzTM1Oob69HdGCMOtynxyZovmMeh/4ehnJ20yHYTz1uitcJA9Hb04NbJcXIyshW+0kyN/bwMz8/P8UwaAZhddampmKrg7t+6yoi4GXvg5zsXLS2t+HgZ1/CgSpTV3c3RLHAU0JEotIcCJMgUQzjZAKam2lCGB2En6O7+vzStStoZZ58KQpVUVYMj/QspVGquF2FhoZGOjYOwon5E+KCDclidNMIPMsIiJYtb20eamqrceTzIzjveAEeXh4ICPTngZ+pDnfZN6XVxQoGyatw7UoBtm/wUt8NmQ3QV8Ee/b39qK2tQ3pqptpP9cy78Nlnn8GJlXY3b96MsLCwZxnGJ3Zsmkl4YqdGd2y5ELCiRuDV/a/hQv4FtJNRkGRJAUEBiAqNmnM2FCK1PicPfUyo5EMpxsP2Tuy5MAdvv/4GktNSEUWHLblWzBauLs6Ij41VjELxtWJE+kXPaSaWayz6uRqB1UZApP7NWzYjsMofxcwrIi2YkQuBoYFMteyk/i2auqS4JLz84n7l8O3n7zdbUA3wsPbErl27GD3Wg4T4BDpfGo4lMTlER0ejsbERly9fVv82mP10W0kENJOwkmjrdz0xCIhvyca1G1WIlUj7yoR0T6VHB+ZBeO3lVwymiNnv5O/4qBjERZChmM2noIggf8J9Q+C11R0nz52kz4Kt1iI8MbOtO7LcCIivT1xMAqIjY9WrxHRnDH00vtvF3hV7duwzuPFIdtpZLZulhRWy03JUMqX5GW3FGVM0CB9//LEKW16tmhTLjd2T/nzNJDzpM6T7t2wIiFlBJXZ5QFvI7qsyws1jEESVOsI4cXGsqrxdjZCwEMSFxa5KONqygaUfrBF4CALCQD/Mb+B+jt5yrxn9EqQZ95OROZfoCRcXF61FWKUVqJmEVQJev/bZQWCCzMGhI1+qvAkpGcmIDY95KPPx7Ixej0Qj8HgRkIiGY8eOKaYghrUg0tPTldZupWtSPN5RPb1P00zC0zt3uudPCAKSYXHv7t0qyY0QNh0W+4RMjO7GU4mAFZND7dy5U/VdNBNPShTHUwnmY+i0ZhIeA4j6Ec83AiLhiI+DbhoBjcDSEZD9NL+mytKfqJ+wFAQ0k7AU9PS9GgGNgEZAI6AReIYR0EzCMzy5emgaAY2ARkAjoBFYCgKaSVgKevpejYBGQCOgEdAIPMMIaCbhGZ5cPTSNgEZAI6AR0AgsBQHNJCwFPX2vRkAjoBHQCGgEnmEENJPwDE+uHppGQCOgEdAIaASWgoBmEpaCnr5XI6AR0AhoBDQCzzACmkl4hidXD00joBHQCGgENAJLQUAzCUtBT9+rEdAIaAQ0AhqBZxgBzSQ8w5Orh6YR0AhoBDQCGoGlIKCZhKWgp+/VCGgENAIaAY3AM4yAZhKe4cnVQ9MIaAQ0AhoBjcBSENBMwlLQ0/dqBDQCGgGNgEbgGUZAMwnP8OTqoWkENAIaAY2ARmApCGgmYSno6Xs1AhoBjYBGQCPwDCOgmYRneHL10DQCGgGNgEZAI7AUBDSTsBT09L0aAY2ARkAjoBF4hhHQTMIzPLl6aBoBjYBGQCOgEVgKAppJWAp6+l6NgEZAI6AR0Ag8wwhoJuEZnlw9NI2ARkAjoBHQCCwFAc0kLAU9fa9GQCOgEdAIaASeYQQ0k/AMT64emkZAI6AR0AhoBJaCgGYSloKevlcjoBHQCGgENALPMAKaSXiGJ1cPTSOgEdAIaAQ0AktBQDMJS0FP36sR0AhoBDQCGoFnGAHNJDzDk6uHphHQCGgENAIagaUgoJmEpaCn79UIaAQ0AhoBjcAzjIBmEpZpcicnJ2FmBlhYrDzEk1OTsDC34PvZAd0eGYHp6WmYm5sv4f4p3m/xyPcvfOMMptgvmV/dniQEZtiZ5d1vMzPTmJ6ZeaS5n+a95mZ31vLU1BRp0/O3hmRPC100hTZOT0/NXvvoNGB5V+gM5JwRGvUgOiPXWFo++jlk4p0zGBsbhyys+SDPcMFaWVnB2tp6ebF4Ap4+OTWB3qEO2FhbwsnW64EEYXx8DBcunVXYZGetXdIELWboE5MT6BptR3FhKdZlrYeNjc1ibl/Va2UhS/+npoSY3SG2sgEsrSxhucLM1vjEOErKb8DX3ws+7sEk/6YfAEJchoeHUV5RgqSkNFhbPb79McV12Nh6GwG+oSuOyUouEKEtY2Njit5YWFpw391Zy5NcJ/K9ED6zeQffQv0bHzfQLVlH8/eDPGNigsw0D8p76RcfjfHxUbUWjYeJ9MNI76y4HucTZbm2s68dvh4By8AUGkY1PjGGiqoSjI6OITUpc1E0RfZWccUN+Ph6wdc9iGMbx5Wrl5CSnAZHR6eVnNZVfZfgcOvWDTg7OyIkJIxzb3Xf/siaqagpVmsvNCCSa+TJo6VqXstuwNPbHf5eoQsyPoODgzh1+gQ2bdoMR4dHm2uTmATpzNHjX6KosAhDQ4OIi4uDk5MTqqtrEBYWhl0798De3n5VF8DyvnwGNQ1VOHvyDLy8fLB7517FANyv9Yy0o6CgENY8pDMzssEjbnm7x6eLpFDZWI7CqwVoa+lAXsbaZX/n43qBbMhz587h/IVzMCeufiH+GOUhOzo8Ckd7B0TGRSI3PRc2Viu3UZtaa3Hu7AW4OLvijdffvOuQevC4Z1DfXI3TJ86hv78f8XHJwP2XyiNASKlmxnSG5RFe8ETcIgfZ+7/4Z7S3tyMyMgr7978MK0srHtyTuHrtEnp7+5CakQxfz+AHEvrzF8/g8uV8eLh74L33vg5bG1vFeFwvuoJLl/KRmpqCtTkb7pKqJ8gg/ua3v0ZlZSW8vX3g5eOFgYF+9PX0cf97IiY2BmmpmYr5k2fVNdSgoaEBnnk+PEwer3QuDKeoJG+V3sC50+dga2eHpPjURTEJsr8unrukmIN/9f1/TWZnCqdPn0ZrWyte3EdcH0DLnojF8Jg6IefYhQsX4eLiBGdHRx6u/vd9smhtbtc1obOrA90RPchKz1kVrfCDhi4Msp29HekBGVj+3CvIyBiuXr+EQ18eQmhYMBK5bh6lmXR6CRfu4GCPrq5OtUg3blkPTzdfHD9+nBupAgcPfY6XXtzPxbY0iUkG9TDJ4EGDlA31+NW7cgDPoI9EorW9k9LujCIMD2ozlE7GJ6eoFh7F2NQobGD7KHOzqHtElehFSaG/bxA9vb2KaXhamkhoDQ23kX8lH6++9QZS89LQ1dKJztZONNTV4+zps9wIwPqc9bDgz4PaFNeAqar4e68VM83wRB9sLBzQNzyIru4eTIzTbLQILYIonSeIff/QAFpIhO9dK4vp30LjFPNVSGDE0zK1S+qnaGPa2luVADJFAi9Mgqj0e/r60dPTg8GhYcx43J9mmJmbwdrOhod4PRpbmpDXVIWE8EQlcfUPDaGb+8TW0X4Bk9IMOjo7UFNXAxc3F8SnxiltVkNtI65euoK627chZDk7I0fRm7CQKFhYW8F8Cep7GhJI6+82JYyMDqO4/BaS4lIwNDKEweEhTCjaY7bgoXA/sGV/dRGvkZERpQ2ZIZPZ1tkOv8EAk9TuS5rEe25WdIl9eBQ6fa/JZLH9krEPcl86OtnB0dl5gdvvmIxEmyQ0v72jE04uLg/B/MGmJiMtnm/uWWzfF6YFFogOj1N9u7cZseqjUH+75TZ8ffzuumQxZ6WJTIIFMjLTcJFc2DQXsq9XkOKiN1OFUVhYgKKiQuzZvW8ek8BDdawXo5OjcLPxgLWlNdfFNCbJ0coGHRsd4iE6BCdHL6pMDWKWcELNrXXk+P2Uakep9/guI5c7RhV+U3cDrGytEeAaCFphqIIbn+Ooh7jpa5qqERcRr95nfKZsjK6RTng7eVMSvXNYj06OYIxqQltLO8UhijpbgJWFNP+QMdpzXN3c4OTsRBvQlLpGrpXvjH/3T/bC1dpdSbtu1h5UaTkrdWl9022EBnIayWg5Wt9ZmEIUxqg6HJ8hE2Fhp/A0LiI5SKQJBkbzjiUJkDzDaIMy9lHeL58JTq6W7rC3m9XoyLp9SpqsCQdqDBydHBEdH42kwHhM+8+QIRvHgYMH8MUXX6iDOjw+HMHOwQZciP8dEwTt9FxbU/yspLIYUWGRsLW2V/Mo60YYDCsh4rOqabl3YKQXZeXlCAgPhL9zgFprJ8+eRFlpKWLiYuAb6AN3Dze1zuQZck/3cCf83TiZbLL25Pnz7bpGO2+obzh8fHxw+3aDWh/GNjo2iqLSQgRHBsHH3u+uw0nmUPb6FNeXPNPcwlyNUz2T7zHaFIWR4crg2O8w5MZ7jWtGGG2reTbIiYkJ1d9xy3GuTbenYlWIYOLt7Y3Ozk4Mjwyjqa0O4cGxCpOwiBD4+fki2C/8gUKFzHdSXCIJpC9aWlpQWVqJmNBYRYNc3F0QExWNhCgD03BXk+/dXOHt6wO/AD/EhMSp/RnuF4nmxmacOXMa586fR0pKMuytndTaDPAOmlsLYjYTejaBMVhMcd1xLHL/BE1F7YNt8LD1oEaDEuBsG+c6r22tQV93H9Li0xUzNDZJk+WVCyi6XoQIMiEODo5wcXWFOQ/4UdKt+vZ6hPoZTE7yLlm/yjY9z/wi/TAwVlCmFmG25Bq1VxRttcbk9CQmub5lPRlpsVrf7NPIWA/vt4G1hePc+pPDZUL5W5FRmX3nHU2EwV9G5kjWq6w7uc7YBxl/SeUt9XlidLLqk2CnzEFc7/L5NK+xsra9iwZPUfNxu7MO3e09xCeNYzQICoJD30QPzb9OsDXn2GbHLs8xmKKEmWJ/aDYy+oaJJordnmNSDKYrtXPQ0dMEewrDrg6+6t6R4RGaDUcwOjKm1mBLVzPCAsLnxiN3jdEM1NLTTCbRHD5OPLvm7UvBQeagvq0W46PjiAqOmTN5yZhlL/dMdKl3edp5w2J2XKLxETOH0bwv+AoNUPjM+lQYTWQiwKoDn/jJj3Huahtr4O8ZoK4XvCxmz0QhhoPD/aitrYIb13iAX9hDBXOTmAS1yCwduahsMERudmiQHK31BG6WFKkF4+nhqTbIFBec2Pl6pjpx81ox1XP9sOTg9u7ag5rGapSXVNIuYodeboaenm5ExUQhJzOb99pgZJSSG7ndjv5eDPNwraushZ2tHfbt2KcI9OXCy1Sjt0EIrae3J9atWYfTZ0/D3IaHL21Mtytvc8FzUVqZI46bWvpT1VqlPu+n5GFPiSEkMgRxgXGo761Hxa0K9LR3w9HVUTEPa7PXoqatBu1N7chIyKCtzlGN9dT5U9i0dhOCfUPg5u6miLhsypLaEtwsvKmYAgcXBzTdblIH0abdm+BBJkGYk5HREVSWV1H6uMYDbArrtq9DjE+MOgzKaRooulKkiEdrayuSU5OxJmWNOvDPXznHBTTBibVCP1WcshDCIkKRGJmEY6eOwtndCenpGXCydFbEXw63dXnr4GDrAA8fD1RWVd51OD3pp4JsEgtuamFAO4j/TIIwaubceLZIzUxFPbUJF/MvIviLYLz8wssorS7B2NAoctfkqU1QWV+O5oYmxCbG8JAvR0VFpdKqhMeE4+rZq+ju6sa6resQFxSnDvwblTfQ3dGFzvYuYlWNpNQkhPuH4+TJk4pxc3IhrtzcgSFBqKuqxaFjhzA4MEgia4c9s6amTz77BH6BfvT9WKcItcxDfhHV10mpsCPjKQyibGpjq+mqQeWtSs5nP4pvliAqLgrZyVz7Vlyn7VW4cuYKQiNDue7rFKHy8feBlY0VblffFvqFHVt2qDUp+6CpsQm7t+4mk+2E9oF2HPj4AELCQ+DMfjdyHdra2mL7hu2KcRzmXpV7erp6aP6yRl5uNpzt3R6rn8RyrC8LEj03d1eOyUURy1s3ShHgE4aCG1dhQ0EhKS7toWpy2afVzbVqPuWQ6OnrRUNPA+wcyZRTw7D/pZdhN++wnj8OW861l5c37Bwc5pg52auRsVEop/a08FYR+insmE1b4vDxw4ou7N+7Xz3i488/hg2f7+njifqqeqX12L5/O0b7R3Ht8jXMUBv55qtvqkNbhJvrJdfpazCKBjKVcihlp2WjmQdPCRnWouIbuHjtIrKyslBAhkFszNeKr6G6ohqN0Y2KFnp4e6Awv1AxVUK75LAcphbi8rXLWJe9bs7vwijRioAih8rgyCAKygq4xurVofninhcVPRsl3bpEBkVwF/+L4cERrFu7kaptW5y7cBo11XXw9/fjnhjimnTA2rUbSKttecg2o4MYT5LWOTg74NzRczTXuWDP9j0Kw1vVt1B+s5xmjzHORR/CosPgaeuJE7SZRyZFopGamobaBkTGRGJjzka1rwbGqZHracGNyzcUjjaOtoj0jVT0TZgoEfRCokMwQA1qYEggHKYdcP7SeWzctA5ONq6oa6ninmjBmtRsdRjLu2V8ZmaWisaePHmMdH6QJghnaopJe4hD9uZs+Dn6wZt7sJ0apU5q0E+cPYG2tjZ0pXYjnYyc+MjIWSS0QRgIaW4UJNfmrOX+csbt/tsoyi9Se9ea67WjtR2NDc3YlLdJ0f+rXMeyj125xoUmyd5PDktW6+Fn7/8MiemJGCWNa2lsUft6I/G/Qf+DOmJvR22+zJXs5/NXzmNgcABxSXGI8DZoGG/Q/6TxdiNqbGrR1trGT2QnGDTLfUPtyL9cgJGhEVxszaevwlpEUBvxIP8Mk5kEeZEs5C7aaE7zUBofm0BpaQkn3wwhoSEkduaKozp9/AylfSsERwSjh+raTw58gsTUGFy5dBWlJeXw5EH73te+hkOHD+PMKdqg2fFAEtuKslpsoGaie7QT/+uv/oZSXhm2bd7G94zjyOkjatNtoO3wwKED+N4ffQ8/++HPlHRw+NhhZKRkIC0jDZcvXkZfbz9G1o3Aw98Dhz85jNf3v66IyQeffIBTJ0/hu9/4Ln7+y58jMjwSL73wEsrrynHl/BVkJmei/EY5KnnAdPHw2LtrLwpKCnDx4kWynUDymmR0k7HxcvdSm+fG9RsoLS5FKA/v2LRYdNAPQK6VwyFnY47iMCtrKuEf4K824M0bN4lXKf78T/8cde11KLxWCH9ff0THReOv/vtfoZqHVS/VnyLTHD1yVB1+Obk56uCsLKvggdaJCDrQXLlyRS0SBycHZMatUZulq7sTNbSDx4XEY4QbWhavLIunpckYZPOKtiQ7Y81dEnY4pXLRjojKbMZ8BteKruJq/lV1YGamZaG49CaOEC/Z6O5kkMbJ9Z85fxYBgQEkHANqAxdS0yUHepR/FE5fPI1r165hy84tSKGN7qMDH+EMfU2s9lopou3s6KykkE6qGUVqFGbPzd1d2XNlU7/f8z427dqEoptFuE0TiW+QL2IDYpVUVXyzGE6uTlQ/hyl/lKCgILX2ZL2cPXIW7W3t+NpbX8MXh7/A4S8Oq3kKCgvC+z99HzeLb+I73/mOuvbUqVOKQL70yksKiyNHj6i+fPub30ZzUzMOf3lYEaTNeZtx7Ogx/Pe/++/4/W/+vvIVqqWfkKjh89ZvhAUljN9++CtKoC6KCf7080/xJ3/67/DKy69g55adJptlVnodGbRjI4iNj1IE7saNYh6QBVibux4dxNDNw92kqBOR4oaIRXR0tDpgujq7yPTVIS0hDW0NbYgLFlXtV5u8XwQLOZCVUDCrDZJDJj0lHSW3SlBdW821V0ymtoMMzC34+hqkT2EWz5w+QydBH+x9ca86rD/89EO1jvI25GGSQlRhYSECgwOxIXcDfvnBLympjuKNV99Qa+wv/ttf4Lvf/i42bNygrhXGpKe3h5qUJiW0lJaVKu2Gn68fPjvwGZITkxXjfIVmEHlH3J/EURBzRFVzFZqampQWTWiB7AOj86WsLZFEG+obEBAQQAayFxevXFSHdiLNMecvnEVDY4PSDnf3teFnn/+cWrHb2Lp9Ew4ePMR+TZEh8aJrzDT7U4Z6Mjd79m3nfmhWzHVIbCjOHTuHw6TxERERCAgLQENNgzoP9u7Yi8KyQtwouKEEK+nHL3/7S2xavwlR9D3po6/J0S+PIiw2DIEugTj4xUFF6zbkbcSlgkv4g3/zB/jGu9+AA5kTWztbMkHrMW49josnPkFLXbPyAxJfizWbM2FHobXw6i3umUaaDSeQRebLiUyLaHklOGhgrAs3bt5Q60LoBRcVGYJuOhyXY/PWzdTcUgvC/dvR0aEWiWB46LNDiq6I6VOYt+rKaqSvSVf79uK5izzHKvCdr38HZ748gw8/+VBdl03GvGG4ATeKbqhnika6trYWU8Rx64at+NFPfoRaCsWR345EeXM5PvjiA2pxRpCalsq9PIhffPgLdX0K/Wfa2tvUWM5RkBRGQkyxoo1xJ40SJqGvvw8Xz1xUflxhUWEovVVK4Z2aadFAiSazsARhoUFwsHPDP/38Z/j0wEHs3EnNTmLafTUKJjMJw+M9fNkE3N08sGXTVmUSsKdWQA7G4pISpGekwMc7UG3K0oIyxRWL01FnbxeOHDpBS7IlF68DfP38OEnuiI6JIJfTyoO+HVkZeVR7RKhnVl6rgpO9I/bt2Yd3X38XZhZmSgU8RPukLCpZABgFmmqa0EduNDcrF9/75vdgY2+DYb67vKwcLU0tGJ+idzqZmE+tP1XcbHtHO9o62vArEk3h1kTNVttSi1iqH1OjUxUhEGlLDuCQKDI9sypfZydnNbFdlDzF6UnspNJENW7H8duyz9F+0Qh9IVSNt50co2gjoqKiFNHIXJupOF9Lqo9KS0oVE3H0i6NqYvfv2Q8nepz+u//93+HP//Ofk8CzPwkxCAkOUYzF9l1baSMfQT8ZHyEYcnjFxcXzOcUoLihBLJmCxq7biIiOQHRQlCKcIpmKKtOUEJ+VJv4Pep+oPkV6a+vvgDclOGMTqUiYU2XLp/RjaWOpVJqW5jQREY/E+FjljCRMaxwJXDS1SLeIj4erB7at34beiV5cv359jmEY7KfGikShiU5JIn2dOX+Gqms/pLSkwJXqXCEKiRmJ6gBt+bBFEePXX36diuMx/OwnP1P3+rv4Y9vWbTh75iyunr+KkBdD1PeRkZGIDowGFbiK8AuBV+YrrqWcTTmK0SurLVOShBxAwu0L8+vm4obtm7arQ19UjsIYC0ORlZSliLxorGT8YhdPy02jea+IDJG7WpeiccmIzcA7r72jNAslssao2rSc4HunDBECIgFdvk5NHP9fU1fFtUSN2yL8LFZ6nQjDeJbq/LzcdaQ1odyvo/jsswO4WpCvNILh1AjKWnhQE6m5hip8W0q/ooWpJhP9m3+hMyJNDrJuWptbFQMwaTapGPqO8Q41X340Awk2st+MB+t8rKzNrenEOICLRRfx3envwsPXA24Nbkr7I02uFQnPy9ML8eE0m4kW9NJleHh4cK0mwt3TXc3D7frbGEoZUutDDqEjJ4+gkYeZCBKiMe0b7EMQNVkiLCWlJZHBjcSZGTIfdKTcu22vepdovkRrJHQpJjoGnx38VGkGsqmRlDUkfTKaBWSsRv8YYWjlUAsODlYaJ2Ei3GhaO3bwGJqiG1T/hH4fP3GMfaMETGYjmIxvFw9QYdgdPSnZrt+M1u4mSsdNZJ4b4UrTsU9akNJiiGQsB6CYefa8SKd28Wfjvunu7MZZRn1VV1fjauFV5FETGEXNjAiaEVER2LZhmzoAOy51KI2aTyoledLT7pJutPOcaGpuQlVFlVr3glH97XoM9Q8pYfLNV95U++PYxeO4zf5YjVups0M03TPcI7IfpznmbjJcduzPzDRNnGKeJUMl9+3atYV7PVwx8GfIJNk520JohZhEhJa/sPcFNPU14Zc//aWar6u3riim4Dvf/A4FX09lOmgmk3T+4nmMjI9Azo0NeRsQnxCvtIvy/Ye/+RDhEeHYmLtR7W2jj4gI+cqcTnOHaGB8PX3VPOdl5ik8wgLCFE3MTs9W2smykjJ1JthN2yk66O1j0CDJM/7xn3+m9khWdhbcbd1RFllGwcqVZq5WFB2/QS1QDYLIoE6NT5HxqFHM0RifKXzw/SLmTWISxJ+gihy4EDYvT28uTKrryAFu3bxdcUelZTyMPz2E9979HXVQr8nJQkp6MgapAlrXvI6bxop/DynuT9TKQvm8/D2pNrQh5zegDkR5nmy+fGocPOhBnJGdoSS7poEmJcmFhIZi7fa16GhuR2pKKtauWaukQOXnYGOGXvoEyAHu5eWlpDixDYm0JSYNUd/d7uSCYt/8gv0JcB/OnzyPf/nHf1Eahffefo/vp+2OdEekj5ryGsU4+IcEKOakt7sXqdmpasGIlkE2tkiyDmR6RNIXwiDMhRAC2QyiIhLfBTHDqIObHs9COGTjizlheHAYtg62aB1oVUyCmyv7GRGl+i9cqhxU4n/gykl2sxf7spViiOT9+/ftRzM3i3hTn8s/Q8apGW+99raywQthEw9spf56ehQJiuApnISTpwQ/HU776uyKlYUvmykzIZNjtFPETdaKFZkhIYCyhvwoxU3SwVBwEkIv8yJShhBQMcnIISyMhmiGnN2cEUmsN6/drJjEpPQkxXFbTFji7PGz6nninBvsSW6bfhIyb2L2sjWzU3Msa8iO/RAJ4Vr+NdTX1uPwicNKOhETmMxR+1i7Mi/JhjZKofZO9vC29kbljUo1VtFY+AcF8Hpbpbr0DfDFiM0IXM1c1XtkXYtmRfaLrDXphxDequIqRdTtnQ0+Fw40tTV1NTEqhHZv4mJna0/pgypsHhaWxEPeLyrNzPWZSmrJzs5WxGsp+R+Wm2kQgtVIrU1lVSlSGO63Y9tOJShUlFcoXw9TFrcchCIsDFElnhGTgUgeskE8FGWPCTPuTIdEUblXNlfiDLWfInV7UTp+8+tvws2S5hhiafR5ma+VK60vVQJHSnSKWpMTNhMoyC+gNq/b4NPEH9EICO4yrwlhCYrgi/ToRP+FUJpMwkLDuIeblVpYmBihURl5GdjouhF5a/OQmZipfK+6I7vhetlVCRnWNInKPpBDWta1HPiuTq5qP8xYz2Dfrn2M+riqNJRi/3b1dFUmLWGIxIQmdE3MlsaxSP+Exih7N9dZXFocQ+VOqTUfQKZZGI99e/ZiZGoIuXk5iItJwo1b15UgJ7TShn3wJq2V9S79MvgeWNJPgEIQTaKi8RATaE5KDk2rFWo/iko8d2Mu9s3sw02OPTgmhLh1YXB8SGlc5RpZl/K3csLmj+zHwMBA5ScUm0SBjrR/26ZtiuaKpH694DqKi0uQmZmB7dt2cO/Yor2rHbfKivluRkRx3whz0Em6LCRRmDfZTwYhikIH+zw5aaEcUe1l7KEBGDk1QqHTVmmThF4LYyd49Lb3KUZc9l19zW1cv1WAmpYa+DDiTT4TZkgEUnGulr3vSpu/Lc0j3aPdyvQka1euUcImafRnhz5TpuouCtKB/oEI8wpTTL0V/fRk7cn68fL3RnhYuNJYy7+F+ZP1Jb/mMwb/EqERYupuHmxGdX01/vSP/lSZcaQJEztG7ZYL17TcK1qZHXu3w9HCmbgGUCvli+iI2AfSA5OYBHGE8qCKT8IeFXExM5xAikiL8wnxFjuPOIWISsyRBFE2pVWQNcwSyfVR1XLk8xPKdhLo76/uGyX3LtK+BydDpOwRgvYbSvlih03NzUBKbKpa2K6WriSY07TrkJDSoSQwNhDpceQQOQnCAQlnWFBchAw6tAhxGSUgTiQAvgRdvIETohLUwo8LJlfPhTAi72RcaVNos+Km+siY/M3f/y1+8O3vI4gOUUM3R2AujAy5VXtxNJTBiWPdjBBqhuCRO5UNNspJkmtsqU0w+GNM0wdhlNwrfSRcnak+qlbOT1bUcDQNklgRH9HCyKK04sKVw6+dTllRvqJSBdVLlDxJGGzoecu5p5Qzwb4OUj6doFxK/wTRbLAfZrZ0kiKjU197mwzaLcUIyaKSNk31n2Brz0PtST4E7j1kpK+ycWWhK1XgLIMg2p6rxVdRQ443LzcPu7btQgX9D8ROKoRSDouh0QHlwKSIpRA+cVbiOjAc0IDljDW1KzQl8DB18SVnXVTGDTqi5jItLl3ZJWUeSzrLSRjIDFCyN3ekinG6h8wdCSw3rYp6MJ9Q38uBK8ykYC4buJkHkfhByAGzIXuDGporN6QQ0RH2S/ojh8cV+kaI2jiNa3uAfgIjXP/WJGiBIaG4cuGqOth7SZRmnCzoyT5scJYUxzD+SsSjMA3iDaP+Lw6NszbGKe7FRvoldEz1wI0/zgzvamVEgJWdtTKFXD0/RXurC/yd/BXxEqnLwEAuf/KfR2UmRChROQ1m6YwICxGREXScvgBXjkWkNKNH9/0SXs1QnewR6IXxWup1OH/izBxMQnuJ0l8/VbivfYMMHYmuO6Uwdy8PpWr1oH1/gPPg4uii1qI9hRob2d+zTqDieFd4rYj7fIxO21up8XSCvMeaRF85FFMLRDc8WPJeQVcOZYl4UMwa/z3G9dzc30q6N0GzlAu8I/wpFZZTVeyBcJ8IpZX0y/RTa2uU+7+0sIyHnoNab6NmEyTwjip3g5HxHKdmV0JBLae4Hyh0pKalU8tYotbXmrVrsDFzvZoCYQxsJUJEHAQ5zhniak9GWiRoI50QzaQcYmHhocp+PkC1vdipvZ0C4EGJXvCWcQj2svfkkHawcVGCnByu8p1cc/SEMAhlPMzTaM7dr97XT38eUeXLr6+9r+rTmhT64/BgLbp2kyvZDFGiCeVPP82G4lgYSGaqm059EoURER6BjOQM9pemu/hJNW+Cp0TUCa0XDe3Nklvwiw5QPh3WHNeMJUdtPg0XD2fM1E8rIcGMG0nMDKIRl7UlY7Dg3rek06Gzh6PqlwgBY5zLUQpcY1w3Yj4ZVw6VjFjiWSG0Ypr3Tsv5QIatlsJzTnKO2udmks9DQmz5/SDnoL29Qwm8AS7EkA78si6syDTUDVDAO3xGnX/pa7IpgFcrQdmQK2YSvcMDsKUQoHLEcB8P0fRgYUd8SQeshD7J+ISu8N/j0kfpH9eauMvKWXWh4CJyNq9FgI23WivieyJ+KLKOBfMuasy9Q/2wlRo2Cfd9WBIwk5gEOfxlwMKFD1GbIF6gLvbeuJR/XoUoubu5K09f4b5nqBbNv3BFqX/D4sIQQtVJ/0g/uslpi03Ky9NDLdaasjqqqhrgx9CMfoaafHzgA3xw4Ff4Fg9rIeZNnW24RJXjdko/Y5zgysoqHMBnypnEnY46nm7eyj4jBFiIphkRkz72khALozKMETWhvyTjkbMlj0yDr7J39XX0Ki/iDZT61mbl4cszR3H21FlFfCnLGiaKi+hGwy2UXi01qOj4nAu0P9XX13OxGA4iGxL4caqChNsU5meSK1smy5Mx1esy16KkqJhT1ku7mj/7R/UyNQQqWxo5ROlLRUUFqotpz4pKU85lYoNKSEuAp58XKkg4RJkqoUrCZfbSGWhs1sPW2coFW3duperqI2Vaee/rbyspU1rnBDc3Q3ykSWQA8HTkrhDMxeZZQVugHKyCp6yRK3TQunG9kETcHbte3cWcCY7KJCTaFvlb5qyOzk51lOYnKGXLhhgmMzbIcDGHMQfloS0ct0h+criH8z0SVyyxzyevnEYQzUrVRRXKZp+QkoLg0GDcunkTdaW1s9JHpyGKhkS9ta9ZOTBZ8iBQXt2U3Nft3owjHx3Ebb4/kipJYxvkXNZTnVxRXanWkjV/2ls7lB07Lj0B7n4eap0V04wgzIxIU7LG/anq7psYRid9X8S2LRteCLyYx0Tq7ZsZJtGwQQf70VDViBivaEo3PQh3D4HjOLUPMzwMyWiOyD7tHYRPGKUJYiKq45vVN5VESZ9v+q2MUnWZs+SQ5UdlAh50nwgbZYxQkVh+b+4labLfYqiWvnr1ChKS4uFk524g6DxQim4WIjkhVTGZxjZG4lveXME490blkGYQbKC0iCKEUM2DIGItzZvEe/+u/QonReh5rQgnY9zbohVtojq9vacLDnToq+ioogagBYFBgdi1f7fay3WDtylUkJiTWxgVYk4iLJKiktklFHZ8kBrEfnRyjrunexnt5YLGugaMso8y50ITxAnxS8ejypZ/u6weWWuz4ckoFFGrN7Q24FLpFbh5uhkiqtgv0VKJ9N5K+ifjlgPMzFLMly+SJlAVTZpkzUN7fpSWqK1lHcm6kn1SQbNTUHCQYkZFFd9K9X1aahod5Dbhww9/q0wCv/ng13SQTqKT4SCZM0d1oMh+EiZB5qlnoFP5AMjn4qQtDPsVzpEc1F9/9+voptPhNYY1i0lN+iSHeUpcKipuV/KAtUVabIrS0soBOchoDhfxRWE/G5tov2cUUGpskspv0USty+lr5xSd62ruUOaj4tpSRTc3rduAHOai+esf/jUZ8XzEJsfC3dUd5bfKFSbiY9bBc0GcUMemKJjRJCwYDIy3UzvoYjiUeR6U3qyCbYqHYhLio+IR7BGMouHr6O0RDTUj4YSW8LeaAoswWLGJcUhMSEI1w2Rv0wzhRcldaJYrfe5GlQlrXGne1eHN9XSzoRRXblxDUHgw2ppaUVdXh4y1WSriRdadmDC+PHsMNjRzXKZ/yJuvvcH9PE1N2KCiIykNKZihz7uYk2dEIOX8d470qf/LuSxCa6CdHzLpn5d/4TJ9dzqxfe8utPJdMvfNA81Ks3SdjrO//eVvsSZ7jTJfFN0sUA6vMRzz/ULHTWISuvvbacNrU5yTEOZDnx9Xkq04DnrQHiOqoI0btigVSUpaGq4VXsNHH3+MoMuB5JLd8NbX31KT3dFGT1HapWRRi3gkZgvhNCXhQwntyF6ePhjoGcSVLy+itaOVE0Sv4I3blHPNletXcZ0Dio2Mobo4Um2IAP8AZT8b7O5XG0gkTNnksmFDyQFvpNftQSaSKKukw6SHF0KpbnyBarm/O/YjTs44YlPj1SIP5maRseWQcN68UUTHuCvooQ8C+U4ViiRqfPXLBSURDioUkcR9gAu/n86Gnxz6VKnFxBt7/a4NcLSh1oEMkzoApvsUwe7jwVfffJvcpCVefOUVfPLBR+qwulScj4qbZcjKzMI6OjJdL7iioh3EVCGc9EAXF9okGSEShpK6EuQm58GL4TKi9pM5cGHYpTThFEWlJsykChliOGmic8oTbXs2EnWZA+l4UEAwN/plFF+/qTaYqC69PT2x/q31CHIKUnZ5ccwUDkqI0sTkMG33nUrNKcRSJMYbpUVKXS9+GVXtNRgigbMgEZ+m+WeYWGbTh+VW4Q0cOfilWi8uTi5Yv2kj3K2clAZGfF6aaxrVM+SQFmagd5pMbiux5eEyYyHE36BJC3cxhAJPUELcvnGrUt3KOqwmEZSoHg8yxD3mg7CaoY8I+ywM3JVT+ere7n4yzV3uPOzr1UaX60WEul1To8xuIskatBAcrmQF5OHfT6LQRlPWGAmC4CDMikhw4h9zhTbe1LWpihEXwjQ6QI0Yf0RKLa8ow4//5sdKCszKyGBilbC5ELDlOOgf9ZlCZMXJ9CY9+j0oeHi4eMw9KjoiDus3bKTam8mpOC7BuZQq5eN03BRWKpsMvxw2oi2s66jHrWu3VDIu8W8yzlcMQxiHd23DKLGTQ1QxIPydHy4qn/VhXDF3k9QKNNFP4JOPP1R0SnIV+NGrPykzBfEBMYqRrLrJSCKhZ3xSIb3Pk2ISqXFlNAWZSdFa1jfXKU3X5CjpBYWU5m4ywOylvFN+omOjceHsefzqV7/i+g9EJqOWunlgeAW6IYDe+j2HelDFqBjlwMi5FU1b+0Q3KmmXFg2RJx2pjcRd1nyg0DJK95mzUQ4yHmVi4EBFS1bTXkvBLRg+pLVilhD6U076IwttG2mtaF2DggOUvfrI0UP0f7lO50OGJSclqHU4Ss2aDbWe5ZWlSjqXfokK/ur1fDo7NikHUQf++/CRw+qQ6ySDvmHHJpWESvwb/uw//xlNrHS6TstUuS+GJUKC7ywrL4Z3lkGtb0/tye2aekb4eCsNXdXli7j848uICYumM2scumf6VPSbRCiJNlhMNt7UgiQySknGKGZfMSlJVIao2K3J4MnnbYOMQKNTvWBRT+bP1k4EsB4l6IpGRwka3OMyVhcbB4W1aG+kVTZWoYU+B9JcXVyRm5ELRzdH/PGf/h/wpNkljH5kgzSd56zNoS+As9J2CJMnWtHSpkpco3N8WHAo7DlHwmSJE/RhOkEK3W/hGWYrUSVkUIbJ+Dp6OirmqWWkTTmJii9fH51LJ7jv2xp46PNcEa1TdXmpOk9EiKlsrERaRDL9p17D3/7k71T+ooFfkoGTewa70dvZR83SBpTeKMHx00dxg9r3suIynqURyMlino8HpHk3iUnwcKEDyq4XsIueqWrRzRJJ+VupRESNMZtIZOfWXfCP9EdzXQvWZ6xTxE4I7psvv43JF0UlZ7Cd7qLzzfbNO+eI1Ro6L1bQqSsuMkFx6AMT/Wik7d2JxP9lZgWLorembFyxK3oyxFCe8a33vjEbA2uII//Bt76v+iZ/y+/LdAwUZ5izl8+of4s6WOzVX//Oe2hhWIyocjftYPgOJ86Gz5N8fq+98yoaqxsZbpio1HHiN+Dj5KMYoG3rttBKNqAIzDSZBnuOS5zdkuno5hNADYe5+1xo2e8xs5k4sIkdfYZc7B/+7r/F8PQwvUoN8bxvMwSqroPhbqIGp19CfFgcr7VFXnoeF7kbIukAJ1JvEFWk8b/HDSp6DqqzhAsWJsufDnW2tFMa43/l+3j/BIS9E46Cm9zYwdFPBYMga0hMJu+88y7efPOtuUNBqWq5wWRdyRqSJgt5x9adSM9L56KnAxI343pKPmvp4Eb2QfkKZDPUKZN2bOXUJ0mtPGm7exOIZ/4MIUDmxPDFV16gNGdwGoyiB72fg5+a3y3rNjO81AXpNHUJ8evaRSmCjqM+TMPtG+tFrU+qwlQIgDCMIoUJ05ibnavWldoPnNu0SB4iP4hFHfN6+Fp5worORS++8Rr9WtLp2BjLcGIL7B7eC387hjnyOznwROVqRxV7ekwqkv/3RMWgyJqUQ+/7/+b34GRGWzCZkPCXArF73wtwtbJXfXz1xVewdsdaSsSSB8QKb+5/A+W3yxEXGqdU9lm5a5gMKB7D/cPw9nMnQaYpzo021CUk/pmbpMf8h/QphTZne1cHRDE3gDXn09jsuG8k/NTYb8E5irbUfI8rdIKOmaMj5sQxwps23N2GTIxyvdG3QNT4WTHpikY8KLGNq7UDXv8dSnLiLMuD3BUOc3tJ0RYRRkRVzWdvytqADaRzRlooe/T3f//3YG1GesL5SeA8/OD730MkI5PkcJhym0Lgv6XzNm3CEm6Y4BeL+JRYVJdV00fFH8FuwYb8G2Qy1qblwul/o6mUDJLVbK4Z6beorX0yPBjWlwVxpFS+VDw4RDgQ/5pY+hfY0zfF2IR52rBpPRKY/dOVTJM8/y//439VJhbq5ei/4IEoz1DFIAhLsW5DLnJz1lHVL5oYMs/UahjydJgx82CWCh8UzZbwHlmU4o1Ob+NMHicSsJmK91dhFaqJBmAN/ULatq3jIVWqmOfYkFg1L2vowJeckoQE0n2hq6/vfw3TL3A3yP7lO8N3hyJ7wxoVHpkQnqD2rGDht+dlJVHLdeNm48jmc4RJl7mN8YvC5YLLjFjLmsuUKs6R4sj4re9TI0PFvL9TmMLMkz52yokzJIThizyvLGlKERMEMXrlxZfRTwHB2Vy0URZIpKP4u6+9qxg8WUuZUen49CcfoJH7fGx4HBuYCl/5VRDXd159y5BSXOW3oSbs7Qj0mPXD08JNzW0KQ1qr6ZSaQqZ3x549cOT+Fh8kEYRS16Yh2CFI0Sv/ZG9k/UWGctSV/f7a/ldRS2f1cM4XH4twRqSIn4G3rcHZW4Td975DLU5fN4IpKIvmJ5BRVjmJ2ep+iaKJTohW0WTCTCZGkbHiex7UTGISVDIQE+szyESnR6QjTTmf3fFAFolsfvpP+Xv+v+X5mbRTGZtsKK8Yw8ClkxlxGV8Zh8qJPy/l7b21CmSCxIZp9AY22t/C3MMQ7GrIx3+v7T7QKRABqcxEpmQMINQmdO694hhHC5zBJEEOVaRTOfRjhfDfk9tb+iI/qvFRlpRS5WdufPw+NjBG7aMgZ/ppzL5PnORSScjmGvebkciJNuPo8SMqqiLQNxAbGRY0f8xynXD16+hU97izez1wFS3xy0WtL865vxUdboyYqbwqsggM2Frds84EkywSi/ke6olhiUgISTCol+e59MoGW8901sZrGSlN8Wt2cFzKxoRGYku8eiNfqSYzc1IQ6BYy5xei1ussk5rA0Ehj86OK3C/WoPWRFm0bviBqssaMyWfkAjn0vG1d7iwHG6qz52XwFAkk1OpOamIh9OmxaYZFxxYbGj1375Mc0WDspKz/JDrJLdTXexkbIXLpa9Lg7OB6F5ZC4C2J00JNnvuwyB9huP3IdJnSFkpp7GxzJ0e+MK4pUSl35o9sh9Eub/wwwCEAARkMwbunidCwJnnNgt2w4D4w1gQpZY0BMRcERwWTHtlSiLqzXuRmYTbXM5/HfJogOEvzI43yDaZPxux6kXVjQwZGtlNYEPXb97QHFQoyiFkLN2FMAq1IW9feoa1ypYxhTdKdMd5L08WJINglGMGpd6fftph3Hs3RWXkgl72DCF2JscqJ8N4W6Bo699EUzQ+y550cqDEg82THPDPzM/4KE+fFnzuTd/dxKXvTlWnbHZ2pEWe+jPlZJO89L4UOydlhbP4OHvCjQCi435v7Mc5mHu4S0WV3573C/M2nK9G+d/a38dk+NH3IrzShB19j5JPxnBPtfU5qrvpuoVTOC82eSUzCfWf+Pl+YshEX+8ylXL+QE9+D1CsPI6ZyrrhRFeVHp6dg2ieXUnzIQMpNy8UvXOYAw3Iks6l7hAclz4V9Dp4mBuFR5/VhczT/ufdeq9ansOELNFOe20t1bxf9BoSI38sgPOp4Hu99d8Zmynge77uX/jRT+ywSfTLDAy3NH2txjKUPYAWfIH4P9pTUzSlB99CUGxYWAntLg1ZrfnsQTTAV78cxrJV4l6x+X9evMl339n9guI8MuQU13UxeRrPGozbGIShtzmLbSmAhfbqfE7up718WJmGxYD1t14uKP4WJLCS2OCo8ZsVUt8LFZ9BmKep3QyiYbquBgJuVuwpjc6cz2fxUtqvRl+f5nULk7KkKfp6bSL5BTE/tTOfbSUY3edh5iX70eYZEjd2UA9DN2RtJNHV0MH9JGDVuS6kb9CwDrpmER5xdZ27GhBhD6NRKNVG3SjIOtQnul/lipTrzHL/Hijk44mkfnV/S+jmGQw99lREQNbebg5hHntyw1lWGaMHXW9AfKJq+SpFhBt8B3RZGQDMJS1gZK8kgGLupmYMlTNhjvPV5MOk8Rrj0o1YEAdPMlvfriqk26hUZygq9RNWN0QzCA9F+qpkEYwGd+9VDV99LAorZcKdHWXcPK08qMbDSlvKOR+mXvkcjoBF4ehGQA1lSJT/IEXCpo5MY/Ibu2wjxCH1onQ7xd6pmMaRQ71AVMnhvk/Bi8dY3Oksupm/iNyHjNVZvXMy9D7pW5RKR3CDMNitN/i1mhvudB/d7lspeKA6CNCMb21JLuj+uMT4Jz3lqmQQJ4fj8i89UeM3O7bu/sjAkg+PxM8dV/oJNTMH7KIe4LJQGpnMO8Aik9/qd0rzGiesebmcipguKE5WCOVJ/QDeNgEZAI7AQAoZCO4awTElwI7kF0tMy7iob/fiQm8GtmpsqFv93v/t7Kh/Ig5okoPuCxX7Wb1iHDKaFnm/TlxDBC/nnmL+lDS+x0uW9kVwPeq6UMb7dVM1wRmaK9Ql/bPk5RsaGcfDwQeXy/eJs9c3PvmC+Gvpr7WTVSVMZhWEZ98HPmQraFzlMsCdzI7lxyhkxEheepM4NOWvMzCXt+1cdQh/ffD25T3pqmYSpqVEWlipWueq3M3Z+fhOutY4lYsuZ692ZqaSncxgO8AgjlXwEHa2dLDXrBA+Lu71fhbO+xAQZV65cVck1tm2U0rxP7kTrnmkENAKrh4BU4KtgiXMHFt+JCGZoLJkFSZo1wLz+tjYP98RfbM8lpXcJE+f8+vNfYPfLu5HqNC+seoGHNfc2sjz0Jfgyp4ukK5+vghfmpopZIatqq7Bxyzr4WJveX0kj3criTJJvYeYx+lq3dLcwXXutymdgzNtTzgqMkvF36+YdJjMJze3MRlp8i3MxyJwPuWrcg0zJ3sY+x4Yy/TK1IFdvXmEyox5sIY2XtMvPW3uEo/PJgMjCwlYl4ZEEM6LOmt+ECw4LCFfV/YxVGx+l18KNZkolvgVMfRJCKW5CUs9C0vpOmVNK0E0joBHQCNyDgJgkz547zTTSA6yvkKwONdGASuGqxfo1Gf0G7jWDSup8ScBlDO2WsDdPhvVFBETDjcXEHtb8nAOY6t6T+SUYTnlPhU2hp3ZkbhyZf6CamRC9UvxMrg0jNDQ7i7lHFA1dms/E/DF4u/iopExSDdKYtEiqEkvq8cU0X69AlUzImtVljd3zsPbF1vU75sYYwqqjh1kePP/qBaVteN40xk8NkyCMwDjz2o+MDZJ7dDQUO2JqZ0lsVFlTpkIRp5hSUzJTWTHRhoQpjjDntkpTK/UX2GRjSQpc2QStLLTi6+yrsi1KM5btNNjOmCZjNnpAVTebTZEr10nWx96xXtjO2LKGhLv6ThamxbTBO1bymMv7Rif7YcsKhM8j57mYTaqv1Qg86wiI78G1q9dUSV8/LyZxk3TblHgnJkZ5ELHaJPM9SKI0UevLQSXptlXhKtIpY9IjsZtPktloZJpnX59AmFlPw8nGTdEtua+eaYNHSHti6a1vJ5lF6bnfS+k3n5rOUqYcDt4YzvfRr4CSvZhg5eAX7Ya8R6nmybi0d7WpRG1iehicZnpg0lmpkSLSUDfLREuxM0dmiJUcI5IjVKqSqnoS9AswmzL4Atyr5heGSPouYzYmGJLnGPwUDGOV71Qa9AWa3Kuqa85iIpK+9L+5u1nVg5Csp8YmNN/KklWBZ3kRle6ceRAMhzpTlTONtLG2mTBRkohOmKpx9kfqM0zOMM00f+Q6Q6ZEmQ5WpXQJxEv7XsF/+Yv/S1WVXMPaPI+T4XnS1/9TwSSMjfWjvuk282tXMad4rSrS8e57b6iiJ+WswHeeld2qq2pwiyVDpcxoDsuRhvlJfnpDKU21KflzvfQ6Tp84rWJjK8srmR/egza2l5Td6Ze/+QVzjzeq1MdS6EeV82RGPSmutOPFHYgPjFeb5dK1S7hZcINFmvxU4RDJwS3lR+Ud/eP9uHjmnFqQsjEl29Vbb76jtA26aQQ0As8nAmM8jGvqqlVNAWMa9fbeZvzzT9+nZoFFlTZsZrG8Czjy5ZcqxbTQGaErcv03v/FNdSAdOXpYFT5TwtL4Jbzz9teUlvSf/+Xn6rOcvEzStCqaQPORmpGCdUwRHJcWDU9/ZvkkbRqa6sfp0+dQQzr5+u+8zlLCXvj04AFVIjszm6mRmR7Yy80L1y5dY12EOrR1tKnKmX/we3+gUg0bGQCp7isMhjiFn7pwShWHMpbfjk+Mxx7xB5jnKC4MwT/+40+UtvXNN95W9PiHP/pbxTD4BfixyF8j6zt04A//tz9mrYS7/SbEEVHKsAszIzUapCiSO6sRf4Pp+MN8w1gPwksxLsYmBZikVoHUmOhi0aUDHx9EcnIS62Fko2+oHT/76S8QxUJsDSwm58AKn9t3s5KnLQU9MjcqQ66FvRrXP/3yZypF+rot2Qj3jVPjlayVFZUlLEtdhoy0nLl5fB5W9BPPJAgneeCzg9QijNH278ZiTMFq0YyxyqQVOUejPcqLFeMc6g2VAcXWN+g9qIoAyWIcpf9CeXUFLp29pGq7e/uxIhirKlaznPMBbpSXdr+kqi9eLypQtcsDgwMVh9nMIiA1LLhTfrNcMQlDo8M4efwUQpjnewvrOIhjpHwvxYVEw3CRhUik3kRGZrLSLhw7dpzFqfywkzUvdJjN87Cd9Bg1AncjIJJ6wY2rqniYF0tSG1Xa9pZOqKyqUrRENJe9vd347OAH+L3QP0RcXJyqttvf34fOvlb+Pawq3got28SKttWVt6lBGMSFi5d46E6wPLgLYqOTWHDIGX//w5/yHdNITGa9B0rcUsZZTAU0RLAYWjvqbtehpqIGbgnuSuIWqVnopZRlF7OINWsjBAQFqEP95o2b+MUHv8Ba1lyQIkpCE8dIh0W7Ud1WrYQ1KS4mNFiKtFXQBywzL4OlkQPnQJDvpMLhIAsXGTStEzh34QzS6LC5bdcmVubtYar5L1FScRM5mYYaGMamyhwTByli5M3aOD39vaoSa+tQq0rLLmeDsTz8nDaBWpkBVhW+eOmq0tx4+xjSE7czYVJrSzNeYe0DqYoqv1cuXMP69RuVgCeMgiqjTWFSnN6rqirh5eOBYFZalagHod/xcSkqFfvASCdcHQ0lr5+H9sQzCcJ5VrDcpzfta6+yeI1M5uBYD7k+VgqrbVJVJhPiE5CalIHGxmZ0c9FJOV1Rldkxt7vY2Aq5AIuuFKKLC+V33v4dtbBjWMWtiddXkVGY3jOD2KwEXLtegJCwUOSx2JRww/1xAyhjSefxcW4g2vyK6C3c3NmCd3/wdVXYyc2H+fj9/Zn73B+t412qZPG41C3novMlI+Lv5682m85t8DxsJT1GjcBXEZCDrOBaIQsJeRkqyM7qwsUc4EhpVlTnYuKUxD4hwZHIzmFBLkr1kn79Bg/phttNCKR2VNTmUqr+zClz7Nm9l6WnO9Dd3a2qUoazCJxUgAzyYhZQlkkWJ7yC60U0P4ygd6BHOV7bk166s7Km1DMQ6V+kY3fa9B2aW1V1yv6JHpZY70ci01zvXr+ThYZYPImH8/lz5xCZLDVmzFTJ6+ss4ZyXkoPLLMs8zMPUNyQAVmQgYlg6eYZmlXb6CMgBbswjYjQlGIsISaElXx9flbE0PDgGVputWKW0QgF3b54G0QS7kbGSKpojNCvIWTDB334Ka/aOg6p88wjp7RQ1KaooFg/yEjohfnHoMyVQbtm0dbbwmhlCWGArJyeX1StLFGMkJghD+LqYkw1+GBMUJq1YNC9nYxb+6cdlFDiJwTyzszALUm67pZmOmNE+JmV1fBb2xBPPJAgnLhy1J1VvYruTuGJXSy8VE9vR2cGN5sTJNxTKaKf6X7QMwyyTK4e6sMp2Dvaq1HJ3V5fiRG1p+1KV1DjhYyzSJAtscHoMrXWtqr77uNJQGGqxj9uyaiUX3gwXpvg+NLFyoIQueVq6qrl3ZElYeb7YvipZv3yUdi0H/jtYSq2ykuTGjZuQmZFlspPPs7Cg9Bg0AhqBu6XhfpYQFg2C2L3Fti5Zk0UCFgl+aHBIXSx0rqeni2GCwSrV9wBLKIsa35nOgt6egco0WltTi5KSEnXP/pf2U/vA0uEsMxwcEqSeITRQtA2iFbDhwS3+VmH+YQhwlwJyLK/Nd8j7xa4urYu1HkTb6uziTKGKztc8FIWGqQJl/D4+Ix7HTh5VB6j4Q9iw6J5vmB/oCoaG+ga4eLgiKJylqV0cYWtuy9LNbbCROhoc2zQrUkomSDGFjIyNKN8tpfVVvgk2qsy2mFUkd4IUWRocGDY4IN5VsphFwHmPlJO2tpogUzKC/oE+VSbdycuegpqbclyc4LvEl0Boc31DPW6wFHxUVDT9NGqQEJui/D8mqXERk0IFTTKDPOjFB0JwVv5nwqDw3b0TvXBkddWBviHYk457+XnM0W6JppML5RyQ+VS+FPep//Ksrf8nnkkwVOozV2qnippSViaLnCsPLSoj8XAVFZbE7gYE+nMRDYhLDep7GmnDqlXSfApL/1aWVDDOtxWdZCzkM1n44n8gXsHO5nZIZprdc05n4EHtgFElaDnKzUJmQhanNRd5Zl4WfvXBr3Gx8CK25mxBbFAUVVb5aOSGcScTI5tfNB1mk6wMGZmkFuf8strP2uLR49EIaAQejIAcuOHhEVR/X1ASvrHJ4TlMFbwZpWUpPexPdbocZH1DXaQlVJHzcLTgdz7evorebdy4BZs2bcHlKxdx8uRJXLmWj7LyYlZ9dUF9XQMyWCJd0TQKNeJcGJsQQ0fEdj6P5c5nhtVrxWRgSfpkyxL0IkWPkAmRcvRp9GGwYvnntg5qFXgAiv+WMhM0dSAyNBKTLIMsTooiAIlQprQD/NuFZg5vaxaam2FUwcg4BroGEBadrA7W3v4OVkj0VrRbDn5xPpT75HAVWj7Bw1bG7uxITQFNsxPigDhbWtqIkTASYvKVuhQ7tuzAzbBifPrbA+jv7MV48JR6jgiL1lKamv2VUM3cNXmsb5OGizTF+Pr7IJwlx1tY8vrsqXMUFHvw9lvv4MatQjTRLGxHPOR+Gas4mLtxLAxTQ1NtM53jRSCl8+LsYdA71K1KK4s2xt2TpprnhEGQuXjimQRZcN7e3krNc+zLE1SrXeCiGlEOgf5U9Tc1NeNy/kWGpuRhkN6uzc0t8PH14aGfCEc7B3LGo7Ajd52Tm4dequf+4n/8N/yff/Jn5CRtyZ27Kg5dWsGtG+ju7EJXS9cstz/DhXZO2fEiwugEycXuxKqLtE7h9JFTmOGaHuImb21qUWrD7JQstFDTcJ3exC00Y4TRbNHb248EOvPkZOctqVKkJsQaAY3A04mACA1iHpDEP1M8GI0V+eTAdHZyVWYGMUnU1jTQU58SMstey8EkeQ5EOLlx65aSwkVyT6BKPy0lA82kOWK++PrXf4fmh/O4UXSDuQG2KcldmAB/X3+4W3pixGwEFjz8hcmQ5kHmo7enB5fPXEZPDHMBtLaTXjbh4KdH8MKeFxAXmag0CdVtNZSmB3HuxBkyJpuRS8e/8cEJXt+GyusVCFy7EW987U18/tGn+NEPf0wHRF90MfohNDyUZe5TlU7D2cngCyCStzADoj2QJgeyOG+KeUQ0B/UNdaSTPcTmHg6B18r3HW00q5AuFwcUo4C0VXAY6O6HGR0Zp2neID+jmAsRFC1Io12I6fp1G8nsDOFq/lVVAtrNw4VRbr00E7QQzyKUl5WjkefGCM8GwUzeL4miunraqbXxJ7YeNOX0oKasAalRk0qz4mjjgX7S89TUVIQFGpw3n5f2xDMJoiJ67913cPbsBeXdauVghU27NqCysoJlmoMRHRXDQzxUTWRURBRtbu60PzHMiBx1Lm1Q4kA4g0kkR8Uj8JueOPjFERw+fEhxwUkJSYiJjKVGgSYM2urWpGchhFy/cOOiehOfhm3cfOs3rVeLYopmi+9/+we4UVDIxdoIJ3LscbHxSjXlwLri7771Lg7RFmbw2O1CbGwMPWGzNIPwvOwmPU6NwAIIODg4IDEuiWp1B3VoiknAls5/r77yulKBjzGsOzY6Dn/yh38OG6q75XAMCiQN47OcHSnIUK3f1z3ASK5qtFC69/TwRmpyunrO1LgZGqhiv3w5X4VfJ8QlUGDKUYJOY10T/vB7fwRvRyn+BKTGpaJ7Uxeqq6sp3LQhJSmFNDBRRQmAIZVvvvqG8nMounxDHeKvvPIKkmJYipv0MCIySmlGXZ3pV8GfYLcApKdm4Eo+Ew319COUPgZpyYlKOytNOQGSIehjdNimDRt48PooBkk0KLt37qJUTo0Ef2KjY+nYzYy5ljRBiLlhXh0FGd/6tevR1NBA4a0TcVGxNDWMIoCa4ObWFiZ+YpbErBylva1vuE3fNI7Fw0uFlm6gQ6IbzREOdo5wsHFCakq6GlNfD7UdoRHw9vJTkRH2to68dpM6P2zojyD9ToiLZdntHgQFBMwxdU1Njco8Ecd5slxCmv+ncYM88UyCcNze3v7Yt+8FFUkgCZSkTHJ4GDlUficLz2CSMEN2dq7iwI2f5VGCl4UqajhZkB6uPnjjtTfQQ85RPHSdnUV1ZqjimEKGIYkbzHivLNaNeRvUfcaF6+XkhQ25Hox19lV2PC93g81K0ihZS1ythR1eenG/IbqCqjBfajSetwX1NG4C3WeNwHIiILQpISFB0ZoqRjTExsaqg23Llq0G+kTVdQKjDeLpgG2kZTk5POhnstU9ytnPN0CFK4ot3ZhzQP6fmcnwxeQU5dQnptSAAKaQn039ms6y8qI2N6rG5dAVjYMwJEJD5d+G9xlGv3HdJjo7jtFRcIJaUyYY4vfGFh0WgaiQMOVTYKx+mpmaTprqrpwcw0NCDflk5knY8mw/Hujya9SgODg4Yg+1FgaNgsHZUDQt8u9761jId3mk6RPpmep+YSK8yWzEMExUro0IDZ+7J4QCo/waGBHDGSCRatKkH5GR0eo+OT/kXoOvW78SFo19M/yfDBA1BXt3e6iQTCNjIwxSbGwctdcG/4/nqT3xTIJxMoTjltAgY1soN7eojtQ8z7aFogrkOeJde2+TxWBcLMbv5hf8kM9kc4gjYywX23xl03wQZWFL5IP86qYR0AhoBITm7N69m9EKN5TwoBIlLUBv5tOre0Om5cAOo9nz3ibXGRMRSSj2/LZQvRqhm6GhoQtOijALDpS25fcr9FG+vKdaotDHqIjIB07wvTR1oaqLDwoPNyY9Mr4kKSlpwWix+c8w4jj/M3mOZOCd3zw9DSaRr2DKc8Td/c53opkQxmP9+jyl+Xne2lPDJDxJE/P8WKOeJNR1XzQCTy8Ccrikp6cvKDE/vaNa+Z6vRji5ZMV0YiRbUBBzWsyXQld++KvyRs0krArs+qUaAY3A84aATqj2dM64mCdU0iuabp7H9nyO+nmcaT1mjYBGQCOgEXgkBJ5XBkHA0kzCIy0ZfZNGQCOgEdAIaASefQQ0k/Dsz7EeoUZAI6AR0AhoBB4JAc0kPBJs+iaNgEZAI6AR0Ag8+whoJuHZn2M9Qo2ARkAjoBHQCDwSAv9/LLPqL/p52toAAAAASUVORK5CYII=)
(ii) A secondary amine reacts with Hinsberg's reagent to give a sulphonamide which is soluble in water.
There is no H-atom attached to the N-atom in the sulphonamide Therefore it is not acidic and soluble in alkali.
(iii) A Tertiary amine does not react with Hinsberg’s reagent at all
Question 35.Write short notes on
Carbylamine reaction
Answer:Carbylamine reaction is given only by primary amines.Primary amines when heated with chloroform and alcoholic potassium hydroxide give isocyanides (carbylamines) having a very unpleasant smell, which can be easily detected.
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)
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAWIAAACzCAAAAACWIkmYAAAABGdBTUEAALGOfPtRkwAAAAlwSFlzAAAOxAAADsQBlSsOGwAAABl0RVh0U29mdHdhcmUATWljcm9zb2Z0IE9mZmljZX/tNXEAABcZSURBVHja7Z13XFRX2sdJstl88r6bN/tJPmvKZl13Tdk0lRgFVPrQR5gGDAJSFZDO0BGVJqjYQTSKNAtYYgexICAYpEiRjoAFpIggDJ1h7jv3zsydASlTzmWVuQ9/3DN36v3y3N95znOaHIQbxiaHI5DKRnp7+/oGccQYWvbmsB3bK3DE4I01PMDsGxqHoK5Hzc3NYzhi0NaXH+agr6Btv6+4T4RX44jFt/qAZd+p0YyMtBT+EzGMI8bAnlu//+uuglfs3uIEmmUhjhi8dTA+JhaPcMutmY9wxMCNfXLx4rtivQNHLK75fmjPxBFjae0Gn8YP4oixtBy9/8kQ7x04YjHtpu7/ZeKIMbV8rU9v4YgxtWbDBQnDYr0DRyymjTt87P0KR4wp4rgflj/AEWNqz60/sigf5ZZf3mrCEWNgRcZyKofLeqGRht8ptAIcMRb2wGrBIgOLDVYmSxcGi5DNxBFLYJ2ZgSbLF68yD8vpEOHVOGKJjPmirb2zY0Ck1+KIMTccsXjWXIkjxthyQ5/iiLG1TOol4Yfjnf04YsB2h3ABOQ5zO/aLw2YXDhyxeJavj3jxwOE0Fnw8QKjBEQO2PL2L8KHPJRhx493KdThiwHZPG0Hca78ZebhfuwJHDNgKdBHEPQ6BbASxahWOGLRQaJ9HvNiJ58UE3ItBW77uOfjQ5xSMPNyr8hBHDNqL9S8jiB25Xhy7Gg/agCPWOSuMeI8qjhg4Yr0LXKHAEWOGmBtR9DkG44gxsoK1iFD0WPsjDw/olOGIQXsxEQna+hkByMOdqx5wsOdJhbg+yNYjn1t8Fu4Lf1ZnpG0p78nevZ7XxmULca72BfgwXskN1lJM73HUIlYqxLfk5T7w6EaKhcuXXeEcSjU/yeI92U1fvJ8lW4jvav8u/LDvTvXI8La9Q8OjbIkR5yl89Mn315Biiaridc7hKeVTPuJhi29jZUwoatxyJzx+uj94q7pFwNaUfokR313ztdlCV6QfsISgBg/7fEr88h7vyQGrlUfYsoV46PHEwcWjdUX33ULKShvHJEactfLnVNp/zsMgi9UUYKFoNPyYPz5j0Hz5IRlDDEGs9uftvCK74zk8gnD70RnfMBviOyu+qU79whDusCpSXA0rxgPaX/nTdMatl8qaF3NuZuufludwr7reigJP+9gcLS3iygGDH45yAocSTQRxJfmvCa1NzRx7VmiuGDcmc4iV5OSsuMpbu0Q+m3NIPC8V4uxfF5RBv/9Ea+J8tgqCuJz+yVeLFn71j38s/OrzT789JHOIH2j9+Z+ruVAbCRpwzd/Pks6Lf/17CTRk91P0MFShrJDOOdNA/XjRsqVLf1zy45JvFv8SK2NxMcfpCD86qpAew8XW1WoizA+bXSgWl0LsjGUKJVCR0pqrnDNlep9e7e2G/5jVVisPyhziYu0Vlx0/PwrfvQ3qqlnSI87+5YtqTnTm+r9+ULnSKjhXWkVcxK/uRu2W7ZM5ofhDS7Hx8udasBvXK6veAeDFv34Nd53k/7yktl5JERaKUsMv+NH3oK1yjMx5cb76jy2jVgv3gkO84jsYMSv0n64ZWopwdScUFw9ZyseOQlBLRe6dwlaZQUxY2QzlqSiVQNAjIEKRs/LrEvhYq744UmMljLjC6BO+UPRuWHkQGr/trKuvs2bjzVHZQFyxRv4xNBb0hX8/B7FatvSI7y37BuljHTm0aNmXijdhLyZ/xK9Gh+x+jYe6ojyOX8o4qm+QKxuIi1XlGzlcvlHIhhrVlQFEFFm/fFeOFGro77y3Go4o6iifow3o9V/HskfbkURc4rJw2UBcpLqcg3gk4jvngadqCgAQ31rytyKkwD75b7ml8Hiuhxp/+YP35HOTH6KHeOU8jY0dbyk0MRGrcLSYU9URfrxZqQGiumtPO/aSW+q6sD0Vhth76eAz3pMj6fEV/IjignJ4/1sITALEavLIOh8xX5leVFQBoMWiWq07rewN5gJUKLiIm4jfeqisFKECAoS4iaF9SUZybncJsBZD0NjJHxb8qHh7rhA/DtY7LCttkLwli5EEBfTE5YM/K86VF79wNzg9/EZzAYl4jRpvuscVpYXaACIKkVTCj3JmRFYIQ4MP7/OmjA6X3LvfCQgxO/PK0PTPNjDUz7BYIyMy1/8hoonmxVsde6d9rs/vfdXQyKidoWlDOE7JEQfaTr/KRcuW75SU1yxbpRbaNF+g/DcQb7afYSGRgfrGpsZHDXW9MpfXnDPEuOGIMTBWYwuOGFtjOm/FEWNrffYMHDHGiHmj5HHE2CHmzfXAEeOIccRCiDf24lgnIg4UOfElGuIgp763lgY2iMFXd3a4UEzy4iCRJ7ngWiypUIg8MgdH/KYIBY54MmI8aMMaMR4X44jffsS4UGCPGHR1F4wjnoTYKQAsYrbfBhzxJMR+gL14iyOeo5iIGLRQMF1MBt5aGhghBlvdtcUt+ddhmZkuI6JQgPTizrO26zZtolqkdL7NTIB7cRAwxMwSNx2L9BFWvoey6+2XOFuevbIDVd2Nl0Xqmh5H3Jd53kHHJ09GJn7Naj1OgSJPm50R8ZMYXYPoZ/wRl02xVM2oxzhe2EbtnUAkM1+mW+r4T5guUr1Fi36mGwcMtZ/84ft4UWcPTYt4LN1Jx+/Ci0n/vJubdU3TZGe49tT24pQZYUswweyiaDMDpkP8YC9R5wC60pBgdHZ/gqHelvuyDHgox1eFfpk9fJaq4S/SrmxTI25PpOnuEFqZNyO6EB3Z2nTESG9Pg8wSrvFTtzmLBACNx4wN9zVLhnjguo2i53VhqblE0T30BFWL4iB1s3OyGcA1/WausY3vX+PlDALt9KxzZqdAXOyrsv7URILjpWFrzY6ibQ9WlgvB7obsAe5NsdN1zxbqeh7I8tWyyxwSE3HTIU3Skdd3mh/Kcie63UQruo4UY+WQYiwvZ3SMhdQAbG49wOYL1dgYEpAWxTVDc2ysPF8l6xuTnPbliXVas4CYhLg70Vo7YuoV6JnJNnpBJYJ/RQyVfuA5VpfTejLYf3NiNacQhWxszT4Vi/hK/TE/jy2nmyB2GiEbmltrCCNaJD15/XzjPmPa/mZREbOyHFd73Z1uO3T20+M6CrsF6aDCAA3yJWyaezmWRPdQPxvTe1CR8j7ku/2s4J91zoTOCGWss6iGrunnzCngrmSKXlQtWuePZMQ3ofdV6RZteqpoa2YWbDO0OdE+0xcVbDWwTEJvlYEbDvoONzCA/MDYPL1lvOfBjkKoXi8OORXuNADvvrMxrwPqzNtRz0F8bw4B917eoMfIEhp0NhJn4CTIi43ftDF0zxqeFXFPzErFA7OlLPvzXOSN81GqHYnqS/2rQF9Qf5gBd8lkjhrXEY8gxQiXAajbm86dd8b5/qt6BdBcGavUWZ54dWIA0HXX7WfT2yiI9vPE5b51MyN+nmKnE1QkwjitlkQ6KVig77WhBPNkwLnkFuMQtPyQFFBaV1tX4Ow0DFUbCJbyvaozV17Mro01Ix5qfu18Z7yJPkPQdmjYoWv6W8v0iMcK7VRdckVsdLfu0NKNRb9yuNhHed0NoJPMH2kdQMtPFJeqqRroEBaZsaBC+RMCxFpzVN11JBE1omqndoWj2kLshx/6KpteHZ4GcU00hXZMjA7QMg89m1T0xnl1zsHA/w+AV1WldxgtP1CxTbyUnp5kbDMK3VI6i56/bjAnXtxz20XX6fq0DlQRqGN7Dq29eq5t0PW7P/o64rG2JB3t/U/EWrC8J8NljeMdNEpuO2RKiK4Fdl1Nq3eh5TqDaPg3D4e4DELFaino+QwO4r625i5M11kfa/Qi2J2fqbenL9ddzT4DbXu8TKTqh1a9hrjBQdnzjtjf/vI3PZ3AavRhMUPDEhjj9rWCjrEGjRjkGLJxEKpUi0HPZ2rnQUnejn5nsVsHY6xhn97qvU9meVV/Ak0tVCDJ9VtUyCfaJiEuUnSUZJAEuy7cwDgW3eu0N3INsMbeQDiJGy6wxqDnvCpuu8sQ1M4w5nrI2Dh0w7AA6ujoTVqPWbdtd4IpcWuFCH0bj3eSDQ+gXRUD+T46NucHJiBuokVI+COKXdXsL/IzyikGNcCurpxC/6O562lJxD2oVnk/14sdOHdjvo5dafOrjvvRdVA6HLS1FMVFYTRDoj/HVcPqumi3CLvAXd7mGppaH76+TmPb/QEhxPUmEq9h151qo7KxgCuHicbgVrgaz3Gi2rk6WbnfhUpUdiOn/MyYnGu5YG9h68mge5dBaWtyoJHf/TedwoZwSYCBbXKPyC9nnndWcbuDtv1aj9JIEc0CxNW0MKRUkCWBrD3ZuUotDSklk4oAXmLX+RCXbee72FDTvlvIiStHmPCh5WSIU/jldja7dG8dxGaNnXOuBs+X/TRVWyH8iVjvaftNRzVSkNypCFJed6qNj7iGGoqUoiwlkTXWw6DTSCGJUgjNjQkve9HqfxH8FzwzV2PkiB2q1IfrkuPQVU/6stzUHJsnId6+7pk0v+u48VwhRv+7z1hQntsf4D+4cDVDkiF8rAKXpRZX0ObCi43y+ZMQ7zGVqnIGKxSiWP+ePQcDDmOQhaqlnZDsjT1n7XUCcvn+v5dUwUdM4yG2aJHmdyWSS+YY8eidk0m5PRh8cINxgqRvbTxsqLabF1pFUMp5iKup3OouUjrESSZzjRgzqzKKR463CyVYF63AR5XOFYhwchkPcRWFGxdHSYc4mVL4JmGSxippx+EDm+EjyV4EA5n+3FRKBE86YaEIAYH4zfHi0SsHM1qlaVdXUrmIvV0k+xQmk4e4ZL56MTP4X0uMXBNrJB60VEVChILt7ybV4n4Coaimclt3u+aLFw+G/11O7oOlui4H8wclcsNKkwQuYlepEEeQCvlCwQvadltK58XkN8WLO0MXvisn96f33/v3Kj2/9Kfi62k9z4v9GFKN3hOq7tYCiSiOU0oBISrf7OvPM+8gP19vhr+wBfgygvy9/Lx4DwMDhJ7z9Q708Q9w0/zLex/AjN+Re/fLxav8T4i7xn0DD7GPp1SII8gP+F7Mi4t3SykUxqCSmSUWJCrPTE3pphQKVdhodLKpCYXKO0mBy3yjGJvQTOk0Y/n33pND7P0PPvzbT2a7myREzHCXDjEaUVSTuYil1WJgrbuxF5186+jo6JxsHZ0dEx5NerajszH4y3f+BBP+cMH3zomPOnvETTfU87XYW0qh4Dc9qgxDQQhFgjEooZDWRiI+e+edd79Q0vM6WSbRFCC+F3uD8mK+UEgZtCVS35SIgrl5wScLNDZf7eyTcNFqPmI/b0BaXEXZBgLx3KeBprPBOMvIG41SxFuAvFhIKChh8wsxe5Ap3VxXPmIp4+JwIhq0UYG07lKM502OosEISFwcReIjrjHbCgJxvPGb4sVSWz0/R+EpVTJ621o0mWkIpLpLoc0bL67nZdr8vJjSfEwEuZQvFKRwEIgTScVvBB+AQuHjAShHASjTlkh68GYAAoAYVI6CLxSA4uJkUvl8QyylFgvliw3nWdAGzoul1GJBjoICyIvnHWIfdylT8qhQUMFEFMbzp7oDo8VC1d1aIEJxjDxveqAFWgw4Xywl4pPzx4v5vR7eHlIiLuUhriYBQZxAAezFg9w8Gfcqx/r5/UOYDovnWiU/RwFKKKpJQIQi3ghsdTceFwtf4B/O8Uyo9Xc/mmcaPEqadSAWGTSWt71+DoTCA1BcXE3fDgJxEg2sF3c7beiGoCwHq9vsOm+K62YPukcOBPXTzJHZK4kawGf7vY5Y2nwxr70riCjCqBKNzBy/fx8TxKM+Vi+gXMqmKqjfVz+1rbstx9q2HuqxtEIWzkldWwNhZoJ8sVQ7WwsQ1/IQJ4ZJsMTEcEUY+RBSSiaB3Qd6zMuWmU13fQiNXSElIEOKz6/cDb1cb4NMTLlAw2Do9mTE/tI1PQRCUc4bNtj9Qvx+mI5dhsb7nvEQg13OptvHOd7ak+Or/W6EZuTME2v7wZ71a689LH5QFEHC3oshhqtUqX2huNgsSsLP6Eq1UfHhX2qKCdig7aXnT2rO8KxiJoHCrSRGt64rH1z3mbGVhYXVKvlH2Huxr5d0OQo0aCvTDpToE4azXfUd76ETho5o5AG9zl6Xz5RdYbZ9q9bxxpZH0orHTbXOXLl0NcNLtxbCzFDEnoDyxdUqGjck6AuvDNM2OItO2OvNISmATWb2eFtGGIYOchRDl8pdWWRwM7VmyNIKqTGSTOqwR+zlIhHiV/Utk4RiPNlZ1zlTTNV5tJ9E3S2Qw2w/olVsD9DrbPdyf5KqFfUSYvoZcUWhwdxtgGlph/zSC+Q5CNoOREuixbUM/QQuYnSUPMR+9ZvmsiBxQvn+y3RF51K0dmw8pvhzSMs42K22B7ysx6FjCuGj0HUCsrAKdGpFDNRj5YBkv9JI2EcUUGuH+O9tiiMr7+QKW+haftAGW/NOomFCs4ifwr7tY2RzFQ0Z25LN9UPKgG9Q/Mp9wxA0FKe/nzkcbpTY1NOWau76GGLZ2CKedYaCoVA8IsdL+M6OFEvDkAqer4UZlgghhqByV0XTdJEk+WEkQS0JDaHHcjYorc/EYInH7k02sPLE/BrG7AnU2uTiSHWFJ3ObULrgZ0/oYZidriEmSfS+wVw7Jfs81Nl2EEsnIIaYaU7qjNmDgq5DNKrQugj5oVTzpC4srnP0bBqc+emL2fkCGrq2MzQqDWk5pyQhXnw/phE7xPeXW0uy2EVZEMEmGfU95k2yRuFExPD6IVSVkJnvv+5MuxW+uajoNkcTCREY3rH/JeuJ010VIW6a6VmUHnU7OsyWXeSraZ7cNRkxRwMCdOlHpl88dyRrC2H9cYEIn7FU9r83H/caZBdH6RgkiDMJmplmq+VeiA7Ir9trSESHNU9cCo+d5a1FuTBNSrZplz7lGPq943edlDbcmq8bJQzfDVIxOiFy113uJmUnQYX06ihdO1gQcE1e0JGZSiWG5k4xP+LFCVvdcEGmp2wPkRr3/G2iJqaNXTTVDMwSCXLpfhIlFg3whm+5adheFJpE/fqypHWHyWpRTyd/YQZdzTsT1YiOw4ZaUQ/nMWDYHidqaW6bPRXStn8tcb+ARbmX+rpzE9YTnGLlV3all5b5yQkBXFOUpm4S2lruSd+g4nCH9fZBE9dKgzStE2e+VXt+t9N2zecHauNPj5qqb58U7Ey5RPRotqsy/bpQmum42Q5BDZvvSbBK63grmYlro9nuyiZnplcLdomrCv0Kusgo85SRamDu5BdNs9B5d7wRYVsBKsnPG1CNqI/Wp8Q+lQnACIjTFEJgztRz99jVuw0MD6J9RWP3vVevP/X6UlbTLtf/eC+ZHvn4dfR0csh8F+GJ1hBDpkVPtbB7e7yFYaSARXUY2Sx+Kt+bftOJsWLGmvUnJoS9Q3ccFJxzZG1Hq/GHPkrrTk/udRvKdtB1uINqSP9psvL2qevGmbZOeZnupOWZiyrNyN0AfcvUNhkDjNy7Vzfp2WdMgNwURjNJQLvsmadtDBjZ03SmzrwB0MvT+vIRDdzYoSV6lWrcs7edloT2Ipm4wrtUyIejlu1q5sdUo6UbFM0vTNu5PNs2VhVb1pLiOOFDy2lzYkCBDG+x1BphQI1F27as+iKURfU+Y/19M0wCnnUztv4q96X21/Pdl2/IZr7tmKSykQofZcszr6Vkuk9TNSKqZkqXi7Cl4MAZa+WlJofw3UeZ6VZEj9wJS+33ZLpoed6ceT0GkTbGrIncUioDjbnZrSXefO1WQfZ2pMxf3frkbK0wufnNBLhVRmpT4nkt5EcxZNKe2fPKOGIxbTjXX2/9OY4kt56iaYYWidAnjCMW2/ovEjW3FuQHqJplirQoDo5YAmuPo/7yi3W8iIOFccQS2UNHd5EzNThiyYwl+sAcHDHmhiPG3P4fuxumufTQDfcAAAAASUVORK5CYII=)
Question 36.Write short notes on
Diazotization
Answer:![](data:image/png;base64,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)
Aromatic primary amines react with nitrous acid (prepared in situ from NaNO2 and a mineral acid such as HCl) at low temperatures 273-278K to form Diazonium salts (Ar-N2+Cl-) This process of conversion of a primary aromatic amine into its diazonium salt is called Diazotization.
Question 37.Write short notes on
Hoffman Bromamide Reaction
Answer:![](data:image/jpeg;base64,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)
Hoffman Bromamide Reaction is a reaction in which a primary amide is treated with an aqueous KOH or NaOH and bromine, it gives a primary amine which has one carbon atom less than the original amide. This reaction involves the migration of alkyl or aryl group from the carbonyl carbon atom amide to the nitrogen atom.
For example:
![](data:image/png;base64,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)
Question 38.Write short notes on
Coupling Reaction
Answer:The reaction of joining two aromatic rings through the --N=N—bond is known as coupling reaction.
Arenediazonium salts (Ar-N2+Cl-) such as benzene diazonium salts (C6H5-N2+Cl-) react with phenol or aromatic amine (C6H5-NH2) to form coloured Azo compounds.
The coupling reaction is an example of electrophilic substitution reaction in which the diazonium cation with the positive charge on the terminal nitrogen acts as the electrophile while the electron rich compounds such as phenols and amines act as the nucleophiles.
Note: Electrophilic substitution reaction is a chemical reaction in which an electrophile (electron loving) displaces a group in a compound. For example:
![](data:image/png;base64,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)
Question 39.Write short notes on
Ammonolysis
Answer:![](data:image/png;base64,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)
When an alkyl or benzyl hallide allowed to react with an ethanolic solution of ammonia, it undergoes nucleophilic substitution reaction in which the halogen atom is replaced by amino (-NH2 group) The process of cleavage of the C-X bond by ammonia is called Ammonolysis.
When this substituted ammonium salt is treated with a strong base such as sodium hydroxide, amine is formed.
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JtcwvyydK510xMoG9wgLqnT0byXpz88iuKhx5EaMgS7Dyw4yGsd2aytLlsrPCD9Ydx7tuLOPX1SXz5uT5p1cZQBIWPLKJB6icHIE1EBsNaNkvvSsY9PtSfJ8PElKOY1S/8yS9CA0TFRiHxWiK96CRJaA67ntoHU72ZN99akwZaVVM5+S4O39He2gJ9Ynz+gb6IWxmB9975kDZfDj74t3fwD//lH0YWrqWNqTCzKX1ijOGHf/1EROyuWBmLqHXRuHLyMn7z+9+KiPADuw+ij1bbex+9j2eOPAN7h4njDrgriiXByCCXyL3UZNy/eg/eO7xhamCMXjoQ3B3c0NrQPDx/D6RbllSryqro7qE1wAF1C522rt+Gt99/G9euXkc1BQFxcN50IubNzUwQEOQtgpmYSbMQxIwtOeUWWXDK4erqhhVxQ1HCs04ki/fTfl63cwMy72dScNklygy4BDMrc+zcuHNknCZ00DWSf3o08d5lbamctJnawVo40j+xz8VJQeukqZEE51rKSAlBS1snfTsJ5+40Bm5hbYbOro5Zc90MEF7Nzc0UhFeuVjHheezq6iT3oCF0rSjZ3lNLzKuO+EATxRaoZmyMh8OHAngTkq6Ta9VyUml72mDlWCVDYwP09s/evubYCH1a2/xOi+3bt+Hc2XO4cuUyBWW6U1DrWuFaZXLxcoYp7ZWC5gIE2fqjabAJb/y/f0Pcijis2roKGUkZKMpMR15RPhb52CPELURleIf2HEJ5SRlSKRgyjRj+EsUS/Px//ELr3tLItNnvwc7yhsZGfPb5p+IQrCLTa0VVJXy8fLBl9xYs8RlrNlUHvK5mZk0HAS80Pic4CGA1BUh1U/DJt2fPwOk7ZzLzmMB3OB2F/dCa2uno6EQxmdrYzPfmW38gv1en0HzZT2dtbU3MxJ78NinCLDydw288Dvt37kdzYzOycim6vbkJJkYzK90rBQ+SoUfMwlPxnfV10CtPSWgZJC3H3ysEzzx9FCdOnEZayn38+aM/4YfHnhW4MM6jsU7LT0NmZhZ8F/ti+0YS5IiWr42Ay3suyCY/13mb82JenLydYE1ZCPw+dE000NUH+0V26CPNv5nSvJi6KDBSj5jIvXs3sDJ2JX7/h/+L1rY2YuS94kDm/vAa5fl1cXYlgW7yPndtB8dc/H0xpTiWUtTwbdLgeP6f3DMUNDoVxtpY10x+yWJ0bOxA8p17ZJYmS0dJCfn4aijK2hGbtmygVLo4rW0r16NGvLSkjPaSUDjI2gwxut2HDqKtrZ0sNcm4cf0mumieD+4Y8qv3kDtrvIDdRybzM9fPIJQOwsrfVwtBuY/WNJvLzSgOp7G+HpUU1Hj/HgUF0fdDuc2zNbvK3GnAxs6a9qeJYGaacnWn2hN+/W9xSSF8fRbj39/8g7AmtNMeYeL9wEynlKx+3XSe6koXzyegiVKhvDwWC7O6Nuol7I0MjUjRm76la3TdCMaL41SU2D2Yr5mbOLbSiQA9om2UPcPjjo+Px18/+g9KfbRBaNBSgWFlESsHQKDN0Aurvr+UgHoSamK2rECgcxCcd3qRG5dSEaurUFZSgWDXYLV75rVXX8XvfvevNCelI+eYtjRqjaeasYkxnBydKCjFXESztdHkZ5M/OfHuLbzxu/+DcD/tDLuuuQb3bqdQGlbD8MIZMrMPDPSSBmZBm6kLPfR+bM4NXrd644SHAZt7lL5qzhf1O+5HUnS5CE775tQ5vPyKh8i77qVNrsnSZUhmP3t7jkh3oPSxn9Dzusl2QB/auBy1ypSWmkq+ruYh4XuGSLnQzCkqNy0jBbcvJSL0afJjTDOPuKavEk1VzSKwpLOtS6TINFJUf0lFkdC82K0Q5B+i9ZBVDpNNkTzv9hSxz5siVLEcJSS1l5PwduvWLfreDrt27BUHYB8fqsPFWML8wrB241oELAkQTSXeS0RqcirySvOww2gH3CjnPS8jD7XFtTA2NKboU8114z283MScdJDf3Jjytpm6SQpmvCzMrUT/jlNA5FjG1I+vyAJTUFAoNO2ZMo/rKnTO0FLRuZnSjlJ4mntic+xGFOYU4u6dO/jm628oXaocsWtisWqZqllOW+N84DKxYMbZASywZ+dk014rxf79h3Ri2Hx/av495GYUYJDWCMlZpL2QW0rfaEQQ5pXjvtgNQYow2IgAV1Xi9ceavrGlGV1jipeefRG/a/lXim7PRN/NfkRuioaviSfdqEfPGBjTAPd/Q8xmqtkQjI2HtsJVz3lMVM6lxEu4dPYiTKlUQ1fnzLjB1I1hkIz0meTf5PVoSu6GpKS7KKAzi+tJuLt6C2GCfbRubupzqrXN1/jfWXB1cXYTmS8Hn9wLZ3t3EuO6aezMbHuRfO8uKSodqCTFi+wYPNNaH2ExHNzJLhPmAUP3Tcw6mGGbmZipxBtpfZCaC1IzkoWQxZSSnEYCeYlgmgODp7BkaQCt0QF4OlH0tZ7uEdya+sExAaNjoo48+ZQ4h8797Sw+//QEKlZVYvPG7bB3tBVzpzz/9m7ajZbGFiicSaMmpn/hzLfivpq6mhGlQ91z9QfJfk3jYVyZx+ZX5VImkebUX41Mm8G3tLSiIDAXhC4JpaCzNmGrT06/T/9VDUJS1ykHGyfhX1Eerjzx/BkY0BdaEacPsEmbtTtNxECOPaCN8Pov/yf+8eevUypYEd5+63288uPX6JBvF5t4IuJ2HMgn5+KqLHRiSt56+oyKXTMmn3g7LWwDSkmaCeJD/8Q3J8Qkbli7gaLuOZUlE9/fuoZ1sdMrqpKRnIVm0o6UDKqLNNM2wuD2jSThkzcnwaituQORkeT711GV4APPnFJilDju2LZb4HHh/AUkXr9BGq0xbJwoKImuG400mywzSjPAB6Kdox1pFTZoam8SB7XCW4HG2kaELgtFTX0NqipIUo2YGN2SwlLSolspmtMejs5DPlQeI5uu7Gzt4EtFflTJAL5k1jciZtNJlpiZokuUt1xLplSWwpUaLI9pJi0x6vrK64XXKz+H1xC7bbgPQwxVD8Z0mJ6tOieCcjgtivt28spJETnPe46Z9mSJD1vvxU7CL6oIDRbPayRtgy1SLDTVt1fAwdJda7MdHUPxByz5sVtZjzRcEeU9vAb5sOOc/KaeBtgYq2/PUGxK8r2S9QfDwdD7X3wS+u99ifyCfHz0xod48tWnRV/GF/jpIetLe2e78Bu7w0nlRPBT+OH6lWtkJtaja2itz5yyNgabdBLQC6nuAK9HAzqcWXNrbGpAfX0j1SXoFHPKa8vVVXMxI62AD1/ATNvJyRle3p7CKskDG2LYTJQXvCwGF7+7JJ5b11wFp0V8jWbatGEbWV3uklm9gyKbm+jiiTNvuCVmZjUNNVgWvkznM0d9D/opMKt4ZJ9xKieb/nlt11Pxq4T4W+IsKveqw4oo1XxmbeNS9zufMYMsZY6iY08/Jc7Uixcv0NliiE6qCWBMa4b5Y1l/FbwM3QTzXn9wE1LK01FFNQZMyJoigv1ISTO3Uh/Jz3v64y8+FuebX7cfrYtGfPj2X/D6L14Xe2Ui0si0OaCgrrZaHByxw/maLH3n5OaQDy0BTi6OWBe9TuvErF27VmjamvKntQHcT6kMAwPjfRmmWLp0KRVfySC/QAqSKB+6vaNNCAITEf/WRtobm9omIh4vf/oooGAm6PodqkBECzkqNhLLFRF0UOhTJGYSbiRcg7u/CwIchrTTyVIXOijojrRiR3shCHHUezlpxe3mHeI7XtCmFEHt4aK5us/o57YTLnw4t7VSatUoPx/n6fOBw9r2HTKbsp96iGkNnXbs0/nbyb+JIDgfyuFc5r8MyykK/O/+89/RZu9CfX89fAJ9sHnlZuRSQEsDbTpNVEO5wCx0BAWEUKGDofQK3qy8qTJzU8jfSpYQNWRAKh0HUNlYk25GcQnTpdLSUqGZMANVMm1ukzfcbPvM+RlDQaCscZJgywfK8HccHW84HChpTIdHF/WxmvZqZ00nabQGFMQ3tQDRAQrgsraypYAYMzi6OIiKgBxL0kwuHTaTf3vqAo794IdaBZYVYXHoDesiPY6Y9agg1snMBwcidvRQfMmoA8zP1BOHnzuIz979DKfPnYY59ZOLF9la245pup+YtpO1PewmSMmxsLEQWHZS9Hgna9qz5NJ283El830fKRMdNH8DaKH9YWuziKKSKSPGkWIz6G+OUJ4pYosbKy5cbGYiYutvX18PHGx0107ZNcKuhXpyK2hyu4lAN7LW+Hj4kODgNc1hGYhqfFaUhsgBYnz+sFJiRGubY2KcXeyEuTxQ4TWpAjGaOsVnvir/MMLLL76CyooKUSuEzzMHZyfxbE8DV9Hc7fTbuHfrHp23plRJ0wPbNu7Cxw0fU9BtBYE91gokzg/69+mJT4Wb97ljz6OipQxnKf3rn9/4LVk3FThy6OiEe0yr048TvXtGFS7gnN2Ueyk4T+ada5evIXh5AFyMtEve02HYPEj2x6jTbJ6kwZ0yOYHik0X44IMPRW4m+6cnpiFfnyYtmk1tPDHKA3N0W7wouWITm9J10Vz5+uRbdxGzKgbLQyLE4jr+7HEyXVdTRGwxrpy5Ar9n/LQegurGY0oSdNw4baqR/L+sLamrpKPLDmKtjXPYLdVE1HJ+Pqf4pVMqUHl1BRTBipENnEbVgc6ePYutW7di06qh6lJcorS/sV9oO04GpO3Y6FHgTxjFRFSQxN444eZnzCrKK4WgE0LpF55uQ0INB36wv8nEiMqdDpvMxo+JfYbMTNnUZGisdXlrhcTT0xP8mcvEeP3p4z+RRtyIn/+3n2PV6jhsXrdVp/U5flztpCH3k4DCbgjlflsWGoXC6CLKTLiOe8l34e7uho3rtmhtny1Y0yHl/nO3G3u+sEtgzaY15BorpOJPucIEGbkscsyjeH0UlheioVa9cMhCGO+TgCD1jGW8S0SXva5urJxvbhc+dLAzOTtT7Aftn907dxO+E6emThU3tmiwdUOT2433EAdcFZeXjMQCCUaizFcafvjoMYctDRWKRgHV5+AyqCuoKp46TBJuXxXthFB6LgdkTRU35fjZZaqkcEq9+pYENVYcuTztdNtWhzG74kwnyIj6xS9/hl/9r9+Kioz1zY3w9hxaO3WDVLWTYiMKKM3tN6//5oELiIRsLqLCAttoYnzuZN0RGUTbyXXD4+Co+3Xb1pHb5CKu0z7jDKj9+9QXMNJ4qvWTVurq4i4009H0yqs/IdNliwhS++L9r/DK8VenxHR0XZic2M/aDgePqaN9e/ajvKwc1xMT6BojUXxlIhpKYdOfMCVCLF4yj5hTcYnxBVi6+hvw/ZWbokSgA/l2D+w/rHHhcE3kq1du0OFggpjwsXl3oUsUgnllZmbiKypYcWCaUb/K8bI2xmUnp0rdFF/AC62d/OPq1I+nnnkSH7z7Eeqa6sdE7JYVlSGnMAd7TPeMbP7a0lr4h/gLDbGd5tBSzxLPPvUsSktKUUNBQKfPnMSeXU+MKpgxlF96N/U2qsjn5uLiSqlhDyqfdXKaDrXl7OxBQoX6uvHNDUNmYp6/xrrGqcIwr+47ceYU8nMLaK+64YWfvgxbvalrbu10wJRXUxlZ2idto1xg+ynNqokCKa8mxONq/FUqvxhBz6G4h9myK9MMNJEpli0M9Z318DAfW+qRS9z2HOvB2a/PiloSo/vBwXj8d7BvsNB81BH7EVtIQ2df8/haD1wGNS0lk9INK0VcB5ua1ZVCncoiYUsGC5TaTMxTaVt5D59vEwdhktBLjMmRNOfxGv6tO+S2y8wV+5r32U9/8vcj53rU8hVIiUzD7Vu3qXhKNmKjV4vHjbg7WBCg8/Eu+ew5bocDUv3shoK0Zpo48HS2iK2MHGOljtjNcPzlZ/HRh5/TGXUXbnQ+MWXdzRLV9coqy8YEGDKzZgWCi3Upic+3hOQEqj1OwYL+PoTRAysrV8XcuH6jsGKnp6Vj9bpVcLR1VuExGpk2+6/Zb9lMFQgq22vgZuksns0scT1VKTtz8gz5awrx1h/fwq4D2+Dj6D8rWKakplO6SZXQfLl2roez6nPYn80mFDbd88si1NMgBZi1oJRyPp2otvJE17CQwgUkmkhzGU2mBnbCJcBmGv+gxRrHyv38+M9fUBBXMZ54Yp/KtY5UDN6SNNC76fdgThK/DaVqbZ6BcrCsYYw/hCYzKbUk/TVQIFseMYHgAK4rP/Zu9pM998Ix4afhuupK4rlhkxiXm+XYB98AX1RQ1KSro6v4m9fK/v376QUFxtj1xC6k308XLye5c/emMH+xdcOQDpNyuocD6JydXUSd64jwoTKaTOwH5EDDLKrLm5uVh7WxqqVMczPzkJmdISLJ2ZS30KmHzGw8X35+flizdf20GDZjxe6R1kbWxCgoJrcIS0nLVtKBo3sI0zryJxfgk3c+QRy9zGNp0ORqV+s6H2TkFZoIr+eclBy4x3Kw0djFuDpiNTKJufLa48BEJWUWZ4oUpYqaCtSRm0Ud3U+4JxSB4oIqFBeVIDoybuQyriZmQ5HCbCrl/dBI646DuEBZuTNBs6Ehcr/Y5FpbVy3qWPDe6gX5f2E7pssZWfdIYK4lM28B4i9dw6GDR0ZwDV4SKF4MxW4l3o/xCZfIYvegJvvzz74gtEZmmqzxWpNgHB4WQrErdrhMghy7HPvJFBwaHgpOZ5qNcSqLJ83EPKhro4beSyGCkCfwl3Aq2J59u4Tg00GWQEqMBK/DjPsZuJ95H2/8+xuUrqoQMSaMFcfl1NJc1PRRQBoJvak3U4U7l5uPXqsaZ+TuyevcAPcpW+fTv35G6ZWUPksvPhqNpUambUUpUGvXrBfmiGzaHK5xZOIc3jjcUZYW2MzLkkkevanJ22FmqjKNB5PfNMTpWOy/1UQHKFryysUEeFBOnTrKys0Qpk5bWyrPOgFjz8i6j7AlS4RP1NlFlbGzqbCAxm3IQWoaglfycoqF1OXjvVgEZY2n1dFrkUxSKeeDc8BOTbX6w2Wyi9OBhIHF3r5T3jDO5KvhAAtNxIz76Refwhd/+nLkOaERoVRsv2DINE3+NGbYHBewd/teYeZmjYciBUSzEcER4vP5F5+K1C+uXMVUR6ZM9lnZkb9q09a1JGWO1a5Y6/Iik9Sv/+nXpCWo91dzlac9O/cKK4mn19w2a092btVdn5ZxD24ebojlOvGGYw/oqbTfTIfNb379K+F/DWTBdNQa5zKPkVERIk6ijmIS6qqJmXHJ/FkI4urobRP73YaK/PB+nogB7KPKUtcv3hAFgZREhn3YEyPZTjns7N9vRgOxrrH+Ww9fTyyic+CffvFPZJkaq7k52Lhj9YqhM+Tq9cuUskNvv2uookjs6fpoAR8/T0RHUa19HYNCJzOHGbQWAgIC4e3tI4QdI4q5H081NQ10JnlT3IK1irWK55eDzpgux38nLCvj6TWysl66cp6iz6spMnSABLhi9FO2Br8wpI9KG6/dtBoRiqlVY9RlrGFLFVT9j+dh5hddPwmKLPyxvzwnP5OybtQXkVEEhtH5Y4IEqsdvM4yxC/GKwzsPC0ZdQS/84DbcaV/qscuBPtnJmbAgRYdjeUzJvceKZbDrUMW00eREWVSRERHipVfKgOjx12hk2s/+8FmNOHKRjIdBMVGrwB9txJvtEFXsmYiCA0JJe9T8qk1F8DLy1S6bsI265nJRcL+WIqEHA6nwhJpayHwz+2JG+2PUNfiTH/9U25Am/XtUaPSk7xl9w9pVG3S6387AAS/+6KWRaxX08gDF3ytQR/8ooU6nNrgG72Ro98595AtUtVqMbmPnll3gz+NCEZSSB9W9P+XhP0VvhtJEG8iXzZ/ZJi6J+QLFfmgjJ1NXPLFr/5jLOFNBcVwzKOKan2kHzofKDrO5dygSe/rEsTAcjTwbTIfTM/mjidav3QT+aCNTM2NsjeNiIqrMceP6rSq3x0zv2NHWnZHf+WUws0Vs/tb1TOJ+eB950Je9O/aBP9ooUqEZKD6/tZ3h04/U0dbLBfY7CwZcKpDL+iVRxGD0krGmiwU23EkPR1eGPemG5Q0SgUeAgKcrBSK6Ti27Y+LuznwA2kxDExezdqablO3NEAKSaU8ByKXLwsF+9scl0GkKEMlbJALzGoEHkdRcYXFeD0Xnzo+uYjcb5nudOyIv1IiAZNqTWCCDgxxVaCSCNJzdnbE2RnuO+iSal5dKBCQCcwCBitoiSmtNp6C8DnptJ72oaHkoFSHh+IqFzb3T0pORT2+ZsqRAPB4zR9Zz4JWkuYWAZNqTmI/7VN1IKYFLhj0J4OSlEoF5hMDVK9ep5nqJiC7nQFGuGRAbFzNhYNI8GtqEXc0tzsDNm3dEYDHLJqkpafTCoFi4OS6elaC5hYDZoxqDZNqTQJ4jxyVJBCQCCxuBI4c5UOzxogAKzAt4Xntg3uOFytwcrWTac3NeZK8kAhIBiYBEQCKggoBk2nJRSAQkAhIBiYBEYJ4gIJn2PJko2U2JgERAIiARkAhIpi3XgERAIiARkAhIBOYJApJpz5OJkt2UCEgEJAISAYmAZNpyDUgEJAISAYmARGCeICCZ9jyZKNlNiYBEQCIgEZAISKYt14BEQCIgEZAISATmCQKSac+TiZLdlAhIBCQCEgGJgGTacg1IBCQCEgGJgERgniAgmfY8mSjZTYnAo0KA3/6k9xBelqGs6y/fMPWoZlo+dz4gIJn2fJgl2UeJwCNE4A69Nz5SET3rL47466cfQV9PH4cPH4KRvskjHLF8tERg7iIgmfbcnRvZM4nAI0dgcLAP574+D3NLcyi8l8xafzrQjMzMTAz0D8DSwhJ7du2ddSFh1gYjG5YIzCICkmnPIriyaYnAfEfg06++wM2kRNja2sDvpcUw0TeflSGZwwbhS5fC0EBfMuxZQVg2ulAQkEx7ocykHIdEYIYRyC7LRH5uPrq6u5GVnYWrCdewac3mWdOAjxw4MsMjkM1JBBYeApJpL7w5lSOSCMwIAil3UtHb140VMXFITrmDvNw8wbTVkTKIbPRv/J0yqIz/q7xG+f34gLPRbSh/m6hdfg5foxq0RmFzg2N7KAPbZmQ5yEbmCAKSac+RiZDdkAjMJQSYWXaThm1lZY3FAYtx9eb3aGxoFIxXHRP85sJppKekw8nFGW5uLsjKzEFubg7c3dwRFROBLeu24+zFM0i6nYyerm44uzrj1Rdfg76+/siw//Lxn9HT20vP88OGlevFc26nJuHujTswNTWFt+9i0vxzkEPCw0B/P1asjsWBPQdH+sN9yyxJR8a9DFRXVKOxsRG+Pj74wdFjY54zl3CWfZEITBYBybQni5i8XiLwGCBw4m+nYGphjoM/PgofYw+cO38BRWWlOPXdaTyxRTVIrL+3H1XlFejq7MKuHZsREh6Ei99cRkFhIS58ewFLosPg4+WFro5ulJeWITn5DhKSE7Amcs0I0y0tL0NHRwds7W1HEK6trUFRaTGaWpoQtT4O1s6WsLKzwZ2kJJw+cxJP7NoBAwMLEiZ68O6fP0DI0iDE7YxEdlIh6qrqcenSRTS2NOPVl16bNbP+Y7Ac5BDnEAKSac+hyZBdkQjMFQTqa+vh5ecNbyN30SUfT28UE/Mszi8Ctqj20oDyuAcGB2BsaAQnO0/BIHfvNcbbb72PHPKHV+aXIyIsBorAcHzy2V+RmpmKsqIyIPJBWwNs16b79I0eHEs9fX2AgR4sLa0Q4hEgNObgwDDSohvw/uk/4vzNy9getxNXkr9HSWkJDIwNYOeyCMHR/vj2LwVIy0yBuak5csozEOQROlfglf2QCEwZAcm0pwydvFEisDARYDNzVWUVMW2vET+0f3AgWtva0NzUrNZEbkFa+cDAWNM5M28zUzPShA1gbmLG/FiQnb0dmlqb0FDfMAbAwYEB0bY+RZCPJs7dNjGhvO3h+81hBAdnRzSUNaOpthlZzWnIy8hHanoKCQ3GuH5+QPSFzfC+Xn4U+W4HC0uLhTlZclSPHQKSaT92Uy4HLBHQjMCnpz5DH/mW4y/Ek384Hb09vULDLSwpEmbqtz94By8//9IYc7OVtRVdQ1xVyZmHH2FADHjRIju4eDrRN0Nc15CYuKuDKzHWgbFMm/7iGDLO1VYSM3Dh9x7XLmvlIaGB8PBzRVVBDXp6umFhYYEDz+xDqPvSkWe99mM52xKBhYWAZNoLaz7laCQC00KgfbAd+Tl5CAkJRlhUGGqramFiagKfEB+YfWCK7Oxs0sIrVbTtPjZjExmNMm3z3729fSKgrZt82RhO8TYyNkJdcz2MjY3H9JVZOpvZ+aMkvf5BGBDTZsY9upSqOfUpMy1H+Mg7GjtF+/nFOfBxYXP+g/unBYa8WSIwBxGQTHsOTorskkTgUSFw9+5dGBsZ48j+I0OatNeDnsSsjkF1dTXSMtJw+cZlbIzbOKJtt7S0krbbA3Jrj6F+ivLu7uqCoemDo8bQ0JBM7c0qEd3iefw/1tiHib9jhs0m9tGkjDq3cbDBkkgFmhvJVN5Wjy8++xrPHOFo8QdlUB9W7fRHNWfyuY8XApJpP17zLUcrEZgQgbLOMhTmFMLV3VXtNdFUfzz5RjJu372N7PRsbFixYYRp93T3CJN6X1/vmHvZR21iYgw78wdt9pC53dKcIr7Hmcf5RtbY+/v6R9rg+9lcPv6FJZ0dXTCwBYrTShDtGwNnN2esWroROZn5+PrsGezZvk/0rbaxDHW1dVAEL38oLz2Ry0siMNsISKY92wjL9iUC8wSBlMQUVNdUIzouesIeGxkZ4fKdy7C3WYSQoECsX7NJMEeRv61vMBK4NtQAMVwOLuN/oyqesLm8v7NbBIv10z9D+jd8uWDYfWRSVxL//14SBEZr38rfXG3cUFtdR38aYNvanSjOK8XX35xEbn4OLl+6AhCzZ396+NJwKIKWS6v5PFmHspuaEZBMW64QiYBEQCDAfmE720XEAsdGb4+Gh4ucvP6ffglDYt6sWQNd9BmKEF8aHg5ra2t09TfAzNAeGTlp8Pb2goODA27fuY7Y6NWCwTMjfvn4T2BPUeQUjw5b2ItH+Pn7oamxCXZ2i0YeaUlR367OLiL6uwsd9CQLYvO96GrvwEtHX6Y2Hly75+hO2FBAXGV5JeV7d1JfrBAdG4WYyJUyR1uu8QWDgGTaC2Yq5UAkAtNDYMXGGFSVVGOZBlPyhl3rUJhZCGdPZ1gZmhIzNBMP3bVjB+6l34ej4yLBsJkUlE/t4GBLgWhd8HQNGOnctu2b4OXljsUKP4pNsxn5ntturGxEiF/oiCl76/pt8FMshs0iG5jpDaVtGVDKV+z6WCyLDEcQ5ZIrTeeu5p44cugp5ORnoJJS1nx8PeDtHjg9UOTdEoE5hoBk2nNsQmR3JAKPCgFXc3e4Bg8VU5mIxDWR6q4xwrLQKJXbOFd7PFHWNpYoIlS+F237qbbt5/SA4StvEt9xFpkaCvRTgD+SJAILEQHJtBfirMoxSQQkAhIBicCCROD/AwDWGPEw46rHAAAAAElFTkSuQmCC)
Though primary amine is produced as the major product, this process produces a mixture of primary, secondary and tertiary amines and also quaternary ammonium salts as shown below:
![](data:image/png;base64,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)
This method cannot be used for the preparation of arylamines (aniline) since aryl halides are much less reactive than alkyl halides towards nucleophilic substitution reaction.
Note: Nucleophilic substitution reaction is the reaction of an electron pair donor (Nu, the nucleophile) with the electron pair acceptor (the electrophile) For example:
![](data:image/png;base64,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)
Question 40.Write short notes on
Acetylation
Answer:Acetylation is the process of introducing an acetyl group into a molecule.
![](data:image/png;base64,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)
With aliphatic amines: Primary and secondary amines( but not tertiary amines because they do not contain an H-atom on the N-atom) undergo nucleophilic substitution reaction when treated with acid chlorides to form N- substituted amides.
This reaction involves the replacement of Hydrogen atom of NH2 or NH group of acetyl group which in turn leads to the production of amides.
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)
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)
With aromatic amine: Acylation of aromatic amines is usually carried out in the presence of a catalyst. For example, acetylation with acetyl chloride is carried out in the presence of a base stronger than the amide, like pyridine, which removes HCl formed during the reaction and shifts the equilibrium in the forward direction.
Note: Pyridine is a basic heterocyclic organic compound with the chemical formula C5H5N.
![](data:image/png;base64,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)
Question 41.Write short notes on
Gabriel phthalimide reaction
Answer:This is a very convenient method for the preparation of pure aliphatic primary amines. Phthalimide on treatment with ethanolic KOH gives potassium phthalimide which on heating with a suitable alkyl halides gives an N- substituted phthalimides followed by the subsequent hydrolysis to give corresponding primary amines.
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)
Note: Aromatic primary amines such as aniline cannot be prepared by this method because aryl halides do not undergo nucleophilic substitution reaction with potassium phthalimide under mild conditions
Question 42.Accomplish the following conversions:
Nitrobenzene to benzoic acid
Answer:First nitrobenzene is reduced to aniline by reduction with hydrogen gas with palladium catalyst followed by nitration and substitution and final hydrolysis by acid by a proton yields benzoic acid.
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)
Question 43.Accomplish the following conversions:
Benzene to m-bromophenol
Answer:Benzene by nitration with conc. hydrochloric acid and nitrous acid gives nitrobenzene which on reaction with bromine liquid gives m-bromobenzene.
Upon reduction with tin and acid followed by heating with diluted hydrochloric acid gives m-brmophenol.
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)
Question 44.Accomplish the following conversions:
Benzoic acid to aniline
Answer:Benzoic acid, reacted with sulphonyl chloride undergoes reaction, followed by ammine and bromine liquid in presence of sodium hydroxide gives aniline. This reaction is called as Hoffman bromamide degradation.
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)
Question 45.Accomplish the following conversions:
Aniline to 2,4,6-tribromofluorobenzene
Answer:Aniline reaction with bromine water, followed by sodium nitrite gives 2,4,6- tribromodiazoniumchloride, which is very reactive gives 2,4,6-tribrmofluorobenzene upon treatment with hydrofluoroburic acid.
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)
Question 46.Accomplish the following conversions:
Benzyl chloride to 2-phenylethanamine
Answer:Benzyl chloride reacted with alcoholic NaCN and reduction gives 3-phenylethananmine.
![](data:image/png;base64,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)
Question 47.Accomplish the following conversions:
Chlorobenzene to p-chloroaniline
Answer:Chlorobenzene upon nitration with nitronium ion and para product obtained undergoes reduction to give p-chloroaniline.
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x2uZ07uqpY1s/i/EbD1EQajmM0Lul7SO9eSEyeO2jNjM8ui4No3GJhFeIhjgXbKuaDvWcliYLxFM0q1SScBBOFDJUr69UCWC3ci7r21X7c7TtPts8tVj+IacVy3YxX+nJ9jdkys+Izp5X+Tum7XkuvRdaTxTevLXvFdx0/H3531d42YN9cLarxELXKVlLzgVbMFKKJunCiKhiIL1Et6JIWC1EWDoKZUTRREw6CgSh14yyzeznpsRAl4SCYgETjFGSLzFiHoEp0nycku5AjFrzFv8RyiTIpCNEsOsjcBEOGQhKFQ4veXz6E3dIkHxYgGq8gC7vWRmZCEmvVFGzRET/5sGDROGVuEBlLUAG1au8KF8978cJhHGbJonGq1c2asQgGKOSocIWZFwhmxUUzT5CRmYBwEMwi8mKefOBZRkQ009YkyExAOLToF5wX5ENcROOnJkFmQtKFQ4uefEA0IQuHzISkF3TEAvmAaMLNXDITKOjoMo6ScCiT4iIaABgr5GK3sRcAogFANACIBgDRACAaAEA0AIgGANEAIBoARINoANEAAKIBQDQAiAYA0QAAogFEAwCIBgDRACAaAEQDAIgGANEAIBoARAOAaAAQDQAgGgBEA4BoABANAKIBQDQAgGgAEA0AogFANADwKBr2qQdEAwAAgGgAAADRAAAAogEAAEA0ACsZaKnUWo9nfTqddY/ja07fN+R3RxjPeK6AaABgRKtWKA+nMv/YLlY/2YUij+/XWmX184feeZZlbJV07VrOUBPs6L9eVyxrK5V6WOP5AqIBgJFI8tlf/pXWM3dlq5WfJBoho1Mjc977/D5/XH+nnn96/Oq9+DxnnJ65tYIAEA1AAkVTrNX+Klon9laNk2jOa4XXfTkd//bOKc36QDa975y/5hkDogFANCORDFojmduy1dzzEs1JUfuU1gs3Vqu14Zhmq7JR0jdvhLR4xoBoABDNSCSNRuP5cU77vJ09+mI2Gi+dRDOSSO7oqnfOC6c0h+lceckIANEAJFA04t9ts3ggJgbIbq8nx+vGbl7X7rZL1Y9e6Z6UtI9izMeot3d5zoBoABDNSCTjrZrfXyIaQDQAEKho1FZN3qg3nbvOtGs/XWdiqrPsOut0UuvqWhtmpAGiAUiwaARmSbsQYyzVauFv9uPyWE80m86iqWyKcZx06e3FeAtHrrXJfFcnHAAgGoAEiqZdN3J7una7m83826XFM1grY3ubgGi5yDU2+2b7QLaCitmjf8gWkPi+V4sIANEAJEA0/VbI/tYHuQGa/fhwYWZ3uO5m9AqawdRnrWtfyGlv8fTE809EA4gGIAEMWydd2foYk5BoiejaVz/HH7vFCl+9pjQP3ypwlt6vfuD5A6IBgEAR70frv1Ugd3RJawYQDQAEynDs5gzJAKIBgOCDudeSEWM39vEcpjgDogGAQBAz2PK69k0dy3Eb9wFANAAAgGgAAAAQDQAAIBoAAEA0AAAAiAYAABANAAAgGgAAAEQDAACIBgAAANEAAACiAQAARAMAAO6FbCq1lkoZiX6LNj8EAIAQhTLYxjtzZ9Tbu4gGAABmxk0oiAbRAAAgGkQDELGgUbpIxNbJbrtZDs4bO/bMqWvlYZie+P9OSqY3+LffNGD+PDXmzKdmtXAohFK2mnujdDqddVU0478X53z0cy2IBiAhNVdRoNRK2oWym+V9sdo8lIXC4Dztx/iOl5nbYUE0KjjqxqtmWi/cVJvWn9/ktEtx3o5e+Gq1Wht+04D5JNO0ynt7unY7az61zeKByP8eD8P/DtIpVj+4/16e/g2/14JoABIhmkGBom6TfHr86r2Qwn7t/LX4d7/w6RU06nfr/XNEodPKjxdg2sOOnvneq/Xm1PP9pgGzc14rvBb5lj+uv3PLy0n5pFZAnLvOnv5ezL50xs/3ey2IBiAhLRp7gdJoNJ4f57TP27mjK7PReCE/V7tBLMvYKumbN72C5L29pixqxm5/c1IaMBsiz95ktS/pnPFZzbNRXmaPvsjPJ+XTtGM07bqxm9e1u/1aqzzttSAagISKxl4Yif74gRS06/GuL+3Br2j8pgGzIQt7p2c5yJfHfA5LNPJvT3MtiAYgwaI5NTJn8thJUfvUH19Rur5arcqG3xaN6JP3mwYgGkQDkBDRCDHs6L9e134zyqLQSJfeXox9dwrRyILHTxowu2jEwHveqDddKg23ixSN32tBNAAJFU2rUdGEAIQY3AoNeY5f0fhNA2ZjfPzj95ejz03zhX28ZJJohjPPHuyD9n5FM821IBqARIhGexhOZR4N0p+U/vRxR//lm5iR1B/YzWmXYmJAxbJ+FscbDbMnCO0Pv2M006QBc7RqhlOThdBlXg5aEOOzxCa2aPotTe2P7WL1k9s6Gi/RTHMtiAYgIS2afFb7OjZAnzu6VGucouAp6o/niDUXZsvMis/s01flegynwstPGjCnbOpGrlfof3t8zplv9inMXvlkE0VXXUcjPnNKT/5Nez76uRZEA5AQ0ST5lSIAiAYA0QAgGoBVxa0rBAAQDQAAIBoAAEA0AAAAiAYAABANAAAgGgAAAEQDAACIBgAAEA0AAACiAQAARAMAAIBoAAAA0QAAAKIBAABANAAAgGgAAADRAAAAIBoAAEA0AACAaAAAABANAAAgGgAAAEQDAACIBgAAEA0AAACiAQAARAMAAIgGAAAA0QAAAKIBAABEAwAAgGgAAADRAAAAogEAAEA0AACAaAAAABANAAAgGgAAQDQAAACIBgAAEA0AACAamOnBplJrPZ6J//I8AIgXRANT0emk1odBoWA8U89p1QrltK497NdaZZ4ZEC/EC6KBqWpdJ6U/fewFRXecwk3FsrZkjYzAAeKFeAFEM3XQNKuFw14w/Ejnji7NRuOFPNZoNJ6/yWmXvWP3MlAIHCBeiBdANFPRssr5vK7dpUtvL9zOaZvFg32zfUDgAPFCvACimZqTktZr/mdujXp711egEThAvBAvgGj8Ipr6xzntajt3dKV2ARA4AMQLIJpgugFalY2SvnmzXap+9P0dAgeIF+IFEA2BA0C8AKKJUOBo19vZoy90BQAQL4BoQsEsaRdpPXNXtlp514c5WDewRuAA8UK8AKKZmnbdyO3p2vftYvVTKtVZtx/vpFLrYt0A6wIAiBdANLMHj1k8EKuaxWyaimX9LF+nYZrmT2KWjTjGugAA4gUQzVwoq5rHX6lhW/0sg0wGEgDxQrwgGgAAAEQDAACIBgAAANEAAACiAQAARAP9RWfPeA4A/uOFmEE0MCVi7j/PAcB/vBAziAYQDQCiAUSDaAAQDSAaRAMAiAYQDaIBQDSAaBANAKIBREPg8BwAEA0gGkQDgGgA0SAaAEQDiAYQDQCiAUSDaAAQDSAaRAOAaADRAKIBQDSAaBANAKIBRINoAADRIBpANACIBhANogFANIBoEA0AIBpANIgGANEAolmdh5dKPRNBwx7oANOJhphBNOBDMFIyPboycAgeAF8xg2wQDfhpxUjJDGtpXYQD4KtS1iVeEA1METAO3QIEEADxAogm+IBxCaAHAggSHi8PxAsgmoAF41Zboz86XHoPdy2VMp4FmPdrxiD/13i+swtmmphxihdiBtFQI5shgJIaPKm+CNwL7knHJ3FqZM529F+vrVZrw5beOJ3Oup/02nVjN69rd/u1VpmYCFcwCAfREDBzSgbhDGjVCmVx324F96TjXjQalc2SvnmTP/7tnT29HvfKc7/fLlY/pVKTZYNoIhMvzFBDNPEKmrACxiuAkiKcMEVzXiu8TuuZW6Pe3vVKryeP3J6u3W5nj76YjcZLRBOYYB7CihdaN4gmjkETqmCSHEBhiuakqH1K54zPPXm8mJRe/fjVe6fPO6nUutrF1rTKe4hmYoVsYTGDcBBNbJr9y7iOpEwYCEs0Tt1mXunJlkr+uP5+lIZpvjzOaVdj6zuyv3xFNN7xsoyYQTiIhoAJKIDiGDyy4C9Wm4dOg/TNauFwFtEo3WY5P6KRn0sxtRoVTYgqnTu69NMiQjDRixfGbxBNlJv9kQiYpAjHZXBe5X7agr3RaDx/k9W+pEtvL/y0kMRMtFMjc66KSXS7qbPV7C2fJIuGeAFEM3utLJIBE/cACqPrrGWV830ZmO0DPy2oYavpPl2sfuif06ps9FszDqJKsmiIF0A0MQ+YSQGUJNF0OuoAvfFkjY197YyfFpQqJSmavFFvIponrZhYxAvCQTQEzPQBtLKymUU0JyXto8y/HT3zvWw19+Qx0W3WH8B3aI34bSFJ0WyXqh8RzXjMxCReVr6Chmii/0OLRcA4ySYJohESKGaP/iEH6Ntm8WA7d3Ql/z3oNstcq2tnphXNUFafB+tqfn+pFLhrSZzeHNOYYZM1RBPuDyzs2p8Xq3pfUWrRjEuhstkTzz+laJzWzkwrGikw0b2WM07PHtfQGHt7uvY9abPOwvxtLTNeEA2iWamgUQPDZebUiLACaFWDZligd50G7icdH84WO0vvDwbx3dbOTPP3nM4dkTu6bDSMv/RaNN/8fJ+YmTteHsKSDqJBNCsTNHNsExC4cJIWNOKtzP21Mso6F6dXzkB0flvTxkuYizARDaJZmaCZZ1JB0MJJUtCIWWf9lowiGdG6mdRtBsv7bUVtWw1Eg2hWKmgCuJ5ABvKTEjRSKIO3LT92qwxng8WiSytqs6GC+n0GtK3GQ4DXg2gQTbyDxp7evIVLUoJGvGlZCMXenx+nMZOorfWY97clK2YBXUs3qHhBNIgmEUETZKuGoInXbzRK7+oK4rcZxn40iAbRxFY0Ya0pmLdQWWTQTJqSCvNhe93+0ls38/y2wqiYBRUviAbRJCpogqilLTJo7AUhLIZVjJkQK2bdAK4L0SCayAbNQ1SvbYHPsAuh8rCMTcSC/m2FWTGLeiwDoom0aGbtDiBo4vUbjdgeLw9RjRdEg2gQzQLTJ2hiJ5rIvFsM0QCiWXA3QJgFAKKBYV5G6gWWERZNd54eAGIG0SQuaBANEDPxujZANDPVnsJe14BoANFM3cvQjeK1AaJhjAYgBqJhjAbRIJrZ0+8u+r4i+wNMpdactmqO5nWmIn+dy+oFQDSAaCLy45x3zUGUgkYpeF0wnvmRyWCTssxd1F/773cztaTGTFjdzYgG0cQ1aEIbp5n3hx+loJEFr9ih0mlB4o5e+Gq1WhuTZIJoqJxNqJh1o3ZdgGgCKZDD6A4IYup0FEXjp+BFNFTOFt36RzSIJvKiCaM7IKC9OlZONKK7rFktHAqZlK3m3qhrrdNZt4tGbHamdr2pXW3OXXXO3XFqV51Xmur5xoR0Ec3iKmdBrWdDNIhmFUQTSC1NfVtvFO5r0aJpm8WDYffaeDdbsfpBFY2QUK2kXTx2v2Vuh2JaU/7ej/EuuvFz7K2kSWmORGiV9/Z07dbrPETjv3I2T8yob7YOqHKHaBBNdIPGLptZgmferaBXQTTFavNw0mSAyV1nAwmpG5uZfUE8fqcvrKGcJPXjV+8HQmnlZ0lTcF4rvBYCyx/X38nPTvvpaj/2a+evEc3U8TJTBc1h+4RA4gXRIJrIi8YpeCZJx2HPkW4U7yso0YQ1GWC4bfOdvWBXu7gsy9gq6Zs3PUm8nyXNRqPx/E1W+5LOGZ/NRuOFPE98fpzTPm9nj77IzxHN7BU0t3hx2Z8nsJeMIhpEszJB4yQcexCFHTBRFk1YkwGkFKRExFjLQCzatf11+9OKRp5v//dYa8l41VTTQDTBx0vY2yQgGkSzcqJxCCDXPUXCemFiUkUjxkpOitqn/hiN0n3WalU2ZmnRIJrF/baWHS+IBtGEGjSL2BbX3l0UakaFvMFUlEUj/z9densx9t0ARCMmAeSNetN+XadG5kxMCkiSaMKOmUXGC6JBNKlF/cCWvQ970JJZVdEMZ549qIPr04rGSQitRkWbRzTjYzG/v5TnNUzzhX3sJgmiWVQFbRHxEsWYQTTxCxrH/uFVD5go7WEy1ayzfstD+2O7WP3ktY7GTQr9QfucdrmdO7qqWNbP4vuNhqmJNOcZo1EkeC8kJq9t0JoZn7GWANHEMl6itu8PokmIcAiYYBgW0F031FlnjucPx1rE5zt65ltPCjmbFHI9KXyT046FrIq69lVN32yZWfGZOjV5mjTtnz+m7fDd4fWr8qGCRrwAonEMoKgHDwEDVNCIF0QTI+FEuFZGwEBU4iWSrRviBdGsjHCiEDwEDNC6IV4QDcJZRLOfgIGV6g1YdLwgGESDcGYPGgIGEA6CQTQJDKLQAgjBAMKhxY9oIJQAQjBAvMzeiuE5IxoCCMEABB0vtGIQDQFEjQwgvHghZhANAeQRQAQMAPECiCaUACJgAIgXQDShBhABA0C8AKIJM4AYhwGYLl54dT+igWkDh+cAgGgA0SAaAEQDiAbRACAaQDSAaAAQDSAaRAOAaADRIBoARAOIBhANAKIBRINoABANIBpEAwCIBtEAogFANIBoEA0AogFEg2gAANEAokE0AIgGEA2iAUA0gGgA0QAgGkA0iAYA0QCiQTQAiAYQDSAaAEQDiAbRACAaQDSIBoB4QTSIBmYKnC7PAcB/vBAziAYAAADRAAAAogEAAEA0Uz2oVGqtx7M+nc66x/E1+zFDfm+E8YxnCsTLeLx4xZCf44BoVp5WrVAezpj5sV2sfrL/2OXx/VqrLD976J1jWcZWSdeu5SCoYEf/9bpiWVup1AMBA8SLx2eTvgOIJpaBk8/+8q+0nrkrW628VxCIwDo1Mue9z+7zx/V36rmnx6/ei89zxukZtTMgXhANooGxH3mxVvuraKHYa2n2IDivFV73A+34t3dO6dUHsumdf/6a5wtJjxdEg2jA9iMftEgyt2WruecWBCdF7VNaL9xYrdaGY3qtykZJ37wRAcjzhaTHC6JBNGD7kTcajefHOe3zdvboi9lovLQfH0kkd3TVO/7CKb1hGldeMgJIQrw8aQVVm4epJxNoUs+a1cIhokE0iQkc8e+2WTwQA52y60s93q4bu3ldu9suVT96pXlS0j6K/muj3t7lGUNS48X+HTF+qU6eUbhHNIgmUYEzXkv7/SWiAZgtXty+MylNQDSxDxy1lpY36s2nXWfatZ+uMzHVWXaddTqpdXWtDTPSIAnxMo9oiBlEE/vAEZgl7UKMs1Srhb+px+XnPdFsOoumsinGcdKltxfjLRy51ibzXR08BYhzvMwqGmIG0SQicNp1I7ena7e72cy/HfqkB2tlbCujRS1MrrHZN9sH/fR7raBi9ugfsgUkvu/VIgKIU7zMIhpiBtEkJnD6tar9rQ9ynw31+HBhZne4hmA0e2Yw9Vnr2hdy2ls8vSD6J0EDSYmXecdoiBlEs/IMWyhd2QIZCwBRs9K1r07H1WOPTfzCV68pzcO3Cpyl96sfePaQlHjx+s6k48QMooEpEO9H679VIHd0Sc0MgJhBNBAow7GbMwIGgJhBNBB8RvRqZWLsxj6ew3RNAGIG0UAgiNk4eV37Zl8N7dZfDUDMEDOIBgAAANEAAACiAQAARAMAAIBoAAAA0QAAAKIBAABANAAAgGgAAADRAEDiCoRUas3vTpWDc5Pxypck3SuiAYBQGez5krkz6u1df+e67w+z+lJ5WPO6V6fzANEAAKJJ+b2v/HH9vde9Op0HiAYAEM1E5AZr6g64TvfqdB4gGoDVDFJl3ETsvzLvK/E7KXsaj2MyqmjG/9bTcRs30YjzDJf0JQ/Dexq/nsG/p0lHGTvxcZ7TM/RMc83rXu3nTfM3JMaTa49nNxyBDLAirYyy1dyrlbQL5ZX498Vq89CvbMR5DdP8ychpV+Ov1s/clq1W3vtviXOae34K36ZV3tvTtVuv79aNV820XripNq0/v8lpl/Ytzv2mM7yGH0/vx+m82e/Lz2fT/I1+XjQqWknXrtX8zBv1ZhxlQyADrIRotAdREKl7rZwev3ovCtn92vlrX+lY5Xy/4N6vflA/F+nI7h+3v2X2C87xLjWnwre/pXLvmtTuJKfrHIhGe9jRM997aebs1+o3nX73VXH8fur980SBP5BnEPflXzT+/sZIokpeiP11xGdCNogGAJbSorGPmzQajefHOe3zdu7oSm5j/LRb7LE7pr8bpXLuNH+rVwju5nXtzqugFdfzJqt9SeeMz+rfGF1n9uiL/Fy2aGQLxn5fftNx6oKyLGOrpG/ePB3Mn+2+pm3RTPobw/u4st/fpOeCaABg4aKxF0z9AnrYDaUiWgWtVmVDFL7p0tuLWf6WLCy9ZmI5nTN+nY/pehWo06QjxkIGYhnrguo6zxqb7b6CEo38GzIvcsbpmb1S0KwWDv1OxkA0ALAQ0ZwamTM/BdOosJvQLbNKohHjHKKV1h+jUbrPZEEeVdHIf4suNnulYDBWlfnm1J2IaABgKaIRBe2O/uv1pK4WWfhul6ofHQsCh1lns4jGbYxhKMRbv6Lxk86owLa10qIumtH1xXAsBtEAxEw0rf6spcndYQLRrfafOe1yML7R/smezn8Z9cq8BfL4GMrvL0d/2zRf2MdcJo3R+EnHTUjyuURVNF55IeikOuuIBgCWIBrtYTiVedSff1L608cd/Rff3SxiVlOvwPu202vVjA+ca9fjs85mL5CHixiH03QHf2PQChmfiTVp0NtPOnJMSkxwqFjWz+KcRsMUU4b/iPIYjVtePObHXz4zGQAAltKiyWe1r2P9+bmjS68ZZG4tmycTBpTxDVHAO40RyIJRnW4sV8arAlHP9RpzEFOV1XUzXmL0Skd0QxX1x+ci0jRbZlZ8Zr/Wee7Lz2fT/A3XvLDlB6IBgKV2nQEgGgBANACIBiD6uHXJACAaAAAARAMAAIgGAAAQDQAAgBv/H6Hc/U7J/R2iAAAAAElFTkSuQmCC)
Question 48.Accomplish the following conversions:
Aniline to p-bromoaniline
Answer:As aniline is a very activating group, it is first reacted with anhydride to make it less activating , which on reaction with bromine in acetic acid , followed by acid hydrolysis gives p-bromoaniline.
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)
Question 49.Accomplish the following conversions:
Benzamide to toluene
Answer:Benzamide undergoes Hoffman bromamide degradation to give aniline upon treatment with sodium nitrite gives benzenediazonium chloride, reacts with phosphoric acid , followed by friedal crafts reaction with methyl chloride in solvent gives toulene.
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)
Question 50.Accomplish the following conversions:
Aniline to benzyl alcohol.
Answer:Aniline reacts with sodium nitrite following by substitution reaction with KCN, by acid hydrolysis gives benzoic acid which upon treatment with reducing agent gives benzyl alcohol.
![](data:image/png;base64,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)
Question 51.Give the structures of A, B and C in the following reactions:
![](data:image/png;base64,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)
Answer:Ethyl iodide reacts with NaCN gives a substitution reactions to give propanitrile upon partial hydrolysis gives B , upon reaction with sodium hydroxide gives C.
![](data:image/png;base64,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)
Question 52.Give the structures of A, B and C in the following reactions:
![](data:image/png;base64,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)
Answer:Benzenediazoniumchloride gives nucleophilic substitution reactions gives A, upon hydrolysis the CN ion is replaced by OH ion which is less better leaving group gives B upon heating with ammmonia gives C.
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAY4AAADyCAIAAADV8bUlAAAAAXNSR0IArs4c6QAAAAlwSFlzAAAOxAAADsMB2mqY3AAAGuFJREFUeF7tnb2PI0W3h3tudP8IAgTjDVaT3NSLdCUS7swmG6ARkCzSlTyCG4wDFpIJJ4El8CQgO2IThEYEm+wYSGEdEI8mWBtE9CbvHzH3VHe7u/rLXVXuD3f76WA1a1fVOfVU+edT1eU+B/f39x4XBCAAgd0m8B+77R7eQQACEFAEkCrmAQQg0AECSFUHBgkXIQABpIo5AAEIdIAAUtWBQcJFCEAAqWIOQAACHSCAVHVgkHARAhBAqpgDENiKwPzqarVVA1Q2IoBUGWGiEAQg0C4BpKpd/ljfXQKrq0ePCJh2ZnyQqp0ZChyphsD87OBsHjeV+m/ChojRQXTplVSp+fPx0cX5ofyR22BU92Q8HgSNpFuopj+0EhBAqixnQmJ2b5yeOSVl0h8cxN/Umz5Flm5R3JqA0B9cny7lR7D+deOdJCXu5Wz05Li41cPz12HFySRsZLqhuLV7VEgRQKpspkRqdt/fLye3l7lrhPySbzxvNDoaP2VZYUO9lrKrq8vZ6Oa1ipqC63h6M5rFgzkvUapanKLRDQSQKvPpMT87uZ0stdnteYfnF0fj5+vlRhQl5ZZ8/fr8gRh78mzixVXMrVPSnMDsJF7Xncxy6y3vFumg6fjJaHG3DErPX95OnsVBkkGD5t5R0olA76TKX2PVsmmwenM7PH0cfQtvwL25pMib/vXtNGxU2khgdLNe1snCbhQW1Rfkj67+takBCbluE0Od2+A6HDuPQzPGpT4C+VLlf971a+Nnv0gdNqhGZCDVsJnQ2LlXHzzXlo+bCqzsQDmM45rAJkPbjbUr40y91avro7WC3RyNv/v3f81earvvfiQ1Gz4cyB9S1DP7UqrMO5OGGhtNxaJcAVJFiiSirJjxrMtIlV9TLXTi76XlZKgC4MpDleFw6Gm7AyajFSBsxr20P4cPjhbXr0xO+5WWDAMr2bqq7WoMlJkhl7Gulo1sg0fb3oOHw//87/8bzU60wwiyaJ+N/Dt+StT8P3bnMoNcjb8GtvwANfEplE1bkYjU2Q7DYoZuJ6VK2palvUS7qQ0ZudcRxdGGDRsUO7q4GHkLi32bZt3L9MAPhgaJ4VCbs97sTaBf8q28XhNkS4rIPrqKtUk2cY/G4/xtFAN0JUUaA2VsyHqst4dQ2ML8bHB38fr8f6f3y9Pr8JyBfPK8m3tfy9QhhU23/mr0LL9pY8gVeGZiS/iNF8Pkrq18EUhEsxgP4oDGsJi503HwFMqR+KC/ZvC3r2L6an59+7fgdXVnOHxLuud5msWipoLbyapSmXsbWzDoTFkR32PtGk2iF0ajkY4hU/JG9SDm5L+fg63Mg/L3jUBlm7EfRyNDTmNd3km3EsqZzcwTY+RmpNpaRpCrGE3Dj1jxJyzxjmGxSArSPcjU16Mq2Q0WKWh0kX54/kJpsdHd+xbcy1H86DhNiHZ6vj5fcz+dToPv5eDKlDyWG+JaAf/97Y7irObz5HaLb7gxUHaGbMba/KvWvKS/HHn5pIx5YozMW6+gZMujaThz/LVDsKeXvmRd7XnhDqBhMQtsulTJ/VvPO3rgtkjXb+eGG/IFt4mT3qltG7NV4FbuWSDpUNHDwZuX2TNaW4GyGUdbQ+ZjXcMYyLpOprfWvcr3Xrd1uuXRFPcNBtT/eipQCdmjlfdu1X6IYbE1MpNZV9lhhaIFYPn4yRaQ/fZ6ebN7UeLwfPr41VmVJ0rdx9EEeItjLdFS8touoDXprW2Zro2mbf+Ky5vMuoxU+ZrY7BV+2RqtAm3dS/+6JXUIowf/HYxn8hu0TIhgC8p5yO0MFY91/0fKZLK1PZrrqKhwOmiRU6aMFkoZFrOZdbpUyWldzzO4Hx9PKrMYOnmyIu/H6upHDelVoFYrqGLqXqL76Q2janc8d6G15WQkN0L0EMEU1NbjaGooMSJ5Y60K9H+kTGZLi6Np+BELBn19qj8xtP76MfwNgGExC61KRFV+eF5wemB+FuiSzO/4R57GMbQW4CXOQUSehiuDS7UQ9i/1y4bwVqTc1vcjLhP3LLreh6Krq7NXj6fpM0AmoCoZRxNDWcyZse7DSFTRh5ZHU2mVgQL4IpRzHtI/uLNWqjCyKC9mzi25AJRvNglvZI8rdXhIHfgKzgCpQyf6jzzNLZWUDFYGC5Hl4DqeRprms1FXuXuVudONhlbLB0/yziqWg6poHMsN5YFMj3U3YNfuZeujafgRO54GR6j0XQf183z/sFUcvRgWM8eaF5WmTwTFh5mS74RnnMrO4+inR8PwKr9KWDC1x6ZsJl4qdk87sWUSbfe9TP3jGBJ0GJH8se77iGzTv8ZGU5zcOKD6sclYaIpOq6XOjmeKlalHhMyzgyddiM9gipGyA5mp1jOqU27d3kh5m5RofhxhXh+B/RjNbQ4r6A/NMAvjDh+fDi3uGKl938uHyceumBmilAWB2sfRwheKbkugt6NpKVWiNfHDlqJfom+mu96Ql1LyQ9CF6RlTtfq9u0j+GnHbYaR+SKDBcYR57QT2ZDTtw9J48Wn2AzZ93Wu8YMwsls1s2fdmf2s0Mo77i7fhnvd/NA+EaO2qjwEIQAAC2xGwXABuZ4zaEIAABNwIIFVu3KgFAQg0SgCpahQ3xiAAATcCSJUbN2pBAAKNEkCqGsWNMQhAwI0AUuXGjVoQgECjBJCqRnFjDAIQcCOAVLlxoxYEINAoAaSqUdwYgwAE3AggVW7cqAUBCDRKAKlqFDfGIAABNwJIlRs3avnPrk6n/gZLBwlUOI5FTVVhAqnq4NwqcTmZdiObzKZ/Pe5Zj9LJe/Iyp1TYZZWAIz/jgbWRCpvK2EaqrIdjpysomTrxbuInkCwnt5dV5gnc6d73yLn4cUnLiTcemOWG6lH/s11Bqvo0vCppSOJR/H7qjBfe09QT+4Ov6eSXt/9aEKhfid6Fl/YR0YprX/N3zyVHSHAlPk7p0rktp+K/g3g9aVTdH7p8t3o0qurRucnuGMEpZJsBpq/OimnmzJYs/eRCL3ZBUkRsPyINPwEMczUSKHx0vf6Aevk75zGF/qMMRzfBEw2j99Xz2rTEHevXw5f9wtG3v1bWzyIQvRF4VdxyACR0IPrbrHqOoRr5NtV0olc+GW3EtmSrD5M2jgHu5JvFT7NcD1amvOZcxk/jx2oWYLZMA9HUYGHHhUBxlo1IqwqLxIKiTalouiU/POGnJ/ViPG9TqTv8LAU3unoFyqSvcVKip0/rDdXzDIXJI1347UqdTY/A3Y7t5nE0T7kSzJZs+bh9XcXSw+3GmQXg9oFpB1qQVJT+M/Hl4fbe5Nnx2mMtqLcO0W/fLJMdHzwcelGOD5Umbn1J04u7N8WU5mdSYpTILmlePVMy5VUHBifXRU2sb0azE31xbQ5H8nZm2abMxeMY5HEvvtKz5c2G8qqt4cNBlfSRqippttyW2tXIyWervPLfenn2fOydPj4M3JSdhKfei/U3XOabvKwvRw9SE1GlAY9yfKSj/enjgvZk/p/MZKmRTNRtXD2T3s044XdZ/3bnfZWyV8/zZAwnn22qY/E4Hj442vR9kpktDzaU39iWG1qkyo3bbtZSaYvlO1f/Cpbp6m+Cq7dms9noYp2NOfkdqnIJbehT0LCEZYHIPZco6EkUm/mv+WnAwxf9GO6pdt9xNZ/nBzvqS9/TU/Kqpsyr55VUNwz6dUlmqPg7wBxOHtvN46jycsWDfJaYRokIKpwtG8p7ifdKZpfZcCFVZpy6Uup4Kpuj3km0+DoYXJ++CNRJLdA0gVE53I+iZdrTu6PUbaZUj1Va79uw3ZPbSF2ixchgfBSHRtL28vRaWwJe5q7/7p6LvHn6eia4tWhY3apkVwZw7adGRR0+iYNFQzhFbAvGMTCbeNPTv4zyZ0txedWWWrgGE7F0dpmMDhlrTCj1oYyEV7Leq+ioXx+A0IduESCq6tZ4OXsri7Z4m8q5FSpCoC0CRFVtkccuBCBgQYCoygIWRSEAgbYIIFVtkccuBCBgQQCpsoBFUQhAoC0CSFVb5LELAQhYEECqLGBRFAIQaIsAUtUWeexCAAIWBJAqC1gUhQAE2iKAVLVFHrsQgIAFAaTKAhZFIQCBtgggVW2Rxy4EIGBBAKmygEVRCECgLQJIVVvksQsBCFgQQKosYO1J0SjRSFlGp3XBmvPU7Qn2neqm2RxodAIgVTs1Q3bFmSBZSfLhv/68TKiXeo5fkGqGq38E4jlQmEK10QmAVPVvjtXTI3ls7mg0Knh0ez0maXV3CLSfQhWp2p3ZsNOeKKV6MpWHb1+/6t/Ty3ea/K45l02h2oyHSFUznLtuxVeqY//h/mhV1wdzO/9VTod0EpDtWjSrjVSZcdrzUqFSycP90ar9nApxWgqVtDGVrqgRJEhVI5g7biRSKrSq4yPp7P6GFKrObdpVRKrseO1jaT/F3zpP0sHJzGMNuI/TIOpzOoVqQzCQqoZAd9eMvzfhH14IrxstsWV3u4XnrgQSKVRdG7Gvh1TZM9uvGtldVPWtOnsZZlreLxj729vCFKqNIUGqGkPdUUOSVzd1FlQS56aPh3a0b7htREBNAf1KHg02aqKCQkhVBRD710SwM2X0wxq5IdS//tMjL9yd3DgH/B8wNDUBSFnKrIQABDpAgKiqA4OEixCAAFLFHIAABDpAAKnqwCDhIgQggFQxByAAgQ4QQKo6MEi4CAEIIFXMAQhAoAMEkKoODBIuQgACSBVzAAIQ6AABpKoDg4SLEIAAUsUcgAAEOkAAqerAIOEiBCCAVDEHIACBDhBAqjowSLgIAQggVcwBCOwfgdVV5/rMQ2A6N2Q4DIFtCTw6OJCn5W3bSrP1kapmeWMNAjtAQJ6IJ4/13AFHLFxgAWgBi6IQgEBbBJCqtshjFwIQsCCAVFnAoigEINAWAaSqLfLYhQAELAggVRawKAoBCLRFAKlqizx2IQABCwJIlQUsikIAAm0RQKraIo9dCEDAggBSZQGLohCAQFsEkKq2yGMXAhCwIIBUWcCiKAQg0BYBpKot8tiFAAQsCCBVFrAoCgEItEUAqWqLPHYhsKME/vjjD3n0glzffPON7uL/+Ffwyt9//50tIK9LgcPDwzo6hlTVQZU2IdAogc8//1yEo1qNePfdd7/66qtGu7HRGFK1O2OBJxBwJPD999+Lsvz1118SEDk2kal2eXkpr6UCq6oad2gHqXKARhUI7BCBn376Sbz57bff5N8ff/yxKs/eeuutzz77bHcCK6SqqpGlHQi0Q+CHH3744IMP3nnnHVEWCa8qdOKLL77YncAKqapwZGkKAi0Q+PXXX99//30x/Mknn8i/Fa4BA/nbEFjJW8EGfHSJMxGCYOs9uLbfR0OqWphbmIRAVQSC1d+HH34o/7733nuyY1XhGlDa/O677zYEVl9//bU8o12/JL6Luvbnn3/+/vvvwbsiVVtueyFVVc0Z2oFACwSi1V9gezQaVbsGlDZFjyR6khDJtnsfffSRqGdQa7VaDYdD2xb08kjVNvSoC4E2CYh8yILr008/jZwIwqsg1Krq+vLLL6Wpb7/91q1BOWklC0CR1Ei23NpBqty4UQsC7RP4+eefxQkJXiJXZHdJlmCiC9U6J4GVBGsSGTk0+8svv8gCUI4+sAB0oEcVCPSBwGw2k23vVE9ki11CLYf12gYiQWAl57acqYlX//zzj3N1qUhUtQ096kKgNQJyp0+0I7jrp1/BGjAIuCq8JLCybU3O0EeKKar69ttv27agl+9ektVtektdCPSGgOwB6ScDsv3akD+5mezKsmX28ccfB45J9BfcTHS+kCpndFSEQFcJNCNV1dJhAVgtT1qDAARqIYBU1YKVRiEAgWoJIFXV8qQ1CECgFgJIVS1YaRQCEKiWAFJVLU9agwAEaiGAVNWClUYhAIFqCSBV1fKkNQhAoBYCSFUtWGkUAhColgBSVS1PWoMABGohgFTVgpVGIQCBagkgVdXypDUIQKAWAkhVLVhpFAIQqJYAUlUtT1qDAARqIYBU1YKVRiEAgWoJIFXV8qQ1CECgFgJIVS1YaRQCEKiWAFJVLU9agwAEaiGAVNWClUYhAIFqCSBV1fKkNQhAoBYCSFUtWGkUAhColgBSVS1PWoMABGohgFTVgpVGIbCLBFZzz9MzJK889Uo3LqSqG+OElxDYnsB8eXx19mqtViv5W17ZvtlmWiAPYDOcsQKBnSAgMdWrs6vxbDwZTR5Pzw93wikjJ5AqI0wUgkBvCIhaDQ7OlvfTDumUwEeqejMD6QgETAnIBlVnFn7rPiFVpqNLOQhAoEUCbKu3CB/TEICAKQGkypQU5SAAgRYJIFUtwsc0BCBgSgCpMiVFOQhAoEUCSFWL8DENAQiYEkCqTElRDgIQaJEAUtUifExDAAKmBJAqU1KUgwAEWiSAVLUIH9MQgIApAaTKlBTlIACBFgkgVS3CxzQEIGBKAKkyJUU5CECgRQJIVYvwMQ0BCJgSQKpMSVEOAhBokQBS1SJ8TEMAAqYEkCpTUpSDAARaJIBUtQgf0xCAgCkBpMqUFOUgUCGB+dlB8jrblOXKL51Touj1pKNltlLvZ+xE76feSVnfzslStkhVKSIKQKBSAv5H+uR2sryPruVkODvJFaMtLZfZWl09SvmynNyKJ4+u9HSByonhcOjNLjMvb+mfRXWkygIWRSGwLQHRhpOZN7q5f60ntjo8f31/fzPatvFU/VJb87PBeDGcLHVfxBURzsV4kAqhji4uRt5i/Ly1FKdIVcXTg+YgsIHA/Pl44Q0nz/LyxRxPp5WmkSm1NX8587zRRSYZ4OG5qJI3e5lSpeNnkzYDK6SKTxYEGiOwenMrS6nTx01k4Cu15SvV8OEgp/eDh8McrTo8f6HiraftrAKRqsamKYYgsLxbeN7RAzelUrtZqUvWkoVXmS1fygqcOXxwJO/dvklvWPnx1sZVoKWTFlMCqbKARVEItEhANrjSV+XbW6XdK1sF1uckUlU6OBSAQKUEssFKpc0nGttgqyhyUvU3RFxhYNX8KhCpqm+a0DIEUgSOn8h+9eL6VXphVQeoUltBgbtljnF/8Th6kr/LfzyVYK75e4FIVR2zhDYhkE/AXz8VfMznZ9H5AP+4k39tPBka2Uge4gwPRZXa8rUq56zU6upS3RosUCoxGq4CL9Vml/mlOZk9tlXeDFJVzogSEKiMgBxbkphENp8Tn9bgJGa4Ry7/GVyfhgdEjc8vaJtE62NSpbaOp8ERKl0QRVCCw1abLAerwIWEXubX/GV06vXmyOE2IlJlzpqSEKiCwPH0/n458UQhomsw9tThdV8d5DjU0U3igOgWRktseeHZU+2+3clMiV6pfX8VaHUdT6NG/XDO9jqQewq2dSgPAQjURUDFVHJMNLxSR8mLjEooFJ1bEKUxDsXq6sTmdlUX7y5svSSqame0sAqBQgKiT+GpBNOVkgqegkv9hM9sf6utAZBf88jy1l5Nkaq2Rgy7ECglICul/Ft0hTUPH58OmzwNUdqFRAG1J3f5MPGbQ+MGkCpjVBSEQAMERGu86EfB8tuX/F++JB3R7x2+ul64HoevuXdqw17WfaXbYAVuIFU1jw/NQ8COgLpv54W/oTnxjDbYBw/Vg1v8y21xZeehU+ngBIS2f2+7TGVb3Yk7lSAAgWYJEFU1yxtrEICAEwGkygkblSAAgWYJIFXN8sYaBCDgRACpcsJGJQhAoFkCSFWzvLEGAQg4EUCqnLBRCQIQaJYAUtUsb6xBAAJOBJAqJ2xUggAEmiWAVDXLG2sQgIATAaTKCRuVIACBZgkgVc3yxhoEIOBEAKlywkYlCOwhAfUMl7zHohe9XikipKpSnDQGgQoJxNkggscmuGRPqNAd//HGrs9w2doPpGprhDQAgRoJxI8E9Z/HbvvolBo9a7hppKph4JiDgCMB9YDPZFUt6vIDrmAhdnUWpZdQwpZMvBXFZsmILa5+dhbm9ZKXojJhOJdc6MUNaw+DFwfTXjl2N10NqaoIJM1AoGYCK3nAp5acL5GDa3l6HQZci/Hdk/WT2Uczec56/Nx1efC6aN3o4vxQPPVz1UQPZI/itcXtwxfq1ZuRJN166kV/PxfR0y+xfhIly/LbDa4CrypAg1RVAJEmIFAbAZWmL3zA51hXKsnB5U1e+KqjhMd/pLpKlDycPFsnRR48HHrxc9b9VDiSwysnAYMWrw1PH/tNqrr636nntYv1Rah5iZ7neVVRKmmkqrY5RsMQqIBAvFclkY6KkuI2YxWTBxWPF4u7N8X2JE+MiEvi8cfaQi25giv3evXm1it66HvGq7xM8+UmMiWQKgdoVIFAGwRUpk89utFUzF/JTR8XeKVWayoTqRZQyUZTuLwLUnKldsFKunf44KiwRMardZC3JTKkakuAVIdAUwQkf40XZaM5fiY3BJ+qzfTwWs3n+fGLCqjSCz8VFsWX2gWz64TK+hXl1dGq53nFAtCOLaUh0EkC2npK8tdogZHsi6vN9DiZ/GXu+u/uucoUo6/K1O08lRbnKNoFe3p3ZBdVeZ5KBL9OP6NXN/TKYSjIWOMAjSoQgEDTBFgANk0cexCAgAMBpMoBGlUgAIGmCSBVTRPHHgQg4EAAqXKARhUIQKBpAkhV08SxBwEIOBBAqhygUQUCEGiaAFLVNHHsQQACDgSQKgdoVIEABJomgFQ1TRx7EICAAwGkygEaVSAAgaYJIFVNE8ceBCDgQACpcoBGFQhAoGkCSFXTxLEHAQg4EECqHKBRBQIQaJoAUtU0cexBwI1AlCFmY4Ktdam2cwa69XFDLaSqcqQ0CIG6CMhDh9WDieNHAKcyZ4mI+QlqbB9AXJe/VbaLVFVJk7Yg0BwBJVPqwaBajqzbS+0Jxs150oglpKoRzBiBQMUEVleXM8m4oKfKkocFt5amveLe5TSHVNXPGAsQqJyAn780SD66JxdStScDTTch0G0CSFW3xw/vIbAnBJCqPRloutkvAip3+6zHm+jZ0UKq+jWD6c2+EDg8v5CsoQP9jJUkUe7daap4OJGqfZna9LNvBNQJqhvvJMpZejC4Pn3R3412pKpvE5j+7BMB/8BndPX4qILnIVX7NLHpa8cJBKnXy39YMxgvOt7TrPskgu/dkNIhCPSRAFFVH0eVPkGgdwSQqt4NKR2CQB8JIFV9HFX6BIHeEUCqejekdAgCfSSAVPVxVOkTBHpHAKnq3ZDSIQj0kcD/A2C7q9RrW7vZAAAAAElFTkSuQmCC)
Question 53.Give the structures of A, B and C in the following reactions:
![](data:image/png;base64,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)
Answer:Ethylbromide gives nucleophilic substitution reactions gives B ,upon reduction gives B followed by reacting with nitrous acid ,i.e oxidation gives propanol.
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X6LHeWsNyiNuVZow4B9RnvQv6/IGSx/6tP90U6iigAooooAKKKKACiiigD/2Q==)
Question 54.Give the structures of A, B and C in the following reactions:
![](data:image/png;base64,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)
Answer:Nitrobenzene upon reduction with iron/acid gives A , reacting with sodium nitrite gives benzenediazonium chloride , followed by complete Hydrolysis gives phenol.
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Question 55.Give the structures of A, B and C in the following reactions:
![](data:image/png;base64,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)
Answer:Acetic acid upon heating with ammmonia gives A , which is an amide. This amide reacts with NaOBr which extracts the carbonyl carbon giving B , followed by reacting with sodium nitrite gives methanol.
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Question 56.Give the structures of A, B and C in the following reactions:
![](data:image/png;base64,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)
Answer:Nitrobenzene upon reduction with iron/acid mixture gives A, followed by oxidation with nitrous acid gives B and reacting with phenol undergoes addition reaction to give C.
![](data:image/png;base64,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)
Question 57.An aromatic compound ‘A’ on treatment with aqueous ammonia and heating forms compound ‘B’ which on heating with Br2 and KOH forms a compound ‘C’ of molecular formula C6H7N. Write the structures and IUPAC names of compounds A, B and C.
Answer:It is given that compound 'C' having the molecular formula,C6H7N is formed by heating compound 'B' with Br2and KOH. This is a Hoffmann bromamide degradation reaction(in which isicyanide compound is formed). Therefore, compound 'B' is an amide and compound 'C' is an amine. The only amine having the molecular formula,C6H7N is aniline, .
Therefore, compound 'B' (from which 'C' is formed) must be benzamide, .
Further, benzamide is formed by heating compound 'A' with aqueous ammonia. Therefore, compound 'A' must be benzoic acid.The given reactions can be explained with the help of the following equations:
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAP8AAAESCAYAAAAypQMiAAAAAXNSR0ICQMB9xQAAAAlwSFlzAAAOxAAADsQBlSsOGwAAABl0RVh0U29mdHdhcmUATWljcm9zb2Z0IE9mZmljZX/tNXEAAA0bSURBVHja7d1BbuNGFoDhuUByAUcLo7OYbU/H9gGiaWdrpJ2eWaQXgeJNgN4IDQHJQs4mFxmg75E+wFwhvoGPkBnBKZsukRQti2Sx6lv8C8skRVW9/9WrIkX97ddff/0bgPLQCAD502O9mF98eTz7c8OL8x8+Nv3/m8X6ou21XfsAdfx4PvsY4u+B+c379fpoK67W3x+dH39x02nbROJ6EvKffvWP/355/PL2cnl9Sn4MFXcvTt58ulqtPg+vr1arz96ezD7F8bO8fPXL5rWzt8ufq8dpej2VuJ5EJ7xeLH7aZNU4S5Ifh+Z6eXl6djy7rRuRqzEU4ifEUyx4nADqYnTsuJ6E/JsPdNeIj7Mk+dFPqb89GrdvX1/eV6cDVcFTievJyB9KrmopRn4ckroYa43PIHbL9g9ThYcEkUpcT0b+Ln/HiyltkB9dRunnThHqqolU4npS8sdZ0siPHOQfK64nJX+8wEJ+9CL/gGX/mHE9OfmriyyLxfynQzTS4+u53Rd7YMHvuQt+Y8b1JOUP5dbdddLnNdKmc15/9eY/1cWWrpkf+THkpb6x43qS8sdZ7ZDlUdxoKLD83/MmnzhhhBhtusln7LierPzV2ykP2Uibjuy64IN8qYpepakq3Of23rHjWkdHDajkRylxrXGqmZH4KCiuNdBf8yylPkqL6+IbKKywugMQpcW1hgIKRSMA5J8GoXzReRBz5AfEHPkBMUd+QMyRHxBz5AfEHPkB8usIgPw6AiC/jgDIryNAfvLrCJCf/DoC5Ce/jgD5ya8jQH7y6wiQn/w6AuQnv46AmCO/joCYIz/5IebIT36IOfK3dIQEAPIXJH/8AwQSAIYUP7eYm/RoLwlgjNE+l5jLosSXBDBGiT/1mMtqXi8JQMxNVP5DNaQkADE3Efn7ajhJAGIuUfmHaihJAGIuEfnHahgJgPRjxVyKcVdEB0gCxBdzI8mfavaTBEhf8jkRTBJQ4hcac0V3gCRA+pJjTgdIAqQvNOZIIwmQvtCYO+hJ5xpcRNM/5E9A/iGzPfmJknPMJS9/3Xf4myA/+cVcJvLvauy+O4T85cm/T8yRvwfpnnLMPjqE/OXIn8pXeouW/7mNecjOIH8Z8pcac0nJn0pnkr88+XNzoFj5D3Us8ucvf8kxl4z8KS6ekD9v+UuPuaTk7ytAyE/+Ifs21fNKUn4dAfKTv7cgIT/5xRz5yU9+MZeS/H0HCfnJT/7E5B/qSarkJz/5lf3kJ7+YIz/5yU9+8pOf/AUkpaLkd52f/GIuYfn7/NDu8CN/276p/VYf+RMIDvLnLb+Y860+8hcsf+kxl5T8h25A8pN/atJ6jJcn+WBCo7bHeI08d/IAT/If6nhdjzn1mEtW/rhxm46fy5NUkUb/lBRzScvf1Nh9Pzud/OXK3zXmUrxHIEv5cwwu6J+s5NcR0D8Fyt/XAsiYHUB8fZVzMtMhpJcECq1gBumM1DuE9PklgCn05djnWrRYUwsW5NGvqZxbkZ1BeklAhTmQ/Kl0BuklAEloJPnHaowhbwyCJDCVwSaZzhjqTi0iSAJibmT5+04CpMfYMZd63GXXIUp8iLmJyf/chiQ9xNzE5X9qw5IeQ8/Vc4m5yWZl0mOMJJBTzE26NCM9xFwB8td1iACFmCtIfgDkB0B+AOQHMmS1Wn329mT26cX5Dx/Jj+xYXr76pX51/eXt5fL6NNfPvV7MLzaf85vF+qIo+a+Xl6dnx7Pb0NEvTt58ulqtPn/qcX48n32sBkxbQyJl+bdFv+vbfBNA4fK//GNXxwa5d334kEzIn4/8+rRg+dfr74/Oj7+4uRvV5zfv1+sj8pcjf93IGGSoVntnb5c/VweLTRX54cO382plWd0mrjrrphrhvdumIeG9lov5u7j6fBy79YPX3Xs8Pub2ub28PXs1+6O6/642yEL+u6CY3yw+XF5sGqTtA5I/L/nvR7zKdDD0cVWE8FqIjftKsbJfl/L6/th/7bfZJxY2lrWuKn2Yhj5s1xSb8fHCeVbjPCSR8B5d2mDy8lfLnbpAIH8JC37bYtXFQBgkNpVh3TaxQM0VZnt1GbarJpqt92qpVtqSSdM28etd2mDy8scyN5WG5M+47A/Sbkrr66u/V8VrkqhOjl3z5qaFxbh0j0vsuveqi8Mu8jfFb3XfOPnsmkJMVv44k+0qbcifn/zVkfT1d29+a56nP5TZT5U/VB1xXIXXq/t0Gfn7lL99raL7pdGk5a9rrF2lP/nzlD/06+vF4qemUS8exbvKHxLL1usNI+zY8reN/E8hafm7LpCQv5SR/+Xtv5fLr7tc8uoqf3VKEQ8mjfHXo/xNYteufT3zsl/S8rctADVd1iB/fvLHK9t1K90PUn79e9OCXyzNw6Wy+gWyuiqzOv/vQ/6mdoivKHRpg8nKv2tl9q4xtjuN/FOXv1uir7vGvUvIWL76a/jt1+k3MXe1vjrpa+RvaovXi+W7pilwl0FxWvLvuCbb9H/yAxMv+5tG9l2VAfmBDOb8+x+P/AD5AaQsv6/0AsXJD4D8gCqU/MBY8j/1hrPpfslMpwOd5X/aI8bID2Qsf5vg5Acylr/tTlTyA5nKP/Wvl+t0oLP8ux8xRn6glLJ/j+cBkB/IQP62eT/5gczlb5Kc/EARI//0fmlIpwPPkL/pcVrkB7KSv/uzJMkPZCL//scjP0B+8gMpy+8rvQAyRyMA5AdAfgDkB0B+AOQHQH4A5AdAfgDkB0B+AOQHQH4A5AdAfgDkB0B+AOQHkK388bPQ7pjfvF+vj+Jtw2+mddl2333afo65y/8B8u8gSBQ/QDH8JHIsWHimevz89KbX992H/CB/j7T9AkpVsiBYEK7phxOCzFUh99mH/CD/IKV+/W+iNW/fUqqHn1CuJJN99iE/yN8joazv+rz0tt9G354q3Mm+zz7kB/n7nus3jLjPmSLE1cQ++8Ry74L8IH+m8hv5Qf6+5Ff2A2XJ3zTi7t7egh8wefld6gMKlb8q0VNv8okTRrhDsO0mn6fsQ36QfwCqoldpmqu7vRfIRH4A5AdAfgDkB0B+AOQHQH4Ak5c/XIPXYQD5AZAfAPkBkB8A+QGQHwD5AfKTHyA/+QHykx8gP/kB8pMfID/5AfKTHyA/+QHykx8gP/kB8pMfID/5AfJ3k18SAAqRv054SQDIWP4ugksAQEbyP3VUVwUAE5f/uRJLAsAE5T+ktJIAMAH5+5RUEgASlH9IKSUBIAH5x5RQEgBGkD8V6dwoBAwkf6qiSQJAT/JPRSxJAOQvXCZJAOQvWJ74M0gCIH8mJX6pnwfoXf6cGoT8IH9HUYYux/uWk/wg/4jyt0nfdyIgP8g/gvwpfKWX/CD/wPKn8pVe8oP8A8qfkrjkB/kHkr+Psp38wETk72PdgPxAwvL3Jdoh1g8EB8jfs/x9fTDyA4nKP8TNOuQHCpV/n+OTH+QnvwAB+adYWpMfID/5gdTKfvID5vzkB8h/OPlTnZIA5Cc/UJ78fc773d4LTED+vu7tT7UiAcjfk2y+0gtMRP5DH4f8wMTkT+V7+OQH+QeU/zniHfohnuQH+UeQP5Y5Ftuju4GM5d+VBPr+4Q7yg/wjyz/We5Ef5B9hvj02fqgT5H9GaZ6D+OQH+QsQh/Qgf2EikR7kL2zuTHqgR/lTTQKkBwaSPxXpSA+MJH8sIemBwuQfKgmQHkhU/j6TAOmBCch/SGGN9sAE5X9OEiA9kIH8T0kCpAcylL8tCZAeKED+WHbSAwXJD4D8AMgPgPwAyD8lVqvVZ29PZp9enP/wUXtgdPmXl69+qX9S7svby+X1aaofYr2YX2zO85vF+mIq50N+JCj/tug/ns8+ppwAyA/0JP/18vL07Hh2m4pcyn5gIPmbRrIQwNUpwtnb5c/ViuHFyZtPHz58O98kj7ptQmLZNd3Y3u7hf3fn15y0qsdsS2Dhc3aZ8rQdu+586s7/7NXsD/IjWfnvR6j/S3y1Wn0eB3M1eMNrQe676cLsz+q+XUri+2P/tV/Yp5o0qsepk63ufTavVY9RJ38s4z7HjvepPf/190fnx1/ckB8JyV//01hxkIZRvZoQHo4xv3m/Xh/VbbMr6MP/wzHayuNw/OVi/u6RbAcUKxzrXuwOx67K33T+yn5Mo+wPAR9G4kiIpsCvk39X0MeLi13e61/f/fO3uinCPmsUD8nncfIL79/l2NU2aNqe/JiE/HGp2z5Pf5gnP1X+UHnUrQnUyXZo+cP7V88tTj7kR3HyV4O4bTTeNTVoCvqQXLZeH2jkb3of8sPI32Eeu6/88bSiqySHnPM3SfrcOX9TUiE/JiF/28p+/Uj99e9NC35x0D9cLrxb4GuW6fF0IJToTav91f9Xj9NUrdRd1ajO/5veu+7Y8fnUtev9lRDyIx356+fxddLUXeevbttF/vpr69vXzve5zr997Pa7FLcX++Y3V+urk9rpQMux25JR4PVi+c7Ij2TkB0B+AOQHkCP/A4StTib34ZYqAAAAAElFTkSuQmCC)
Benzoic acid
![](data:image/png;base64,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)
Question 58.Complete the following reactions:
C6H5NH2 + CHCl3 + alc.KOH →
Answer:It is a carbylamine reaction in which a isocyanide compound is formed along with side products of potassium chloride.Basically the name of reaction is given is due to formation of a foul smelling compound called as isocyanide.
![](data:image/png;base64,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)
Question 59.Complete the following reactions:
C6H5N2Cl + H3PO2 + H2O →
Answer:Benzenediazonium chloride is a very reactive compound which oxidises hypophosphorous acid to hypophosphoric acid and the reactant is reduced to benzene.
![](data:image/png;base64,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)
Question 60.Complete the following reactions:
C6H5NH2 + H2SO4(conc.) →
Answer:aniline undergoes sulphonation to anillium hydrogensulphate.
![](data:image/png;base64,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)
Question 61.Complete the following reactions:
C6H5N2Cl + C2H5OH →
Answer:aniline is very activating group which undergoes reaction to give ortho and para product. But in acidic medium aniline accquires positive charge on N atom which is metadirecting group and hence the product.
![](data:image/png;base64,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)
Question 62.Complete the following reactions:
C6H5NH2 + Br2(aq) →
Answer:It is clubbing reaction of a very reactive compound undergoing addition to give benzene.
![](data:image/png;base64,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)
Question 63.Complete the following reactions:
C6H5NH2 + (CH3CO)2O →
Answer:As mentioned aniline is avery activating group, so to reduce its activity it is reacted with anhydride to give n-phenylethanamine.
![](data:image/png;base64,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)
Question 64.Complete the following reactions:
C6H5N2Cl ![](data:image/png;base64,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)
Answer:Hydrofluroburic acid reacts qith benzenediazonium chloride along with sodium nitrite to give a reduced product as Nitrobenzene.
![](data:image/png;base64,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)
Question 65.Why cannot aromatic primary amines be prepared by Gabriel phthalimide synthesis?
Answer:Gabrielphthalimide synthesis is used for the preparation of aliphatic primary amines. It involves nucleophilic substitution (SN2) of alkyl halides by the anion formed by the phthalimide.But aryl halides do not undergo nucleophilic substitution with the anion formed by the phthalimide.
Therefore aromatic primary amines can not be formed by gabriel phthalimide process.
![](data:image/png;base64,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)
Question 66.Write the reactions of (i) aromatic and (ii) aliphatic primary amines with nitrous acid.
Answer:(i) Aromatic amines react with nitrous acid (prepared in situ fromNaNO2 and a mineral acid such as HCl) at 273 - 278 K to form stable aromatic diazonium salts i.e., NaCl and water.This reaction is widely used for preparation of variety of compounds.
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(ii) Aliphatic primary amines react with nitrous acid (prepared in situ from NaNO2 and a mineral acid such as HCl) to form unstable aliphatic diazonium salts, which is very reactive, which further produce alcohol and HCl with the evolution of nitrogen gas.
![](data:image/png;base64,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)
Question 67.Give plausible explanation for each of the following:
(i) Why are amines less acidic than alcohols of comparable molecular masses?
(ii) Why do primary amines have higher boiling point than tertiary amines?
(iii) Why are aliphatic amines stronger bases than aromatic amines?
Answer:i) Amines undergo protonation to give amide ion.
R-NH2 --> R-NH + H+
Similarly, alcohol loses a proton to give alkoxide ion.
R-OH --> R-O + H+
In an amide ion, the negative charge is on the N-atom whereas, an alkoxide ion, the negative charge is on the O-atom. Since O is more electronegative than N, O can accommodate the negative charge more easily than N. As a result, the amide ion is less stable than the alkoxide ion. Hence, amines are less acidic than alcohols of comparable molecular masses.
ii) In a molecule of a tertiary amine, there are no H−atoms whereas, in primary amines, two hydrogen atoms are present. Due to the presence of H−atoms, primary amines undergo extensive intermolecular H−bonding.
As a result, extra energy is required to separate the molecules of primary amines. Hence, primary amines have higher boiling points than tertiary amines.
iii)Due to the −R effect of the benzene ring, the electrons on the N- atom are less available in case of aromatic amines. Therefore, the electrons on the N-atom in aromatic amines cannot be donated easily. This explains why aliphatic amines are stronger bases than aromatic amines.
Write IUPAC names of the following compounds and classify them into primary, secondary and tertiary amines.
(CH3)2CHNH2
Answer:
1-Methylethanamine
The root name is based on the longest chain with the -NH2 attached. The chain is numbered so as to give the amine unit the lowest possible number. The longest chain is ethane chain which is further suffixed with ‘amine’.
Question 2.
Write IUPAC names of the following compounds and classify them into primary, secondary and tertiary amines.
CH3(CH2)2NH2
Answer:
Propan-1-amine
The longest chain here is propane. The naming is such that amine unit should get a lowest possible number. Propane-1-amine can also be written as 1-propylamine.
Question 3.
Write IUPAC names of the following compounds and classify them into primary, secondary and tertiary amines.
CH3NHCH(CH3)2
Answer:
N−Methyl-2-methylethanamine
The chain is numbered so as to give the amine unit the lowest possible number. The other alkyl group is treated as a substituent, with N as the locant. The N locant is listed before numerical locants. The longest chain is ethane which has a Methyl substituent group.
Question 4.
Write IUPAC names of the following compounds and classify them into primary, secondary and tertiary amines.
(CH3)3CNH2
Answer:
2-Methylpropan-2-amine
Propane is the longest chain and is joined to the amine group at the 2nd position. Another substituent methyl group is also at the same position.
Question 5.
Write IUPAC names of the following compounds and classify them into primary, secondary and tertiary amines.
C6H5NHCH3
Answer:
N−Methylbenzamine or N-methylaniline
Aniline is considered as the principle group. The other alkyl group is treated as a substituent, with N as the locant.
Question 6.
Write IUPAC names of the following compounds and classify them into primary, secondary and tertiary amines.
(CH3CH2)2NCH3
Answer:
N-Ethyl-N-methylethanamine
This is a tertiary group of amine. The root name is based on the longest chain with an amine having the lowest possible number. The alkyl groups are treated as substituents with N as the locant.
Question 7.
Write IUPAC names of the following compounds and classify them into primary, secondary and tertiary amines.
m–BrC6H4NH2
Answer:
3-Bromobenzenamine or 3-bromoaniline
Benzene is considered as the principle group. The substituent is bromine which is numbered 3.Conventional method of naming is followed.
Question 8.
Give one chemical test to distinguish between the following pairs of compounds.
Methylamine and dimethylamine
Answer:
The best test for distinguishing methyl amine and dimethylamine is the Carbylamines test.
Carbylamine Test: Aliphatic and aromatic primary amines on heating with chloroform and ethanolic potassium hydroxide form foul-smelling isocyanides or carbylamines.
In this case, Methylamine (which is an aliphatic primary amine) gives a positive carbylamine test while dimethylamine wont.
Reaction:
Question 9.
Give one chemical test to distinguish between the following pairs of compounds.
Secondary and tertiary amines
Answer:
Hinsberg’s reagent (benzenesulphonyl chloride, C6H5SO2Cl). can be used to distinguish secondary and tertiary amines.
Hinsberg Test: Secondary amines react with Hinsberg’s reagent to form a product that is insoluble in an alkali. For example, N, N−diethylamine reacts with Hinsberg’s reagent to form N,
N−diethylbenzenesulphonamide, which is insoluble in an alkali. Tertiary amines, however, do not react with Hinsberg’s reagent.
Reaction:
Question 10.
Give one chemical test to distinguish between the following pairs of compounds.
Ethylamine and aniline
Answer:
Azo-dye test can be used to distinguish ethylamine and aniline.
Azo-dye test: A dye is obtained when aromatic amines react with HNO2 (NaNO2 + dil.HCl) at 0-5°C, followed by a reaction with the alkaline solution of 2-naphthol. The dye is usually yellow, red, or orange in colour. Aliphatic amines give a brisk effervescence due to the evolution of N2 gas under similar conditions.
Reaction:
Ethylamine;
Aniline;
CH3CH2 – NH2 + HONO C2H5OH + N2↑ + H2O
Question 11.
Give one chemical test to distinguish between the following pairs of compounds.
Aniline and benzylamine
Answer:
Aniline and benzylamine can be distinguished with the help of nitrous acid.
Nitrous acid test: Benzylamine reacts with nitrous acid to form unstable diazonium salt, which in turn gives alcohol with the evolution of nitrogen gas, while aniline reacts with nitrous acid to form a stable diazonium salt without releasing nitrogen gas.
Reaction:
(Benzylamine)
(Aniline)
Question 12.
Give one chemical test to distinguish between the following pairs of compounds.
Aniline and N-methylaniline.
Answer:
Carbylamine test can be used to distinguish between Aniline and N-methylaniline.
Carbylamine Test: Primary amines, on heating with chloroform and ethanolic potassium hydroxide, form foul smelling isocyanides or carbylamines. Aniline, being an aromatic primary amine, gives positive carbylamine test. However, N-methylaniline, being a secondary amine does not.
Reaction:
Question 13.
Account for the following:
pKb of aniline is more than that of methylamine.
Answer:
Pkb value is the negative logarithm of the basicity constant (Kb) .i.e., pKb = -logKb
Evidently, smaller the value of pKb , stronger is the base (strong tendency to donate electrons)
⇒ The structure of methyl amine is CH3NH2
⇒ The structure of aniline is:
Aniline (C6H5NH2) shows resonance:
As a result of resonance, the lone pair of electrons on the nitrogen atom gets delocalized over benzene ring. As a result, electron density on the nitrogen decreases and thus is less easily available to donate electrons making it less basic. In contrast, in methyl amine (CH3NH2), delocalization of the lone pair of electrons on the nitrogen atom by resonance is not possible. Furthermore, CH3 being an electron- releasing group, due to which +I effect of CH3 increases the electron density on the N- atom and thus is more easily available to donate electrons making it more basic.
Therefore, aniline is weaker base than methylamine and hence its pKb value is higher than that of methylamine.
Question 14.
Account for the following:
Ethylamine is soluble in water whereas aniline is not.
Answer:
⇒ The structure of ethylamine is CH3CH2NH2
⇒ The structure of aniline is:
Ethylamine form H-bonds with water. It dissolves in water due to intermolecular H-bonding as shown below:
Thus, ethylamine is soluble in water.
However, in aniline, due to the larger hydrophobic part, i.e., hydrocarbon part (C6H5 group), which tends to retard the formation of H-bonds. The extent of H-bonding decreases and hence aniline is insoluble in water.
Question 15.
Account for the following:
Methylamine in water reacts with ferric chloride to precipitate hydrated ferric oxide.
Answer:
⇒ The structure of methylamine is CH3NH2
Methylamine is more basic than water due to the presence of CH3 (electron releasing group) and +I effect (pushing electrons). Being more basic, methylamine accepts a proton from water liberating OH- ions.
Dissociation of ferric chloride in water to give Fe3+ and Cl-
FeCl3→ Fe3+ + 3Cl-
Now, the liberated OH- ions combine with Fe3+ ions present in H2O to form brown precipitate of hydrated ferric oxide.
Question 16.
Account for the following:
Although amino group is o– and p– directing in aromatic electrophilic substitution reactions, aniline on nitration gives a substantial amount of m-nitroaniline.
Answer:
The below diagram shows the position of ortho(o), para(p) and meta(m) derivatives of amino group:
Electrophilic addition reaction of amines: In addition to the reaction of the amino group (NH2 group), aromatic amines also undergo typical electrophilic substitution reactions of the aromatic ring. In all these reactions, the NH2 group strongly activates the aromatic ring through delocalization of the lone pair of electrons of the N-atom over the aromatic ring.
As a result, electron density increases more at ortho and para positions. Therefore NH2 group directs the incoming group to ortho and para positions, i.e., NH2 is an o-, p-directing group.
But it has been observed that on nitration of aniline gives a substantial amount of m-nitroanilne.
Explanation: Nitration is usually carried out in acidic medium in the presence of concentrated HNO3 and concentrated H2SO4. As a result, most of the aniline is converted into anilinium ion(gets protonated) and since - +NH3 is m-directing group, therefore, an unexpected large amount of m-nitroaniline is obtained.
Nitration of anilne gives mainly p-nitroaniline
Nitration of anilinium ions give m-nitroanilne(due to protonation)
Hence, nitration of aniline gives a mixture of p-nitroaniline and m-nitroaniline in approx. 1:1 ratio.
Question 17.
Account for the following:
Aniline does not undergo Friedel-Crafts reaction.
Answer:
Friedel- Crafts reaction: When any benzene or its derivative is treated with alkyl halide (R-X, X=Cl) or acetyl chloride (CH3-COCl) in the presence of annhydrous aluminium chloride (AlCl3) to form alkyl or acetyl substituted benzene or its derivative, this reaction is called Friedel-Crafts reaction.
⇒ Friedel-Crafts alkylation: When any benzene or its derivative is treated with alkyl halides (R-X, X=Cl,Br) in the presence of annhydrous aluminium chloride (AlCl3) to form alkyl substituted benzene or its derivatives, this reaction is called Friedel-Crafts alkylation. For example:
⇒ Friedel-Crafts acylation: When any benzene or its derivative is treated with acetyl chloride (R-COCl) in the presence of annhydrous aluminium chloride (AlCl3) to form acetyl substituted benzene or its derivatives, this reaction is called Friedel-Crafts acylation. For example:
Aniline does not undergo Friedel-Crafts reaction.
Explanation: Aniline is a Lewis base (electron-pair acceptor) while AlCl3 is Lewis acid (electron-pair donor). They combine with each to form a salt.
Due to presence of positive charge on nitrogen (N) atom in the salt, the group N+H2AlCl3- acts as a strong electron withdrawing group (strong deactivating group). As a result, it reduces the electron density in the benzene ring and hence aniline does not undergo Friedel-Crafts (alkylation or acetylation) reaction
Question 18.
Account for the following:
Diazonium salts of aromatic amines are more stable than those of aliphatic amines.
Answer:
Diazonium salts: Diazonium salts have the general formula
(R/Ar—N2+Cl-) where R stands for the alkyl group and Ar stands for the aryl group. The structure is given below:
Formation of Diazonium salts:
Diazonium salt is obtained by treating aromatic amine(aniline) dissolved in dil. HCl with HNO2 at 273-278K (0° -5° C)
Diazonium salts of aromatic amines are more stable than those of aliphatic amines.
Explanation:
Aromatic amine form arenediazonium salts, which are stable for a short time in solution at low temperature(273-278K).The diazonium salts of aromatic amines are more stable due to the dispersal of the positive charge on the benzene ring (resonance) as shown below:
The aliphatic amines, on the other hand, form highly unstable alkane diazonium salt (R—N2+Cl-). They rapidly decompose even at low temperature(<272-278K) forming carbocation and nitrogen gas.
Hence, diazonium salts of aromatic amine are much more stable than aliphatic diazonium salts.
Note: Carbocation is an ion in which carbon atom consists of positive charge
Question 19.
Account for the following:
Gabriel phthalimide synthesis is preferred for synthesising primary amines.
Answer:
Gabriel phthalimide synthesis is a very convenient method for the preparation of pure aliphatic amines ( especially primary amines) Phthalimide on treatment with ethanolic KOH gives potassium phthalimide which on heating with a suitable alkyl hallide gives N-substituted phthalimides. These upon susbsequent hydrolysis with dil.HCl under pressure or with alkali gives primary amines.
Step 1: Phthalimide is treated with KOH to form potassium phthalimide
Step 2: Potassium phthalimde is treated with suitable alkyl hallide to form N-substituted phthalimides.
Step 3: N-substituted phthalimides undergoes hydrolysis in the prsence of dil HCl or with alkali(NaOH) to give primary amines.
Overall reaction:
∴ Gabriel phthalimide synthesis results in the formation of primary(1° amine) only. Secondary or tertiary amines are not formed through this synthesis. Hence, Gabriel phthalimide synthesis preferred for the formation of primary amines only.
Question 20.
Arrange the following:
In decreasing order of the pKb values:
C2H5NH2, C6H5NHCH3, (C2H5)2NH and C6H5NH2
Answer:
Pkb value is the negative logarithm of the basicity constant (Kb) .i.e., pKb = -logKb
Evidently, smaller the value of pKb , stronger is the base (strong tendency to donate electrons)
Aliphatic amines(R-NH2) are more basic(tendency to donate electrons) than aromatic amines(C6H5NH2) because of the following reasons:
⇒ In aliphatic amines, alkyl groups are present. Alkyl groups are electron releasing groups, hence they increase the elecron density of N-atom and thus is easily available to donate electrons. This poperty makes aliphatic amines more basic.
⇒ In aromatic amines, aryl group is present. Aromatic amine shows resonance:
As a result of resonance, the lone pair of electrons on the nitrogen atom gets delocalized over benzene ring. As a result, electron density on the nitrogen decreases and thus is less easily available to donate electrons making it less basic.
Hence aliphatic amines(R-NH2) are more basic than aromatic amines(C6H5NH2)
Now, in C2H5NH2, one ethyl group(alkyl) is present and in (C2H5)2NH2 two ethyl groups are present. As we know that more alkyl groups are
present, more basic will be the amine.
Hence, (C2H5)2NH2 is more basic than the C2H5NH2
Now in C6H5NH2, due to delocalisation of lone pair of electrons of the N-atom over the benzene ring, makes it less basic than (C2H5)2NH2 and C2H5NH2
Now, in C6H5NHCH3, due to presence of CH3 group, makes it more basic than C6H5NH2 but less basic than (C2H5)2NH2 and C2H5NH2 due to the presence of aromatic ring which is responsible for the delocalisation of lone pair of electrons of N-atom over the benzene ring.
Combining all these facts, the relative basic strength of these four amines decrease in the order:
(C2H5)2NH2 > C2H5NH2 > C6H5NHCH3 > C6H5NH2
Since, a stronger base has a lower pkb value, therefore, pKb values decrease in the reverse order:
C6H5NH2 > C6H5NHCH3 > C2H5NH2 > (C2H5)2NH2
Question 21.
Arrange the following:
In increasing order of basic strength:
C6H5NH2, C6H5N(CH3)2, (C2H5)2NH and CH3NH2
Answer:
In (C2H5)2NH2, two ethyl groups are present and in CH3NH2 one methyl group is present. As we know that more alkyl groups are
present, more basic will be the amine. Hence, (C2H5)2NH2 is more basic than the CH3NH2
Now in C6H5NH2, due to delocalisation of lone pair of electrons of the N-atom over the benzene ring (decreases the electron density of N-atom) makes it less basic than (C2H5)2NH2 and CH3NH2
Now, in C6H5N(CH3)2 due to presence of two CH3 groups (increases the electron density of N-atom) makes it more basic than C6H5NH2 but less basic than (C2H5)2NH2 and CH3NH2 due to the presence of aromatic ring which is responsible for the delocalisation of lone pair of electrons of N-atom over the benzene ring (decreases the electron density of N-atom)
Combining all these facts, the relative basic strength of these four amines increases in the order:
C6H5NH2 < C6H5NHCH3 < CH3NH2 < (C2H5)2NH
Question 22.
Arrange the following:
In increasing order of basic strength:
(a) Aniline, p-nitroaniline and p-toluidine
(b) C6H5NH2, C6H5NHCH3, C6H5CH2NH2
Answer:
(a) Electron-donating groups such as –CH3, -OCH3, -NH2, etc. increase the basicity and electron-withdrawing groups such as –NO2, -CN, -SO3H, -COOH, -X(halogen), etc. decrease the basicity of amines.
Explanation: Electron-donating groups releases electrons, stabilizes the conjugate acid (cation) and thus increases the basic strength.
Electron-withdrawing groups withdraws electrons, destabilizes the conjugate acid (cation) and thus decreases the basic strength.
In p-nitroaniline, NO2 group is present. As we know that NO2 group is an electron withdrawing group which decreases the basic strength of amine. In p-toluidine, CH3 group is present and as we know that CH3 group is an electron donating(releasing) group which increases the basic strength of amine.
Hence, p-toluidine is more basic than p-nitroaniline
Now in C6H5NH2 (aniline), due to delocalisation of lone pair of electrons of the N-atom over the benzene ring (decreases the electron density of N-atom) makes it less basic than p-toluidine but more basic than p-nitroaniline (NO2 group is present which decreases the density of aniline)
Combining all these facts, the relative basic strength of these three amines increases in the order:
p-nitroaniline< aniline < p-toluidine
(b) C6H5NH2, C6H5NHCH3, C6H5CH2NH2
In C6H5NH2 and C6H5NHCH3, the N-atom is directly attached to the aromatic ring. Hence, they both show resonance in which delocalisation of lone pair of electrons N-atom takes palce. As a result the electron density of N-atom decreases. Hence both are weaker bases. However in C6H5NHCH3, CH3 group(electron withdrawing) is present which increases the overall density of electrons.
Hence, C6H5NHCH3 is more basic than C6H5NH2
In C6H5CH2NH2, the N-atom is not directly attached to the aromatic ring. As a result, it does not show resonance. There is no effect on the electron density of lone pair of electrons of N-atom. Hence, it is more basic than C6H5NH2 and C6H5NHCH3
Combining all these facts, the relative basic strength of these three amines increases in the order:
C6H5NH2 < C6H5NHCH3 < C6H5CH2NH2
Question 23.
Arrange the following:
In decreasing order of basic strength in gas phase:
C6H5NH2, (C2H5)2NH, (C2H5)3N and NH3
Answer:
Amines in gas phase or in non-aqueous solvents , there is no solvation effect(getting influenced by the solvent).It means that the stabilization of conjugate acid formed due to the formation of hydrogen bonding are absent.
Hence, the basic strength of amines depends only on the +I effect of the alkyl groups. Alkyl groups are electron releasing groups, they release electron to the nitrogen in amine and increase the overall electron density of electrons and thus is easily available to donate electron. This property makes it more basic. As s result, more alkyl groups are attached, the higher the +I effect. Hence, the higher the +I effect, stronger is the base(high tendency to accept electrons)
In (C2H5)3N, 3 alkyl groups are present, hence it is more basic. In (C2H5)2NH, 2 alkyl groups are present, hence it is less basic than (C2H5)3N. In C2H5NH2, only one alkyl group is present, hence it is less basic than (C2H5)3N and (C2H5)2NH. In NH3, no alkyl group is present, so there is no +I effect. Hence it is less basic among all the amines.
Combining all these facts, the relative basic strength of these four amines decreases in the order:
(C2H5)3N > (C2H5)2NH > C2H5NH2 > NH3
Question 24.
Arrange the following:
In increasing order of boiling point:
C2H5OH, (CH3)2NH, C2H5NH2
Answer:
As we know that boiling point of compounds depend upon the formation of H-bonding. Amines have higher boiling points than hydrocarbons of simple molecular masses. This is due to the reason that amines being polar, form intermolecular H-bonding(except tertiary amine which do not have hydrogen atom linked to N-atom, i.e., R3N)
Further, since the electronegativity (tendency to attract a shared pair of electrons) of nitrogen in amine is lower (3.0) than that of oxygen (3.5) in alcohol, therefore, amines form weaker H-bonds than electronegative oxygen atom.
Hence, C2H5OH has higher boiling point than (CH3)2NH and C2H5NH2. Because in C2H5OH, the electronegativity of O-atom is higher than H-atom which makes strong intermolecular H-bonding whereas in ( CH3)2NH and C2H5NH2, the electronegativity of N-atom is higher than H-atom but lower than O-atom in C2H5OH which makes weak intermolecular H-bonding.
Further, since, the extent of H-bonding depends upon the number of H-atoms on the N-atom. More the no. of H-atoms linked to nitrogen, the higher the boiling point. Since in(CH3)2NH have one hydrogen atom and in C2H5NH2 have two H-atoms linked to nitrogen, therefore,
C2H5NH2 has higher boiling point than (CH3)2NH.
Combining all these facts, the boiling point of the given three compounds increases in the order:
(CH3)2NH < C2H5NH2 < C2H5OH
Question 25.
Arrange the following:
In increasing order of solubility in water:
C6H5NH2, (C2H5)2NH, C2H5NH2
Answer:
All the three classes of aliphatic amines form H-bonds with water. As the size of alkyl group increases, the solubility decreases due to a corresponding increase in the hydrophobic part (hydrocarbon part) of the molecule. On the other hand, aromatic amines are insoluble in water due to presence of larger hydrocarbon part (C6H5-group) which tends to retard the formation of H-bonds.
Now, among the given compounds, C6H5NH2 is insoluble in water due to presence of C6H5-group (hydrocarbon part). In (C2H5)2NH, two alkyl groups are present and in C2H5NH2 only one alkyl group is present, hence C2H5NH2 is more soluble in water than (C2H5)2NH.
Combining all these facts, solubility of the given three compounds increases in the order:
C6H5NH2 < (C2H5)2NH < C2H5NH2
Question 26.
How will you convert:
Ethanoic acid into methanamine
Answer:
Explanation: To convert ethanoic acid into methanamine (CH3NH2), we need ethanamide (amide group-RCONH2) and we can get ethanamide from ethanoyl chloride (acid chloride group- RCOCl).
Step-1: Convert ethanoic acid into ethanoyl chloride
Ethanoic acid (CH3COOH) reacts with thionyl chloride (SOCl2) or PCl5 or PCl3 to form ethanoyl chloride (CH3COCl) by the replacement of OH group by Cl atom.
Step-2 Convert ethanoyl chloride into ethanamide
Ethanoyl chloride (CH3COCl) reacts with ammonia (in excess) to form ethanamide (CH3CONH2) by removal of NH4Cl
Step-3: Convert ethanamide into methanamine (Hoffman Bromamide reaction)
Ethanamide (CH3CONH2) is treated with an aqueous or ethanolic solution of potassium hydroxide (KOH) and bromine (Br2), it gives ethanamine (CH3NH2-final product)
Note: Hoffman Bromamide Reaction is a reaction in which a primary amide is treated with an aqueous KOH or NaOH and bromine, it gives a primary amine which has one carbon atom less than the original amide.
Question 27.
How will you convert:
Hexanenitrile into 1-aminopentane
Answer:
Explanation: The structure of Hexanenitrile is CH3CH2CH2CH2CH2CN or C5H11CN. To convert Hexanenitrile into 1-aminopentane, first we need hexanamide (amide group-RCONH2) and we can get hexanamide from hexanoyl chloride (acid chloride group – RCOCl) and we can get hexanoyl chloride from hexanoic acid.
Step 1: Convert Hexanenitrile into Hexanoic acid
Hexanenitrile (C5H11CN) undergoes hydrolysis to form Hexanoic acid (C5H11COOH)
Step 2: Convert Hexanoic acid into hexanoyl chloride
Hexanoic acid (C5H11COOH) reacts with thionyl chloride (SOCl2) or PCl5 or PCl3 to form hexanoyl chloride (C5H11COCl) by the replacement of OH group by Cl atom.
Step 3: Convert Hexanoyl chloride into hexanamide
Hexanoyl chloride (C5H11COCl) reacts with excess ammonia to form hexanamide (C5H11CONH2) by the removal of NH4Cl.
Step 4: Convert hexanamide into 1- amino pentane by Hoffman Bromamide reaction)
Hexanamide (C5H11CONH2) is treated with an aqueous or ethanolic solution of potassium hydroxide (KOH) and bromine (Br2), it gives 1-aminopentane (final product) which has one carbon atom less than the hexanamide.
Question 28.
How will you convert:
Methanol to ethanoic acid
Answer:
Explanation: The structure of methanol is CH3OH. To convert methanol to ethanoic acid (the number of carbon atoms is increasing from one carbon atom to two carbon atoms) we need ethanenitrile and we can get ethanenitrile from methyl chloride.
Note: If the number of carbon atoms is increasing, we need a nitrile group and if the number of atoms is decreasing, we need an amide group (Hoffman Bromamide reaction)
Step 1: Convert methanol into methyl chloride
Methanol (CH3OH) reacts with thionyl chloride (SOCl2) or PCl5 or PCl3 to form methyl chloride (CH3Cl) by the replacement of OH group by Cl atom.
Step 2: Convert methyl chloride into ethanenitrile
Methyl chloride (CH3Cl) reacts with ethanolic NaCN/ KCN to form ethanenitrile (CH3CN) by the removal of NaCl / KCl
Step 3: Convert ethanenitrile into ethanoic acid
Ethanenitrile (CH3CN) undergoes hydrolysis to form ethanoic acid (final product) which has one carbon atom more than the ethanenitrile.
Question 29.
How will you convert:
Ethanamine into methanamine
Answer:
Ethanamine into methanamine (ethylamine to methylamine)
Explanation: The structure of ethanamine is CH3CH2NH2. To convert ethanamine into methanamine (the number of carbon atoms is decreasing from two carbon atoms to one carbon atom), first we need ethanamide ( amide group- RCONH2) and we can get acetamide from acetic acid. By oxidation of ethanol, we can get ethanoic acid.
Step 1: Convert Ethanamine into ethanol with the help of diazonium salt
Ethanamine (CH3CH2NH2)reacts with NaNO2 and HCl to give Diazonium salt (R--N2+Cl-) which undergoes hydrolysis to form ethanol.
Note: The diazonium salts or diazonium compounds are the class of organic compounds with general formula R−N2+X− where X is an organic or inorganic anion (for example, Cl–, Br–, BF4–, etc.) and R is an alkyl or aryl group. Hence, they have two nitrogen atoms with one being charged. Example - Benzenediazonium chloride (C6H5N2+Cl–)
Step 2: Convert ethanol to ethanoic acid by oxidation
Ethanol (CH3CH2OH) undergoes oxidation in the presence of strong oxidizing agent KMNO4 to form ethanoic acid (CH3COOH)
Step 3: Convert ethanoic acid into ethanamide (amide group)
Ethanoic acid (CH3COOH) is treated with ammonia (in excess) to form ethanamide (CH3CONH2)
Step 4: Convert ethanamide into methanamine by Hoffman Bromamide Reaction
Ethanamide (CH3CONH2) is treated with alc.NaOH or KOH in the presence of bromine, it gives methanamine (CH3NH2 - final product) which has one carbon atom less than the ethanamide.
Question 30.
How will you convert:
Ethanoic acid into propanoic acid
Answer:
Explanation: To convert ethanoic acid into propanoic acid (the number of carbon atoms are increasing from two carbon atoms to three carbon atoms), we need propionitrile (CH3CH2CN) and we can get propionitrile from ethyl chloride. To get ethyl chloride, we need ethanol which can be formed by the reduction of ethanoic acid.
Step 1: Convert ethanoic acid into ethanol by reduction
Ethanoic acid (CH3COOH ) undergoes reduction in the presence of lithium aluminium hydride (LiAlH4) to form ethanol (CH3CH2OH)
Step 2: Convert ethanol into ethyl chloride
Ethanol (CH3CH2OH ) reacts with PCl5 to form ethyl chloride (CH3CH2Cl) by the replacement of OH group by Cl atom.
Step 3: Convert ethyl chloride into ethyl cyanide/ propionitrile
Ethyl chloride (CH3CH2Cl) reacts with ethanolic NaCN / KCN to give ethyl cyanide/ propionitrile (CH3CH2CN)
Step 4: Convert ethyl cyanide/ propionitrile into propanoic acid
Ethyl cyanide (CH3CH2CN) undergoes hydrolysis to form a propanoic acid (CH3CH2COOH-final product) which has one carbon atom more than the propionitrile.
Question 31.
How will you convert:
Methanamine into ethanamine
Answer:
Explanation: The structure of methanamine is CH3NH2 and the structure of ethanamine is CH3CH2NH2. To convert methanamine into ethanamine (the number of carbon atoms are increasing from one carbon atom two carbon atoms) so we need ethanenitrile which we can get from ethyl chloride. We can obtain ethyl chloride from alcohol which can be obtained from diazonium salt (R--N2+Cl-)
Step 1: Convert methyl amine to methanol
Methyl amine (CH3NH2) is first treated with HNO2 and HCl, which gives a fresh diazonium salt (R--N2+Cl-) and then diazonium salt undergoes hydrolysis to form methanol.
Step 2: Convert methanol to methyl chloride
Methanol is treated with PCl5 or thionyl chloride, gives ethanenitrile (CH3Cl) by the replacement of OH atom by Cl atom.
Step 3: Convert methyl chloride to ethanenitrile
Methyl chloride (CH3Cl) is treated with ethanolic NaCN or KCN, gives ethanenitrile (CH3CN)
Step 4: Convert ethanenitrile to ethanamine
Ethanenitrile (CH3CN) undergoes a reduction in the presence of sodium and ethyl alcohol to form ethanamine (CH3CH2NH2 – final product) which has one carbon atom more than the ethanenitrile.
Question 32.
How will you convert:
Nitromethane into dimethylamine
Answer:
Explanation: The structure of Nitromethane is CH3NO2 and structure of dimethylamine (CH3NHCH3), as dimethylamine is a secondary amine so to obtain this, we need methyl isocyanide (CH3NC) which we can get from methanamine through carbylamine reaction.
Step 1: Convert nitromethane to methanamine
Nitromethane (CH3NO2) undergoes reduction in the presence of Sn and HCl to form methanamine (CH3NH2)
Step 2: Convert methanamine to methyl isocyanide by Carbylamine reaction
Methanamine (CH3NH2) is heated with alcoholic potassium hydroxide and chloroform, the methyl isocyanide (CH3NC) is formed.
Note: Carbylamine reaction is given only by primary amines
Primary amines when heated with chloroform and alcoholic potassium hydroxide give isocynaides (carbylamines) having very unpleasant smell, which can be easily detected.
Step 3: Convert methyl isocyanide to diethylamine
Methyl isocyanide (CH3NC) undergoes reduction in the presence of sodium and ethyl alcohol to form diethylamine (CH3NHCH3-final product)
Question 33.
How will you convert:
Propanoic acid into ethanoic acid?
Answer:
Propanoic acid to Ethanoic acid/ acetic acid
Explanation: The structure of propanoic acid is CH3CH2COOH and the structure of ethanoic acid is CH3COOH. To convert propanoic acid to ethanoic acid (the number of carbon atoms are decreasing), we need propionamide (amide group-RCONH2). Then propionamide undergoes Hoffman Bromamide reaction to form methylamine. Then methylamine formed can be converted to ethanol to form ethanoic acid by oxidation.
Step 1: Convert propanoic acid to propionamide
Propanoic acid (CH3CH2COOH) reacts with ammonia (in excess) to form propionamide (CH3CH2CONH2)
Step 2: Convert propionamide to ethyl amine by Hoffman Bromamide reaction
Propionamide (CH3CH2CONH2) reacts with potassium hydroxide and bromine to form ethylamine (CH3CH2NH2) which has one carbon atom less than the propionamide (Hoffman Bromamide reaction)
Step 3: Convert ethyl amine to methanol by forming diazonium salt
Ethyl amine (CH3CH2NH2) reacts with NaNO2 and HCl to form diazonium salt (R--N2+Cl-) then diazonium salt undergoes hydrolysis to from ethanol (CH3CH2OH)
Step 4: Convert ethanol to ethanoic acid by oxidation
Ethanol (CH3CH2OH) undergoes oxidation in the presence of strong oxidizing agent KMNO4 to form ethanoic acid (CH3COOH-final product)
Question 34.
Describe the method for the identification of primary, secondary and tertiary amines. Also write chemical equations of the reaction involved.
Answer:
Primary amine: A primary (1°) amine is an amine that has the following general structural formula.
R= alkyl or aryl group
Secondary amine: A secondary (2°) amine is an amine that has the following general structural formula.
R1 and R2= alkyl or aryl group
Tertiary amine: A tertiary amine is an amine that has the following structure
R1, R2 and R3 are alkyl or aryl groups
Identification of Primary, Secondary and Tertiary amines
Primary, secondary and tertiary amines can be identified by the following test:
Hinsberg’s test: This is an excellent test for the identification of primary, secondary and tertiary amines. In this test, the amine is shaken with benzenesulphonyl chloride ( Hinsberg’s reagent) in the presence of an excess of aqueous KOH solution when
(i) A primary amine gives a clear solution which on acidification gives an N-alkylbenzene sulphonamide which is soluble in alkali.
Due to the presence of strong electron withdrawing sulphonyl group in the sulphonamide, the H-atom attached to nitrogen can be easily released as a proton. So it is acidic and dissolves in alkali.
(ii) A secondary amine reacts with Hinsberg's reagent to give a sulphonamide which is soluble in water.
There is no H-atom attached to the N-atom in the sulphonamide Therefore it is not acidic and soluble in alkali.
(iii) A Tertiary amine does not react with Hinsberg’s reagent at all
Question 35.
Write short notes on
Carbylamine reaction
Answer:
Carbylamine reaction is given only by primary amines.Primary amines when heated with chloroform and alcoholic potassium hydroxide give isocyanides (carbylamines) having a very unpleasant smell, which can be easily detected.
Question 36.
Write short notes on
Diazotization
Answer:
Aromatic primary amines react with nitrous acid (prepared in situ from NaNO2 and a mineral acid such as HCl) at low temperatures 273-278K to form Diazonium salts (Ar-N2+Cl-) This process of conversion of a primary aromatic amine into its diazonium salt is called Diazotization.
Question 37.
Write short notes on
Hoffman Bromamide Reaction
Answer:
Hoffman Bromamide Reaction is a reaction in which a primary amide is treated with an aqueous KOH or NaOH and bromine, it gives a primary amine which has one carbon atom less than the original amide. This reaction involves the migration of alkyl or aryl group from the carbonyl carbon atom amide to the nitrogen atom.
For example:
Question 38.
Write short notes on
Coupling Reaction
Answer:
The reaction of joining two aromatic rings through the --N=N—bond is known as coupling reaction.
Arenediazonium salts (Ar-N2+Cl-) such as benzene diazonium salts (C6H5-N2+Cl-) react with phenol or aromatic amine (C6H5-NH2) to form coloured Azo compounds.
The coupling reaction is an example of electrophilic substitution reaction in which the diazonium cation with the positive charge on the terminal nitrogen acts as the electrophile while the electron rich compounds such as phenols and amines act as the nucleophiles.
Note: Electrophilic substitution reaction is a chemical reaction in which an electrophile (electron loving) displaces a group in a compound. For example:
Question 39.
Write short notes on
Ammonolysis
Answer:
When an alkyl or benzyl hallide allowed to react with an ethanolic solution of ammonia, it undergoes nucleophilic substitution reaction in which the halogen atom is replaced by amino (-NH2 group) The process of cleavage of the C-X bond by ammonia is called Ammonolysis.
When this substituted ammonium salt is treated with a strong base such as sodium hydroxide, amine is formed.
Though primary amine is produced as the major product, this process produces a mixture of primary, secondary and tertiary amines and also quaternary ammonium salts as shown below:
This method cannot be used for the preparation of arylamines (aniline) since aryl halides are much less reactive than alkyl halides towards nucleophilic substitution reaction.
Note: Nucleophilic substitution reaction is the reaction of an electron pair donor (Nu, the nucleophile) with the electron pair acceptor (the electrophile) For example:
Question 40.
Write short notes on
Acetylation
Answer:
Acetylation is the process of introducing an acetyl group into a molecule.
With aliphatic amines: Primary and secondary amines( but not tertiary amines because they do not contain an H-atom on the N-atom) undergo nucleophilic substitution reaction when treated with acid chlorides to form N- substituted amides.
This reaction involves the replacement of Hydrogen atom of NH2 or NH group of acetyl group which in turn leads to the production of amides.
With aromatic amine: Acylation of aromatic amines is usually carried out in the presence of a catalyst. For example, acetylation with acetyl chloride is carried out in the presence of a base stronger than the amide, like pyridine, which removes HCl formed during the reaction and shifts the equilibrium in the forward direction.
Note: Pyridine is a basic heterocyclic organic compound with the chemical formula C5H5N.
Question 41.
Write short notes on
Gabriel phthalimide reaction
Answer:
This is a very convenient method for the preparation of pure aliphatic primary amines. Phthalimide on treatment with ethanolic KOH gives potassium phthalimide which on heating with a suitable alkyl halides gives an N- substituted phthalimides followed by the subsequent hydrolysis to give corresponding primary amines.
Note: Aromatic primary amines such as aniline cannot be prepared by this method because aryl halides do not undergo nucleophilic substitution reaction with potassium phthalimide under mild conditions
Question 42.
Accomplish the following conversions:
Nitrobenzene to benzoic acid
Answer:
First nitrobenzene is reduced to aniline by reduction with hydrogen gas with palladium catalyst followed by nitration and substitution and final hydrolysis by acid by a proton yields benzoic acid.
Question 43.
Accomplish the following conversions:
Benzene to m-bromophenol
Answer:
Benzene by nitration with conc. hydrochloric acid and nitrous acid gives nitrobenzene which on reaction with bromine liquid gives m-bromobenzene.
Upon reduction with tin and acid followed by heating with diluted hydrochloric acid gives m-brmophenol.
Question 44.
Accomplish the following conversions:
Benzoic acid to aniline
Answer:
Benzoic acid, reacted with sulphonyl chloride undergoes reaction, followed by ammine and bromine liquid in presence of sodium hydroxide gives aniline. This reaction is called as Hoffman bromamide degradation.
Question 45.
Accomplish the following conversions:
Aniline to 2,4,6-tribromofluorobenzene
Answer:
Aniline reaction with bromine water, followed by sodium nitrite gives 2,4,6- tribromodiazoniumchloride, which is very reactive gives 2,4,6-tribrmofluorobenzene upon treatment with hydrofluoroburic acid.
Question 46.
Accomplish the following conversions:
Benzyl chloride to 2-phenylethanamine
Answer:
Benzyl chloride reacted with alcoholic NaCN and reduction gives 3-phenylethananmine.
Question 47.
Accomplish the following conversions:
Chlorobenzene to p-chloroaniline
Answer:
Chlorobenzene upon nitration with nitronium ion and para product obtained undergoes reduction to give p-chloroaniline.
Question 48.
Accomplish the following conversions:
Aniline to p-bromoaniline
Answer:
As aniline is a very activating group, it is first reacted with anhydride to make it less activating , which on reaction with bromine in acetic acid , followed by acid hydrolysis gives p-bromoaniline.
Question 49.
Accomplish the following conversions:
Benzamide to toluene
Answer:
Benzamide undergoes Hoffman bromamide degradation to give aniline upon treatment with sodium nitrite gives benzenediazonium chloride, reacts with phosphoric acid , followed by friedal crafts reaction with methyl chloride in solvent gives toulene.
Question 50.
Accomplish the following conversions:
Aniline to benzyl alcohol.
Answer:
Aniline reacts with sodium nitrite following by substitution reaction with KCN, by acid hydrolysis gives benzoic acid which upon treatment with reducing agent gives benzyl alcohol.
Question 51.
Give the structures of A, B and C in the following reactions:
Answer:
Ethyl iodide reacts with NaCN gives a substitution reactions to give propanitrile upon partial hydrolysis gives B , upon reaction with sodium hydroxide gives C.
Question 52.
Give the structures of A, B and C in the following reactions:
Answer:
Benzenediazoniumchloride gives nucleophilic substitution reactions gives A, upon hydrolysis the CN ion is replaced by OH ion which is less better leaving group gives B upon heating with ammmonia gives C.
Question 53.
Give the structures of A, B and C in the following reactions:
Answer:
Ethylbromide gives nucleophilic substitution reactions gives B ,upon reduction gives B followed by reacting with nitrous acid ,i.e oxidation gives propanol.
Question 54.
Give the structures of A, B and C in the following reactions:
Answer:
Nitrobenzene upon reduction with iron/acid gives A , reacting with sodium nitrite gives benzenediazonium chloride , followed by complete Hydrolysis gives phenol.
Question 55.
Give the structures of A, B and C in the following reactions:
Answer:
Acetic acid upon heating with ammmonia gives A , which is an amide. This amide reacts with NaOBr which extracts the carbonyl carbon giving B , followed by reacting with sodium nitrite gives methanol.
Question 56.
Give the structures of A, B and C in the following reactions:
Answer:
Nitrobenzene upon reduction with iron/acid mixture gives A, followed by oxidation with nitrous acid gives B and reacting with phenol undergoes addition reaction to give C.
Question 57.
An aromatic compound ‘A’ on treatment with aqueous ammonia and heating forms compound ‘B’ which on heating with Br2 and KOH forms a compound ‘C’ of molecular formula C6H7N. Write the structures and IUPAC names of compounds A, B and C.
Answer:
It is given that compound 'C' having the molecular formula,C6H7N is formed by heating compound 'B' with Br2and KOH. This is a Hoffmann bromamide degradation reaction(in which isicyanide compound is formed). Therefore, compound 'B' is an amide and compound 'C' is an amine. The only amine having the molecular formula,C6H7N is aniline, .
Therefore, compound 'B' (from which 'C' is formed) must be benzamide, .
Further, benzamide is formed by heating compound 'A' with aqueous ammonia. Therefore, compound 'A' must be benzoic acid.The given reactions can be explained with the help of the following equations:
Benzoic acid
Question 58.
Complete the following reactions:
C6H5NH2 + CHCl3 + alc.KOH →
Answer:
It is a carbylamine reaction in which a isocyanide compound is formed along with side products of potassium chloride.Basically the name of reaction is given is due to formation of a foul smelling compound called as isocyanide.
Question 59.
Complete the following reactions:
C6H5N2Cl + H3PO2 + H2O →
Answer:
Benzenediazonium chloride is a very reactive compound which oxidises hypophosphorous acid to hypophosphoric acid and the reactant is reduced to benzene.
Question 60.
Complete the following reactions:
C6H5NH2 + H2SO4(conc.) →
Answer:
aniline undergoes sulphonation to anillium hydrogensulphate.
Question 61.
Complete the following reactions:
C6H5N2Cl + C2H5OH →
Answer:
aniline is very activating group which undergoes reaction to give ortho and para product. But in acidic medium aniline accquires positive charge on N atom which is metadirecting group and hence the product.
Question 62.
Complete the following reactions:
C6H5NH2 + Br2(aq) →
Answer:
It is clubbing reaction of a very reactive compound undergoing addition to give benzene.
Question 63.
Complete the following reactions:
C6H5NH2 + (CH3CO)2O →
Answer:
As mentioned aniline is avery activating group, so to reduce its activity it is reacted with anhydride to give n-phenylethanamine.
Question 64.
Complete the following reactions:
C6H5N2Cl
Answer:
Hydrofluroburic acid reacts qith benzenediazonium chloride along with sodium nitrite to give a reduced product as Nitrobenzene.
Question 65.
Why cannot aromatic primary amines be prepared by Gabriel phthalimide synthesis?
Answer:
Gabrielphthalimide synthesis is used for the preparation of aliphatic primary amines. It involves nucleophilic substitution (SN2) of alkyl halides by the anion formed by the phthalimide.But aryl halides do not undergo nucleophilic substitution with the anion formed by the phthalimide.
Therefore aromatic primary amines can not be formed by gabriel phthalimide process.
Question 66.
Write the reactions of (i) aromatic and (ii) aliphatic primary amines with nitrous acid.
Answer:
(i) Aromatic amines react with nitrous acid (prepared in situ fromNaNO2 and a mineral acid such as HCl) at 273 - 278 K to form stable aromatic diazonium salts i.e., NaCl and water.This reaction is widely used for preparation of variety of compounds.
(ii) Aliphatic primary amines react with nitrous acid (prepared in situ from NaNO2 and a mineral acid such as HCl) to form unstable aliphatic diazonium salts, which is very reactive, which further produce alcohol and HCl with the evolution of nitrogen gas.
Question 67.
Give plausible explanation for each of the following:
(i) Why are amines less acidic than alcohols of comparable molecular masses?
(ii) Why do primary amines have higher boiling point than tertiary amines?
(iii) Why are aliphatic amines stronger bases than aromatic amines?
Answer:
i) Amines undergo protonation to give amide ion.
R-NH2 --> R-NH + H+
Similarly, alcohol loses a proton to give alkoxide ion.
R-OH --> R-O + H+
In an amide ion, the negative charge is on the N-atom whereas, an alkoxide ion, the negative charge is on the O-atom. Since O is more electronegative than N, O can accommodate the negative charge more easily than N. As a result, the amide ion is less stable than the alkoxide ion. Hence, amines are less acidic than alcohols of comparable molecular masses.
ii) In a molecule of a tertiary amine, there are no H−atoms whereas, in primary amines, two hydrogen atoms are present. Due to the presence of H−atoms, primary amines undergo extensive intermolecular H−bonding.
As a result, extra energy is required to separate the molecules of primary amines. Hence, primary amines have higher boiling points than tertiary amines.
iii)Due to the −R effect of the benzene ring, the electrons on the N- atom are less available in case of aromatic amines. Therefore, the electrons on the N-atom in aromatic amines cannot be donated easily. This explains why aliphatic amines are stronger bases than aromatic amines.