Class 12th Chemistry Part I CBSE Solution
Intext Questions Pg-244- Write the formulas for the following coordination compounds: (i)
- Write the IUPAC names of the following coordination compounds: (i) [Co(NH3)6]Cl3 (ii)…
Intext Questions Pg-247- Indicate the types of isomerism exhibited by the following complexes and draw the…
- Give evidence that [Co(NH3)5Cl]SO4 and [Co(NH3)5(SO4)]Cl are ionisation isomers.…
Intext Questions Pg-254- Explain on the basis of valence bond theory that [Ni(CN)4]2- ion with square planar…
- [Ni(Cl)4]2- is paramagnetic while [Ni(Co)4]is diamagnetic though both are tetrahedral.…
- [Fe(H2O)6]3+ is strongly paramagnetic whereas [Fe(CN)6]3-is weakly paramagnetic. Explain.…
- Explain [Co(NH3)6]3+ is an inner orbital complex whereas [Ni(NH3)6]2+ is an outer orbital…
- Predict the number of unpaired electrons in the square planar Pt[(CN)4]2- ion.…
- The hexaquo manganese (II) ion contains five unpaired electrons, while the hexacyano ion…
Intext Questions Pg-256Exercises- Explain the bonding in coordination compounds in terms of Werner’s postulates.…
- FeSO4 solution mixed with (NH4)2SO4 solution in 1:1 molar ratio gives the test of Fe2+ ion…
- Explain with two examples each of the following: coordination entity, ligand, coordination…
- What is meant by unidentate, didentate and ambidentate ligands? Give two examples for…
- Specify the oxidation numbers of the metals in the following coordination entities: (i)…
- Using IUPAC norms write the formulas for the following: (i) Tetrahydroxidozincate (II)…
- Using IUPAC norms write the systematic names of the following: (i) [Co(NH3)6]Cl3 (ii)…
- List various types of isomerism possible for coordination compounds, giving an example of…
- How many geometrical isomers are possible in the following coordination entities? (i)…
- Draw the structures of optical isomers of: (i) [Cr(C2O4)3]3- (ii) [PtCl2(en)2]2+ (iii)…
- Draw all the isomers (geometrical and optical) of: (i) [CoCl2(en)2] + (ii)…
- Write all the geometrical isomers of [Pt(NH3)(Br)(Cl)(py)] and how many of these will…
- Aqueous copper sulphate solution (blue in colour) gives: (i) a green precipitate with…
- What is the coordination entity formed when excess of aqueous KCN is added to an aqueous…
- Discuss the nature of bonding in the following coordination entities on the basis of…
- Draw figure to show the splitting of d orbitals in an octahedral crystal field.…
- What is spectrochemical series? Explain the difference between a weak field ligand and a…
- What is crystal field splitting energy? How does the magnitude of Δ0 decide the actual…
- [Cr(NH3)6]3+ is paramagnetic while [Ni(CN)4]2- is diamagnetic. Explain why?…
- A solution of [Ni(H2O)6]2+ is green but a solution of [Ni(CN)4]2- is colourless. Explain.…
- [Fe(CN)6]4- and [Fe(H2O)6]2 + are of different colours in dilute solutions. Why?…
- Discuss the nature of bonding in metal carbonyls.
- Give the oxidation state, d orbital occupation and coordination number of the central…
- Write down the IUPAC name for each of the following complexes and indicate the oxidation…
- What is meant by stability of a coordination compound in solution? State the factors which…
- What is meant by the chelate effect? Give an example.
- Discuss briefly giving an example in each case the role of coordination compounds in: (i)…
- How many ions are produced from the complex Co(NH3)6Cl2 in solution? (i) 6 (ii) 4 (iii) 3…
- Amongst the following ions which one has the highest magnetic moment value? (i)…
- The oxidation number of cobalt in K[Co(CO)4] is (i) + 1 (ii) + 3 (iii) -1 (iv) -3…
- Amongst the following the most stable complex is (i) [Fe(H2O)6]3+ (ii) [Fe(NH3)6]3+ (iii)…
- What will be the correct order for the wavelength of absorption in the visible region for…
- Write the formulas for the following coordination compounds: (i)
- Write the IUPAC names of the following coordination compounds: (i) [Co(NH3)6]Cl3 (ii)…
- Indicate the types of isomerism exhibited by the following complexes and draw the…
- Give evidence that [Co(NH3)5Cl]SO4 and [Co(NH3)5(SO4)]Cl are ionisation isomers.…
- Explain on the basis of valence bond theory that [Ni(CN)4]2- ion with square planar…
- [Ni(Cl)4]2- is paramagnetic while [Ni(Co)4]is diamagnetic though both are tetrahedral.…
- [Fe(H2O)6]3+ is strongly paramagnetic whereas [Fe(CN)6]3-is weakly paramagnetic. Explain.…
- Explain [Co(NH3)6]3+ is an inner orbital complex whereas [Ni(NH3)6]2+ is an outer orbital…
- Predict the number of unpaired electrons in the square planar Pt[(CN)4]2- ion.…
- The hexaquo manganese (II) ion contains five unpaired electrons, while the hexacyano ion…
- Explain the bonding in coordination compounds in terms of Werner’s postulates.…
- FeSO4 solution mixed with (NH4)2SO4 solution in 1:1 molar ratio gives the test of Fe2+ ion…
- Explain with two examples each of the following: coordination entity, ligand, coordination…
- What is meant by unidentate, didentate and ambidentate ligands? Give two examples for…
- Specify the oxidation numbers of the metals in the following coordination entities: (i)…
- Using IUPAC norms write the formulas for the following: (i) Tetrahydroxidozincate (II)…
- Using IUPAC norms write the systematic names of the following: (i) [Co(NH3)6]Cl3 (ii)…
- List various types of isomerism possible for coordination compounds, giving an example of…
- How many geometrical isomers are possible in the following coordination entities? (i)…
- Draw the structures of optical isomers of: (i) [Cr(C2O4)3]3- (ii) [PtCl2(en)2]2+ (iii)…
- Draw all the isomers (geometrical and optical) of: (i) [CoCl2(en)2] + (ii)…
- Write all the geometrical isomers of [Pt(NH3)(Br)(Cl)(py)] and how many of these will…
- Aqueous copper sulphate solution (blue in colour) gives: (i) a green precipitate with…
- What is the coordination entity formed when excess of aqueous KCN is added to an aqueous…
- Discuss the nature of bonding in the following coordination entities on the basis of…
- Draw figure to show the splitting of d orbitals in an octahedral crystal field.…
- What is spectrochemical series? Explain the difference between a weak field ligand and a…
- What is crystal field splitting energy? How does the magnitude of Δ0 decide the actual…
- [Cr(NH3)6]3+ is paramagnetic while [Ni(CN)4]2- is diamagnetic. Explain why?…
- A solution of [Ni(H2O)6]2+ is green but a solution of [Ni(CN)4]2- is colourless. Explain.…
- [Fe(CN)6]4- and [Fe(H2O)6]2 + are of different colours in dilute solutions. Why?…
- Discuss the nature of bonding in metal carbonyls.
- Give the oxidation state, d orbital occupation and coordination number of the central…
- Write down the IUPAC name for each of the following complexes and indicate the oxidation…
- What is meant by stability of a coordination compound in solution? State the factors which…
- What is meant by the chelate effect? Give an example.
- Discuss briefly giving an example in each case the role of coordination compounds in: (i)…
- How many ions are produced from the complex Co(NH3)6Cl2 in solution? (i) 6 (ii) 4 (iii) 3…
- Amongst the following ions which one has the highest magnetic moment value? (i)…
- The oxidation number of cobalt in K[Co(CO)4] is (i) + 1 (ii) + 3 (iii) -1 (iv) -3…
- Amongst the following the most stable complex is (i) [Fe(H2O)6]3+ (ii) [Fe(NH3)6]3+ (iii)…
- What will be the correct order for the wavelength of absorption in the visible region for…
Intext Questions Pg-244
Question 1.Write the formulas for the following coordination compounds:
(i) Tetraamminediaquacobalt(III) chloride
(ii) Potassium tetracyanidonickelate(II)
(iii) Tris(ethane–1,2–diamine) chromium(III) chloride
(iv) Amminebromidochloridonitrito-N-platinate(II)
(v) Dichloridobis(ethane–1,2–diamine)platinum(IV) nitrate
(vi) Iron(III) hexacyanidoferrate(II)
Answer:(i) [Co(NH3)4(H2O)2]Cl3
(ii) K2[Ni(CN)4]
(iii) [Cr(en)3]NO3
(iv) [Pt(NH3)BrCl(NO2)]
(v) [Pt(Cl)2(en)2](NO3)2
(vi) Fe4[Fe(CN)6]3
Question 2.Write the IUPAC names of the following coordination compounds:
(i) [Co(NH3)6]Cl3
(ii) [Co(NH3)5Cl]Cl2
(iii) K3[Fe(CN)6]
(iv) K3[Fe(C2O4)3]
(v) K2[PdCl4]
(vi) [Pt(NH3)2Cl(NH2CH3)]Cl
Answer:(i) Hexaminecobalt(III)chloride
(ii) Pentaaminechloridecobalt(III)chloride
(iii) Potassium hexacyanoferrate(III)
(iv) Potassium trioxalatoferrate(III)
(v) Potassium tetrachloridopalladate(II)
(vi) Diaminechloride(methylamine)platinum(II)chloride
Write the formulas for the following coordination compounds:
(i) Tetraamminediaquacobalt(III) chloride
(ii) Potassium tetracyanidonickelate(II)
(iii) Tris(ethane–1,2–diamine) chromium(III) chloride
(iv) Amminebromidochloridonitrito-N-platinate(II)
(v) Dichloridobis(ethane–1,2–diamine)platinum(IV) nitrate
(vi) Iron(III) hexacyanidoferrate(II)
Answer:
(i) [Co(NH3)4(H2O)2]Cl3
(ii) K2[Ni(CN)4]
(iii) [Cr(en)3]NO3
(iv) [Pt(NH3)BrCl(NO2)]
(v) [Pt(Cl)2(en)2](NO3)2
(vi) Fe4[Fe(CN)6]3
Question 2.
Write the IUPAC names of the following coordination compounds:
(i) [Co(NH3)6]Cl3
(ii) [Co(NH3)5Cl]Cl2
(iii) K3[Fe(CN)6]
(iv) K3[Fe(C2O4)3]
(v) K2[PdCl4]
(vi) [Pt(NH3)2Cl(NH2CH3)]Cl
Answer:
(i) Hexaminecobalt(III)chloride
(ii) Pentaaminechloridecobalt(III)chloride
(iii) Potassium hexacyanoferrate(III)
(iv) Potassium trioxalatoferrate(III)
(v) Potassium tetrachloridopalladate(II)
(vi) Diaminechloride(methylamine)platinum(II)chloride
Intext Questions Pg-247
Question 1.Indicate the types of isomerism exhibited by the following complexes and draw the structures for these isomers:
(i) K[Cr(H2O)2(C2O4)2
(ii) [Co(en)3]Cl3
(iii) [Co(NH3)5(NO2)](NO3)2
(iv) [Pt(NH3)(H2O)Cl2]
Answer:(i) K[Cr(H2O)2(C2O4)2 exhibits geometrical isomerism (Cis and trans) and optical isomerism of cis and trans type.
(ii) Optical isomerism exhibiting mirror images.
(iii) Ionisation isomerism- [Co(NH3)5(NO3)](NO3)(NO2) and
Linkage isomerism-[Co(NH3)5(ONO)](NO3)2
(iv) Geometrical isomers are seen in [Pt(NH3)(H2O)Cl2]
Question 2.Give evidence that [Co(NH3)5Cl]SO4 and [Co(NH3)5(SO4)]Cl are ionisation isomers.
Answer:These compounds give different ions in aqueous solution. This can be tested by using AgNO3 solution and BaCl2
[Co(NH3)5Cl]SO4(aq) + BaCl2(aq) → BaSO4(ppt)
[Co(NH3)5Cl]SO4(aq) + AgNO3(aq) → no reaction
[Co(NH3)5(SO4)]Cl(aq) + BaCl2(aq) → no reaction
[Co(NH3)5(SO4)]Cl(aq) + AgNO3(aq) → AgCl(ppt)
Hence they give different precipitates with different solutions. Thus they are ionisation isomers.
Indicate the types of isomerism exhibited by the following complexes and draw the structures for these isomers:
(i) K[Cr(H2O)2(C2O4)2
(ii) [Co(en)3]Cl3
(iii) [Co(NH3)5(NO2)](NO3)2
(iv) [Pt(NH3)(H2O)Cl2]
Answer:
(i) K[Cr(H2O)2(C2O4)2 exhibits geometrical isomerism (Cis and trans) and optical isomerism of cis and trans type.
(ii) Optical isomerism exhibiting mirror images.
(iii) Ionisation isomerism- [Co(NH3)5(NO3)](NO3)(NO2) and
Linkage isomerism-[Co(NH3)5(ONO)](NO3)2
(iv) Geometrical isomers are seen in [Pt(NH3)(H2O)Cl2]
Question 2.
Give evidence that [Co(NH3)5Cl]SO4 and [Co(NH3)5(SO4)]Cl are ionisation isomers.
Answer:
These compounds give different ions in aqueous solution. This can be tested by using AgNO3 solution and BaCl2
[Co(NH3)5Cl]SO4(aq) + BaCl2(aq) → BaSO4(ppt)
[Co(NH3)5Cl]SO4(aq) + AgNO3(aq) → no reaction
[Co(NH3)5(SO4)]Cl(aq) + BaCl2(aq) → no reaction
[Co(NH3)5(SO4)]Cl(aq) + AgNO3(aq) → AgCl(ppt)
Hence they give different precipitates with different solutions. Thus they are ionisation isomers.
Intext Questions Pg-254
Question 1.Explain on the basis of valence bond theory that [Ni(CN)4]2- ion with square planar structure is diamagnetic and [Ni(Cl)4]2- the ion with tetrahedral geometry is paramagnetic.
Answer:According to the valence band theory , the central metal atom or ion under the influence of ligands can use its (n-1)d , ns, np (inner orbital complex) or ns, np, nd (outer orbital complex)orbitals for hybridisation to form equivalent set of orbitals of definite geometry.
In [Ni(CN)4]2- , oxidation state of Ni can be calculated as :
Using overall charge balance as the whole ion has overall -2 charge:
x + 4(-1) = -2 (∵ CN- has -1 negative charge)
x = + 2
Ni is in + 2 oxidation state.
Electronic configuration of Ni is: [Ar]3d84s2
Where, [Ar] = 1s22s22p63s23p6
Electronic configuration of Ni+2 = [Ar]3d8
Outer electronic configuration of Ni+2 = 3d8
Since there are 4 CN ions so they can either form tetrahedral or square planar geometry. And CN- is a strong field ligand (according to experimental data of spectro-chemical series) it causes pairing of the 2 unpaired electrons.
![](data:image/png;base64,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)
It undergoes dsp2 (one d orbital, one s and two p orbitals used by the ligands) hybridization and forms square planar structure.
Since all the electrons are paired so it is diamagnetic.
Paramagnetic compounds- those compounds which have one or more no. of unpaired electrons in their atomic orbitals.
Diamagnetic compounds-those compounds in which all the electrons in their atomic orbitals are paired.
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)
In case of [Ni(Cl)4]2- ion, Cl- is a weak field ligand so it will not pair the unpaired electrons of Ni+2 ion. Therefore it undergoes sp3 hybridization.
Overall charge balance:
X + 4(-1) = -2
X = + 2.
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Since there are 2 unpaired electrons in the d orbital so it is a paramagnetic compound.
Question 2.[Ni(Cl)4]2- is paramagnetic while [Ni(Co)4]is diamagnetic though both are tetrahedral. Why?
Answer:In [Ni(Cl)4]2- ion, Cl- is a weak field ligand so it will not pair the unpaired electrons of Ni+2 ion.
Electronic configuration of Ni is: [Ar]3d84s2 where [Ar] = 1s22s22p63s23p6
Electronic configuration of Ni+2 = [Ar]3d8
Outer electronic configuration of Ni+2 = 3d8
Overall charge balance:
X + 4(-1) = -2
X = + 2.
Therefore it undergoes sp3 hybridization. So it will have tetrahedral geometry.
![](data:image/jpeg;base64,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)
Since there are 2 unpaired electrons in the d orbital so it is a paramagnetic compound.
In [Ni(Co)4]:
Overall charge is neutral and oxidation state of Ni can be calculated as:
X + 4(0) = 0
X = 0
Ni is in zero oxidation state.
![](data:image/png;base64,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)
Co is a strong field ligand it causes pairing of the 4 unpaired electrons in d orbital. Also, it causes the 4s electrons to shift to the 3d orbital, thereby undergoes sp3 hybridisation forming tetrahedral geometry. Since it has no unpaired electron, therefore it is diamagnetic compound.
Question 3.[Fe(H2O)6]3+ is strongly paramagnetic whereas [Fe(CN)6]3-is weakly paramagnetic. Explain.
Answer:In [Fe(H2O)6]3+
Electronic configuration of Fe is: [Ar]3d64s2
[Ar] = 1s22s22p63s23p6
Electronic configuration of Fe+3 = [Ar]3d5
Outer electronic configuration of Fe+3 = 3d5
Overall charge balance:
X + 6(0) = 3
X = + 3
In [Fe(CN)6]3-
Overall charge balance:
X + 6(-1) = -3
X = + 3
In both the compounds Fe is in + 3 oxidation state.
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)
In case of [Fe(H2O)6]3+
H2O is weak field ligand so it does not pair the unpaired electron. Total no. of the unpaired electron, n = 5.
Spin only magnetic moment is given by:
μ = [n(n + 2)]1/2
μ = [5×7]1/2
μ = 5.916BM
In case of [Fe(CN)6]3-
CN- is a strong field ligand so it pairs up the electron.
Total no. of unpaired electrons = 1
Spin only magnetic moment is given by:
μ = [n(n + 2)]1/2
μ = [1×3]1/2
μ = 1.732BM
as we can see spin only magnetic moment of [Fe(H2O)6]3+ is more than [Fe(CN)6]3- .
so, [Fe(H2O)6]3+ is strongly paramagnetic whereas [Fe(CN)6]3 weakly paramagnetic.
![](data:image/png;base64,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)
Fe in ground state
Fe in + 3 oxidation state
Electrons from 5 CN- ligands
Question 4.Explain [Co(NH3)6]3+ is an inner orbital complex whereas [Ni(NH3)6]2+ is an outer orbital complex.
Answer:![](data:image/png;base64,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)
Question 5.Predict the number of unpaired electrons in the square planar Pt[(CN)4]2- ion.
Answer:In Pt[(CN)4]2- ion:
Overall charge balance:
X + 4(-1) = -2
X = + 2.
The oxidation state of Pt is + 2.
Since CN- is a strong field ligand, it causes pairing of the unpaired electrons.
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)
Therefore, now the 2 unpaired electrons from 5d orbital get paired and it undergoes dsp2 hybridisation. It forms square planar geometry. Since all the electrons are paired,
No. of unpaired electrons = 0.
Question 6.The hexaquo manganese (II) ion contains five unpaired electrons, while the hexacyano ion contains only one unpaired electron. Explain using Crystal Field Theory.
Answer:![](data:image/png;base64,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)
Mn in + 2 oxidation state:
In presence of CN- Ligands:
![](data:image/jpeg;base64,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)
d2sp3 hybridisation:
![](data:image/jpeg;base64,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)
Electronic configuration of [Mn(CN)6]4-:
![](data:image/jpeg;base64,/9j/4AAQSkZJRgABAQEAYABgAAD/2wBDAAoHBwgHBgoICAgLCgoLDhgQDg0NDh0VFhEYIx8lJCIfIiEmKzcvJik0KSEiMEExNDk7Pj4+JS5ESUM8SDc9Pjv/2wBDAQoLCw4NDhwQEBw7KCIoOzs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozv/wAARCAAtAVADASIAAhEBAxEB/8QAHwAAAQUBAQEBAQEAAAAAAAAAAAECAwQFBgcICQoL/8QAtRAAAgEDAwIEAwUFBAQAAAF9AQIDAAQRBRIhMUEGE1FhByJxFDKBkaEII0KxwRVS0fAkM2JyggkKFhcYGRolJicoKSo0NTY3ODk6Q0RFRkdISUpTVFVWV1hZWmNkZWZnaGlqc3R1dnd4eXqDhIWGh4iJipKTlJWWl5iZmqKjpKWmp6ipqrKztLW2t7i5usLDxMXGx8jJytLT1NXW19jZ2uHi4+Tl5ufo6erx8vP09fb3+Pn6/8QAHwEAAwEBAQEBAQEBAQAAAAAAAAECAwQFBgcICQoL/8QAtREAAgECBAQDBAcFBAQAAQJ3AAECAxEEBSExBhJBUQdhcRMiMoEIFEKRobHBCSMzUvAVYnLRChYkNOEl8RcYGRomJygpKjU2Nzg5OkNERUZHSElKU1RVVldYWVpjZGVmZ2hpanN0dXZ3eHl6goOEhYaHiImKkpOUlZaXmJmaoqOkpaanqKmqsrO0tba3uLm6wsPExcbHyMnK0tPU1dbX2Nna4uPk5ebn6Onq8vP09fb3+Pn6/9oADAMBAAIRAxEAPwD2aiikoARiQp2jJxxXEL4o1i2+IFroU13p1xDcKzSRIpje3A6YJPzk+1dpcLK9vIsEgjlKkI5GQp7HHeuZXwte6pNp0/iKWzuLjTpvOSe2iKPIw6A56D2FHUDO8W+PjY2kkmhP5slpfR2tw7RZi3MeV3eoruYzujVj1IBrgLr4bXclpfabb6nEljd6it8C8ZMiEHJX0IzXfxqUjVSckAAnGM0APooooAKKKSgBaKKKACiiigAooooAKKKKACiiigAopKWgAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAoopKAGTuY4JJByVUkD6CvO9B8UePvEunHUdN0/RxbmV4182Rw2VOOlehXf/AB6Tf9c2/lXlngTVL7TfCOl/ZGURHUJ5LwFc5gDYOPfJFAHR/aPib/z4aF/39esrW/Fnj/QJbCO80/Ry1/cC3h2SOfmPr7V2WtazcabPFBbWqTvJHJKd8mwBUGT261yPxDuftjeDLoLsE2pRPtz0zg4oA0ftHxM/58NC/wC/r0fafib/AM+Ghf8Af163P7db+3jZ+QDZ58kXIP8Ay367MfTv68U7UNfWw1WCw+yyy+Zs3yKQAm5go478mgDjG8WeP18Ur4cOn6N9ta2+0g+Y+zZnHX1rV+0/E3/nw0L/AL+vVOdlT47xsxAVdFJJPYbzXTaXrc93fmO4g8q3ugXsm7so4Offv9DQBzWra38RdG0q51K60/RDBaxmSTZK5OB6V1PhTUr3WPDVjqOoRxR3FzH5hWInaAenX2xVT4hf8k/1v/rzf+VTeCP+RJ0b/rzj/lQBu0UUUAFFFFABRRRQAUUUUAFFFFAHGfEXxDq+hQ6UmjyQxzX12IC0ybgM9KZ/Z3xJ/wCg7o3/AIDNVP4rf63wz/2FU/pWpfaw0fiM3QuitvaTpaNBzmQuMsce3BoAr/2b8Sf+g7o3/gM1Yui6r8Qtb1bVtOi1bSo30ufyZGa2bDn1FdNrmr3FvrqRwagIobdYTKg2kfNKFO8np8p9q5rw1qsek6944viQwF8oj7gs2QvTtz1oA2f7N+JX/Qd0b/wFaqWst8RdF0a81OXWtIkS0iaVkW2bLADOBXQ6Zqz2bXmm6heJNc2kQn88nClGGQCegwfzFc/qmsXeoeCPEMN9cRSSf2aJo1VdpwytnjuBgc0AN0V/iLrei2eqQ61pEcd3Csqo1s2VBGcGr39m/Er/AKDujf8AgK1R+Hr508B+GtLtp/s93f2iLHKQfkAXJI9/QfX0rWHiRx4ZmvYjFJdWsnkPuJ2M4YLnPGR34oA5/W3+Iuh6LeapNrOkSR2kTSsi2zZYDsKXRj8RtZ0az1OLWtIjS7hWVUa2bKgjODV/xRf3F78PvE6XQh821SWEmHIBAUHOCTjrTPDV9O3hLw9pGnXEcN7Jp8czMwB2RgDt3yePpmgBf7N+JX/Qd0b/AMBWo/s34k/9B3Rv/AZq1ZvEjf8ACOS6hAIDdxSCGSJnyqSbgpHBqzY6je/25Npl8bYlIFlR4QVzk4wQSaAOH07VviDqPijU9Aj1bSlm01UZ5DbNtfcM8Vtf2b8Sf+g7o3/gM1ZOmalBpPxQ8YXdwyhRHbqoLAbmKgAZPqa62DVLrT7q3i1a4gZL9v3LKwHluekf+0PRqAMj+zfiV/0HdG/8Bmo/s34k/wDQd0b/AMBmrW8TardWAghsbmKOdxI7BlDHaqFunpkYzWvp90t7p9vcq6P5sYYlDkZxz+tAHnD6r8Qk8Yx+Gv7W0ozyWpuBL9mbaADjH1ra/s34lf8AQd0b/wABWqlfzx2vxriuJjtji0aR3PoAa3tO1e4S+gnvriM22rZNugcHySPur75Hf1oAzv7N+JX/AEHdG/8AAVqP7N+JX/Qd0b/wFarOpa7f+ZqtxY31uLbT1iIUIHD7uuWrqIJ47iFZYpEkVh95GBH50Aee6/P8RPD+h3erTazpMsdqm9kS2bJ+ldvoN3LqGg6fez4MtxbJI+0YGSoJrG+Jf/JPNZ/69z/MVp+FP+RS0j/ryi/9BFAGhd/8ek3/AFzb+VeO+E4408Go3Km4S6jY5xvHnDj617LKgkjaMnAdSpx71wUPwmtraIQ2/iDVIolcukasuFYnJI44oA2Nagj0/VEvriKe4tHtmtookJIicjAAH+10z64rl/GVjcafbeC7W4keWRNUjzubdt5GFz3A6fhWyfhxM33vF2tnBzzMD/Sq938KY75oWu/E+sTmB/MiLyg7G9Rx1oAtPBEfFP8AZO1vs/277T5WDjPlht+f9/JqfxHp9w+rM0aTO99HHHbyISPIlRtwPsO/4VX/AOFdXH/Q4a5/3+H+FH/Curj/AKHDXP8Av+KAM+e2WX42xWs+6VH0Io5bq43EHP1q74eiiub7Q43JkFnaytGpYnyyG2jP4cc1CfhTGdQGoHxPrH2sJ5Yn80btvpnHSpI/hh5LtJF4o1eN2+8yOoJ+pAoA2PiF/wAk/wBc/wCvN/5VN4I/5EnRv+vOP+VYNx8MTd2729z4q1qaGQbXjeYEMPQ12llaxWNlDZwKFigQIgA7AYoAnooooAKKKKACiiigAoopKAFopKWgDzz4rkLJ4ZLEADVUyScY6VqvC58YC73WxtPOWXz/ALQnGImXG3rnJFbWueG9I8SW8cGr2a3UcTbkVmIwfXgisT/hVXgn/oBx/wDf1/8A4qgCTVbRJtU22ktobLUcLqLGVAyBeQV9S33T6da5Xw3HDNqnju0t5IAZLnZCrSKAeDjBNdN/wqrwT/0A4/8Av6//AMVR/wAKq8E/9AOP/v6//wAVQBLptvDcpqSaotvBFeJEgjNwjEhU2k8H1rG1yBl8Ha7dajcWhu0sZLa3EUin90Bwx/2m4JHatT/hVXgn/oBx/wDf1/8A4qj/AIVV4J/6Acf/AH9f/wCKoApeH5A/gLws0BhmktVhlePzlVsBGB6n3FXY9PjfwzZxTPaC+tJDMkTTKV3bidpwcHINH/CqvBP/AEA4/wDv6/8A8VR/wqrwT/0A4/8Av6//AMVQBneJUt/+EM8S6lO0EF3fWrDyVlUlVA4BwcFj3/CneHHEfh/wpfW6Q3DW9hslUTojjcq46n2PFalt8MvBtrOs0ehQF16b2Zh+ROKbL8LvBc0rSvoUO5zk7XcD8gaAG2mkWb+H7KO4ksodQtWMiFpFYKxOcNg4birkMVtfarHqmpvZxy267YI1lUlT3YsDz7DtVL/hVXgn/oBx/wDf1/8A4qj/AIVV4J/6Acf/AH9f/wCKoA57TPs138SfGsbSW7Ca1iWMu67SxTA5NdFpMbHUrOa+ht4Y7SyEAZ7iN8vntg/rSf8ACqvBP/QDj/7+v/8AFUf8Kq8E/wDQDj/7+v8A/FUAXdajSaaO+0u7sheqphYzSDaY26/iOo/KtDTzpmm2MNnBdwBIlx/rF5Pc/ieawv8AhVXgn/oBx/8Af1//AIqj/hVXgn/oBx/9/X/+KoAybi4tX+N1s7TwtEdJcElwV69Kv6CiR6hZLcwpElpbzIzyMu3c0mRt59Kn/wCFVeCf+gHH/wB/X/8AiqP+FVeCf+gHH/39f/4qgCw8Js3kstMurKOxueS5dM2x74H8We2ela9k+lafapbWtxbxxJ0AkXr3NYH/AAqrwT/0A4/+/r//ABVH/CqvBP8A0A4/+/r/APxVAB8R7y1k+H+sIlzCzG3OAJASeRWz4U/5FLSP+vKL/wBBFY3/AAqrwT/0A4/+/r//ABVdTa2sNlaxWtugjhhQJGo/hUDAFAH/2Q==)
Explain on the basis of valence bond theory that [Ni(CN)4]2- ion with square planar structure is diamagnetic and [Ni(Cl)4]2- the ion with tetrahedral geometry is paramagnetic.
Answer:
According to the valence band theory , the central metal atom or ion under the influence of ligands can use its (n-1)d , ns, np (inner orbital complex) or ns, np, nd (outer orbital complex)orbitals for hybridisation to form equivalent set of orbitals of definite geometry.
In [Ni(CN)4]2- , oxidation state of Ni can be calculated as :
Using overall charge balance as the whole ion has overall -2 charge:
x + 4(-1) = -2 (∵ CN- has -1 negative charge)
x = + 2
Ni is in + 2 oxidation state.
Electronic configuration of Ni is: [Ar]3d84s2
Where, [Ar] = 1s22s22p63s23p6
Electronic configuration of Ni+2 = [Ar]3d8
Outer electronic configuration of Ni+2 = 3d8
Since there are 4 CN ions so they can either form tetrahedral or square planar geometry. And CN- is a strong field ligand (according to experimental data of spectro-chemical series) it causes pairing of the 2 unpaired electrons.
It undergoes dsp2 (one d orbital, one s and two p orbitals used by the ligands) hybridization and forms square planar structure.
Since all the electrons are paired so it is diamagnetic.
Paramagnetic compounds- those compounds which have one or more no. of unpaired electrons in their atomic orbitals.
Diamagnetic compounds-those compounds in which all the electrons in their atomic orbitals are paired.
In case of [Ni(Cl)4]2- ion, Cl- is a weak field ligand so it will not pair the unpaired electrons of Ni+2 ion. Therefore it undergoes sp3 hybridization.
Overall charge balance:
X + 4(-1) = -2
X = + 2.
Since there are 2 unpaired electrons in the d orbital so it is a paramagnetic compound.
Question 2.
[Ni(Cl)4]2- is paramagnetic while [Ni(Co)4]is diamagnetic though both are tetrahedral. Why?
Answer:
In [Ni(Cl)4]2- ion, Cl- is a weak field ligand so it will not pair the unpaired electrons of Ni+2 ion.
Electronic configuration of Ni is: [Ar]3d84s2 where [Ar] = 1s22s22p63s23p6
Electronic configuration of Ni+2 = [Ar]3d8
Outer electronic configuration of Ni+2 = 3d8
Overall charge balance:
X + 4(-1) = -2
X = + 2.
Therefore it undergoes sp3 hybridization. So it will have tetrahedral geometry.
Since there are 2 unpaired electrons in the d orbital so it is a paramagnetic compound.
In [Ni(Co)4]:
Overall charge is neutral and oxidation state of Ni can be calculated as:
X + 4(0) = 0
X = 0
Ni is in zero oxidation state.
Co is a strong field ligand it causes pairing of the 4 unpaired electrons in d orbital. Also, it causes the 4s electrons to shift to the 3d orbital, thereby undergoes sp3 hybridisation forming tetrahedral geometry. Since it has no unpaired electron, therefore it is diamagnetic compound.
Question 3.
[Fe(H2O)6]3+ is strongly paramagnetic whereas [Fe(CN)6]3-is weakly paramagnetic. Explain.
Answer:
In [Fe(H2O)6]3+
Electronic configuration of Fe is: [Ar]3d64s2
[Ar] = 1s22s22p63s23p6
Electronic configuration of Fe+3 = [Ar]3d5
Outer electronic configuration of Fe+3 = 3d5
Overall charge balance:
X + 6(0) = 3
X = + 3
In [Fe(CN)6]3-
Overall charge balance:
X + 6(-1) = -3
X = + 3
In both the compounds Fe is in + 3 oxidation state.
In case of [Fe(H2O)6]3+
H2O is weak field ligand so it does not pair the unpaired electron. Total no. of the unpaired electron, n = 5.
Spin only magnetic moment is given by:
μ = [n(n + 2)]1/2
μ = [5×7]1/2
μ = 5.916BM
In case of [Fe(CN)6]3-
CN- is a strong field ligand so it pairs up the electron.
Total no. of unpaired electrons = 1
Spin only magnetic moment is given by:
μ = [n(n + 2)]1/2
μ = [1×3]1/2
μ = 1.732BM
as we can see spin only magnetic moment of [Fe(H2O)6]3+ is more than [Fe(CN)6]3- .
so, [Fe(H2O)6]3+ is strongly paramagnetic whereas [Fe(CN)6]3 weakly paramagnetic.
Fe in ground state
Fe in + 3 oxidation state
Electrons from 5 CN- ligands
Question 4.
Explain [Co(NH3)6]3+ is an inner orbital complex whereas [Ni(NH3)6]2+ is an outer orbital complex.
Answer:
Question 5.
Predict the number of unpaired electrons in the square planar Pt[(CN)4]2- ion.
Answer:
In Pt[(CN)4]2- ion:
Overall charge balance:
X + 4(-1) = -2
X = + 2.
The oxidation state of Pt is + 2.
Since CN- is a strong field ligand, it causes pairing of the unpaired electrons.
Therefore, now the 2 unpaired electrons from 5d orbital get paired and it undergoes dsp2 hybridisation. It forms square planar geometry. Since all the electrons are paired,
No. of unpaired electrons = 0.
Question 6.
The hexaquo manganese (II) ion contains five unpaired electrons, while the hexacyano ion contains only one unpaired electron. Explain using Crystal Field Theory.
Answer:
Mn in + 2 oxidation state:
In presence of CN- Ligands:
d2sp3 hybridisation:
Electronic configuration of [Mn(CN)6]4-:
Intext Questions Pg-256
Question 1.Calculate the overall complex dissociation equilibrium constant for the ion [Cu(NH3)4]2+ , given that β4 for this complex is 2.1×1013.
Answer:given: β4 = 2.1×1013
The overall complex dissociation equilibrium constant is the reciprocal of the overall stability constant,
⇒![](data:image/png;base64,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)
⇒ The overall complex dissociation equilibrium = 4.7×10-14
Calculate the overall complex dissociation equilibrium constant for the ion [Cu(NH3)4]2+ , given that β4 for this complex is 2.1×1013.
Answer:
given: β4 = 2.1×1013
The overall complex dissociation equilibrium constant is the reciprocal of the overall stability constant,
⇒
⇒ The overall complex dissociation equilibrium = 4.7×10-14
Exercises
Question 1.Explain the bonding in coordination compounds in terms of Werner’s postulates.
Answer:Bonding in coordination compounds in terms of Werner’s postulates is explained as:
a) Metals can show two types of valencies which are Primary valency and Secondary valency.
1. Primary Valency: Primary Valency shows Oxidation state. Primary valencies are ionizable.
2. Secondary Valency: Secondary Valency shows coordination number. These are non-ionizable.
b) Both Primary and secondary valency of the metal are to be satisfied which is done by negative ions in case of primary valency and negative or neutral species in case of secondary valency.
c) Metals have a fixed number of secondary valencies/ Coordination number around the central atom, these secondary valencies are placed in such a way which leads to a specific geometry of the coordination compound.
![](data:image/png;base64,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)
Question 2.FeSO4 solution mixed with (NH4)2SO4 solution in 1:1 molar ratio gives the test of Fe2+ ion but CuSO4 solution mixed with aqueous ammonia in 1:4 molar ratio does not give the test of Cu2+ ion. Explain why?
Answer:The reaction is given below:
FeSO4 + (NH4)2SO4 + 6H2O → FeSO4(NH4)2SO4.6H2O (Mohr Salt)
FeSO4, when reacted with (NH4)SO4, does not form any complex whereas they form a double salt, FeSO4.(NH4)2SO4.6H2O - (Mohr salt) which dissociates into ions in the solution. So, it gives the test of Fe2+ ions.
CuSO4 + 4NH3 + 5H2O→ [Cu(NH3)4SO4].5H2O
CuSO4 solution when mixed with aqueous ammonia in 1: 4 molar ratio forms a complex with formula [Cu(NH3)]SO4 in which the complex ion, [Cu(NH3)4]2+ does not dissociate to give Cu2+ ions. Therefore, it does not give the tests of the Cu2+ ion.
Question 3.Explain with two examples each of the following: coordination entity, ligand, coordination number, coordination polyhedron, homoleptic and heteroleptic.
Answer:1) Coordination Entity: Coordination entity is a charged entity having positive or negative charge in which the central atom is surrounded by molecules which may be neutral/negatively charged called Ligands.
Examples:
i. Cationic Complexes: [Cu(H2O)6]2+ , [Al(H2O)6]3+
ii. Anionic Complexes: [CuCl4]2- , [Al(H2O)2(OH)4]-
iii. Neutral Complexes: [Co(NH3)4 Cl2] ,[Ni(CO)4]
2) Ligands: Ligands are the neutral or negatively charged entities surrounding the central metal atom of the coordination complex which possesses at least one unshared pair of electrons
Example: F-, Cl-, Br-, I-, H20, and NH3
3) Coordination Number: Coordination Number which is also called as Ligancy is the total number of ligands that are attached to the central metal atom of the coordination complex.
Example: [Cr(NH3)2Cl2Br2]− has Cr3+ as its central cation, and has a coordination number of 6
Al3+ has coordination number 4 in [AlCl4]- but 6 in [AlF6]3-.
4) Coordination polyhedron: Coordination polyhedron is defined as the spatial arrangement of the ligands around the central atom of a coordination complex.
Example:
![](data:image/jpeg;base64,/9j/4AAQSkZJRgABAQEAYABgAAD/2wBDAAoHBwgHBgoICAgLCgoLDhgQDg0NDh0VFhEYIx8lJCIfIiEmKzcvJik0KSEiMEExNDk7Pj4+JS5ESUM8SDc9Pjv/2wBDAQoLCw4NDhwQEBw7KCIoOzs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozv/wAARCAC3AUEDASIAAhEBAxEB/8QAHwAAAQUBAQEBAQEAAAAAAAAAAAECAwQFBgcICQoL/8QAtRAAAgEDAwIEAwUFBAQAAAF9AQIDAAQRBRIhMUEGE1FhByJxFDKBkaEII0KxwRVS0fAkM2JyggkKFhcYGRolJicoKSo0NTY3ODk6Q0RFRkdISUpTVFVWV1hZWmNkZWZnaGlqc3R1dnd4eXqDhIWGh4iJipKTlJWWl5iZmqKjpKWmp6ipqrKztLW2t7i5usLDxMXGx8jJytLT1NXW19jZ2uHi4+Tl5ufo6erx8vP09fb3+Pn6/8QAHwEAAwEBAQEBAQEBAQAAAAAAAAECAwQFBgcICQoL/8QAtREAAgECBAQDBAcFBAQAAQJ3AAECAxEEBSExBhJBUQdhcRMiMoEIFEKRobHBCSMzUvAVYnLRChYkNOEl8RcYGRomJygpKjU2Nzg5OkNERUZHSElKU1RVVldYWVpjZGVmZ2hpanN0dXZ3eHl6goOEhYaHiImKkpOUlZaXmJmaoqOkpaanqKmqsrO0tba3uLm6wsPExcbHyMnK0tPU1dbX2Nna4uPk5ebn6Onq8vP09fb3+Pn6/9oADAMBAAIRAxEAPwD2aiiigAooooAKKKKACiiigAooqtcXiQHaqmST+6O31oAs0Vh3Op6kuTHHCg9CCaof8JhNZyY1CzDR93hPI/A9aAOroqvY39rqVql1ZzLNC/Rl/kfQ1YoAKKKKACiiigArl0+IvhiXVRpsV88shlEPmRwO0W8nAXeBjrxW1rUNxc6HfwWpK3EttIkRHUMVIH61wvw78WeHNP8ACWnaJcXUdrqUb+RJaSIRIZS/pjnJI5/woW4PY9IorwKyvL6fV1uri9htfEK6pteSfUZBLt348oQBSNuDjrWhrmnrPaeONZa8vFudM1INaBLhlSJiVywUHGT0/ClfS/8AXT/MdtbHsSapZPqsmlrcKb2OITPDg5CE4B9OtW68qtrHRYvi/Hcai7RXF1YwXFsWlZRLcE4OOcH/AHelUdAgs9O+GWqeJrn+0Lu4PnW5EV0ylY/NA2r1CjPJOM8mnsJav7j1jVNQh0nSrrUbhXaG1iaVwgyxCjJx70umahFqul2uowK6xXUSyoHGGAYZGffmvFNDukWPxdZWdzbtZHQnl8q1uZZolfHUNJznBwe1eteC+fBOif8AXhD/AOgCnbT+vP8AyFf+vuNuiiikMKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigCG6m8mHI+8xwv1qK3tlC5PJPJJqHVJPLltgehJqaK5UKMmgCO7hAQ8VyurQKytxXT3l2rIQK5jVJhhqAOe0DW5PDniaJGciyvXEcyE8KTwr/UH9K9arwPxDLmQbfvA5Fe62TtJY27v95olLfXFAE9FFFABTJporeF5ppFjijUs7ucBQOpJp9eTeK9d1b4heIJfBnhhxHp8JxqF8DlSO4yP4e2OrH2zQB3XhfxnpXi8339leeyWUgjaSSPar5zgqe44PoenHNbBsrQ3P2k2sJn/wCevljd+fWqnh/QrLw3otvpVgm2KBcFiAGkbuzY6k1yNp481KXx0LSWKAaDcXkthbzBTvM6KCcnOME5A4/lR1sHS53Rs7VrkXJtojOOkpQbvz60GztWWVWtoisxzKCgw59/WuS0v4gC98a6noM2nXMMNoQI7gwMAuFJYyE8KvHynuKmsfiV4ev9Rgs4zdol1J5VtdS2zLBO/TCuetC1B6HUNa27yRyPBEzxf6tigJT6HtSCG2t7doxFFFBgllChVx3z2rlLr4o+HLK7uLaf7aptbk29xILZikJBxlmHABOcd+OlXdI8XaH4subvSIVnLeTuaO5gaMTQtxuXPVTn9aNw2NTTxo19Zi401bKe2kUxiSBVZGXPK5HGM9qvIiRIscaqiKMKqjAA9AK8h0e4m+E/jd9DvWJ8PavJvtZmPETcDJ+nCn2wa9goAKKKKACiiigAoopjyxx/fdV+pxQA+imq6uMqwYeoOadQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFAGXr8EkmnGaFS0kB3gDqR3/SsCDWFeMENnNdnXEeJ/DE1u5vtHdVMjfPbMcAnrlT2+lADrjU12n5qwb/Uo8Nuasi7l1qHKy6ZdKfUJkfmKyvJv76/t7SZWtzcyrGpcdMnGaALek6dJ4l8T29pGpMW8NKw/hQHk/wBPxr3MAKAAMAdKxfDPhey8M2Rit8yTyczTsOXPp7D2rboAKKK8/wDiH45vNNuofC/huJrjXb4AArg+Qpzz/vcE88AcmgDP+IHjC81nUF8EeEmea/nbZdzwniJP4lz2/wBo9unU8dl4Q8Iad4O0hbGxXfI2GnuGHzTN6n0HoO351Q+H3geHwbo5WUpNqVz81zcAdf8AZB9B+p5rraAKuqG8Gl3R09Fku/JbyFZtoL44ye3NeZyfCjUrfwram01q+k1e1ZLmO1kuB9lWfcC2Bjjq3Oa9WooA4X/hHNek8UavM8Fuun6/ZJFcyCb95bMsRUhRj5uTWdaeEvFl3ZaL4f1SHT4NM0e4jmN3DKWecR52gLjgnPJNel0ULQDze+8Fa3ceGPFlikUJn1XVDc2wMoAZNynk9jgHiugh0K+T4hx60UQWa6SLUsH58zfnGPTHeuoooWn9eVgev9edzn/GvhS28Y+HpdNmKxzA+ZbzEZ8uQdD9OoP1rmvhf4tuZ1n8J683lavpZ8tA+AZY1GMe5XHXuCD6mvRa84+J/ha7Elv4y8Pjy9V0w75QgwZYx9OpA491JFAHo9FYXg7xTa+LvD0GpwbUkI2zxA58qQdR9PT2rdoAKKKq6jKY7XAODIQn50AV7i5mumMdsxSMcFx1b6Vl3WkIwJcbz6tzW7axqsYAFF1Gvlk0AcDeW1zpzmaxuJLaRehRsD8R0NbnhPxh/bEzaZqAWLUI13KV4WZR1I9CO4qDVgCrV59qlzJpWqW2pW52y20ocEfqPxGRQB7nRUcEqzwRzJ92RQw+hGakoAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACszWz+5hH/TT+hrTrA8Vana6ZDZtdv5ccs2wPjIU7T1oKjGU3yxV2Zd+cRmuNuOfFOkj/AKek/wDQhXV3V7aTwF4bqGRT3WQGuOkurc+MdHjEyuzXcYwhyfvCgOSV7WPa6KK5vxx4ytfBmi/bJU8+6mby7a3B5kfHf/ZHc/Qd6CSh8Q/HkPhTT/sdk3na1djbawKu4rngMR/Idz+NV/h34D/sOI67rRa6169HmSyS8mDdyVH+16n8Bx1pfDzwXetqE/jHxVGsmr3reZBG45twe+OxxgAdgPfj0igAooooAKKKinnjt498jYHYdzQBLRWLc6nfuD9miSJexcbjWTN4g1qyJZlgnUfwlCv6igDsKKwtD8V2OtSm1INteKMmCQ/eHqp7/wA63aACkIyMGlooA8e1GKX4R+OY9Std3/CN6u+24iUcQNk8AD+7nI9RkV67bzxXVvFcQSLJDKgeN1PDKRkEfhVPXdFs/EOjXOl3ybobhNpPdT2Ye4PNeefDvWr7wtr83w/8QSDdES2nTkYEikk7QT1B6j0wR6UAep1na2Slmko6JICfp0/rXN/D3xdqPim512O/SBRYXflw+UpHyktweefu9fetzxPrOn6RpbG/kAE/yKmMlvXA9qCoxlOXLFXZGuqOq/u1GB/EapXXidIzsugEU8b16D6iueXxlo1wBDHM8LdB5qbQfxrnvEOp4DAHJPSm00XUo1KTtNNHYancqVJBBBHBHevPtec3EohTlnbAA9av22reRosCXDkuqY564zx+lbPgXwvPq+qprl9EUs4G3Qqw/wBaw6H6D+dIyPTbCFrbT7aBvvRRKh/AAVYoooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACuC+LX/IDsf+vn/2U13ckiRRtJIwREGWZjgAeteQePPFkfiKSK0sof8ARbaQsJW6yHGMgdhWlNNyPVymhUqYmMorSO5xUvSp/DQz450MdP8AS4/51Xm6VVW4ls9Sguoow7RAnB4HQj+taz2PfzJOULI9D8M+PZIrvxR4q1fUZv7JWYQWVozZ3vyQqLng7QM/72T0qfwR4ZvvGuqr458WEyAtmwsyCERQeGwf4R2Hfqffyrw1peuX99D9j0OXV4rSQt9ndG8kNjPzEEDsOCecYr1GLwv8SPErFda8QjSLbAX7PZ/wgdsJgdh1Y1zHxjTW56w8scf+sdU/3jiiOaKXPlyI+P7rA1hnSBFbRxyyPO8cYUyynLPgYyfc9awdS0/ySZIWaJx0ZCVI/KgR3tFcP4e8ZTR6hHpWsuG807YLk8ZbsrfXsa7igArNQfbbgytygOEHoKvTkiCQjrtOPyrN0ydfITntQBde2XZwKwdTgXa3FdA9yiofWuf1KcMGoA4HXIpYJkubR2juInDROnUN2xXpmjeIIb3TLaS+ZbS7ZB50Mh27W7/hXL6NZx6j4liWQBkhBlIPqOB+prspNKgkzlVP4UAXEkjlGY3Vx6qc0+ud1HSrTT7Ke9YbFgjLkocE4HTivL4/Fvia3maSLVpwC2dj4dR7AEHirjBy2PQweXVsXGUqeyPY9cvLzT9Fu7vT7E311FGWit1ODIfT+v4V4Z458aQa/bwNqei32h+I9ObdbzLwp55ByAw5HHXB+prpbX4n+Ibfi4gtLoe6FD+hx+lVPE3jW78U2aWj2kVtbjmROHLsOnJHAp+zlc6YZJi3UUGrLuQ/B7xNp+jWWs3Ws3nlvd3CMpKli5wxY4A9SKpeLvFCeItckuRIVt4/3dujDGF9fqetZpgVVAVQAOgAqpcQgg8VqqfLqe5h8rWCftE7y/rYr3U2Aea3/AWiXHjDUmtJpHW0tRuklHUA9FHvn9M1yNwrodinIY4A9K+ivAfhePwr4ahtSAbqb97cuO7kdPoBx/8ArrObueNmlfn91rUj074d6BYSrNJFJeSLyDcvuA/4CMCuoVQqhVACgYAA6UtFZHhhRRRQAUUUUAFFFFABRRRQAUUVUuL9YiUiQyuOoHAH40AW6KwLnVtTj+ZIoAPQgn+tVofGkcEoj1S2MCk/66M7lH1HUfrQB1FFQC9tTEsqzxsjjKsrZ3D2qM3wbiGF39zwKALdNd1jUs7BVHUk4Arzzxh4x1zTdVbT7TybdRGrbwm5jke/H6VxN3e6lqbbr69nuPaRyR+XStY0nJXPewmR1q8FUlJKL+bO5+Inim1l09NK068jmaZ/9IMTbsKO2R6n+VeeomeKiuEWLYQR1wcULNt5FdEIqKsfWYHDU8HT9lF38xbiMLWdcAYNXJpy3WqUwZlJCkj1okGJkmipa6tqOj3Lvp97PamUbZPJkK7h2zit7SfGeru/2a41K5YkfK3mnP0NcncnMmPSpdPRnvY9uflOTXNI+PxKi1K6PVvDvjW7t7+K2vrhp7SZgh8w5MZPAIP9K67UwPmFeO2NrLeX8FvFkvJIAPz5NeqajdAggHNZninG+JEBjYg4I5BHY16n4U1N9Y8M2F9IcyyRASH1YcH9RXkniGfgrnk16f4AtntfBlgrggurSYPozEj9KAOi61yM8z6TqElpJkKTuiY/xKf84rr6o6rpNrq9t5NwCCOUkXhkPqKAMF9TUr96sm+1ANkbqTUPCviK0Yi08q+j7EPsb8QeP1rKHhPxbfybTaR2yk8vLMOPwGTQAul69Dp2syM8mDJHtH1zXU23iyCTAWdSfrT/AAv4Es9BkF5dSfbb/tIw+WP/AHR/Wt650bTLvP2iwt5Ce5jGfzoA5Lxf4gWTwpdIjglyi/huGa8zW9U9QDXsV/4C0K/geExTQI/URTEfoc1zF38G4OTYa1PGeyzxB/1GK2p1OVWPocqzOnhKTpz6u/5HCtPEUY7eccUyLG0V0N78K/EtqpaCa0vFAzhHKsfwI/rXKiRwMcrjgg9c1vGakfTYXMKWIbcHexoMi+XnvWbP3qOW8kj/AIsj0NRm4WaPev4j0ocky6uIhK8epEloLy42MMoBlq7Ow8ceJ9NhjgjvVmijUKqzRBsAcAZ4P61y2mz+U0pOMkgVoi6jbqopKMWtTnpYTDVqd6kU2zuNM+KGrT3MVtLo0NxJIwVRDIUJJ+ua7ZPECLxcWc8R77QGH6V578O7e3ufEhnYDFvCzjPqcAfzNeomC3k9K56iSdkfKZvQoUK6p0VbTUgj1vTZMD7SqE9pAV/nRcaj/BaBZWI+/nKj/GmXlhAtu8m1Tgccd6ksrVIoVUAAAVmeQZN0uoyAs15Kvsh2j9KxptX1zS38yO7M6jrHONwP49RXZ3MA2E1y2rRqVagDY8OeJ7TxBG6Kpgu4R+9gY8j3HqPetuvEri/l0DXbbVbckNDIN4H8aH7yn8K9qikWaJJYzlHUMp9QaAH0UUUAVruUqqxIcPJ39B3oitlVAAKqXk2zU1U9oxj8zVtLlQOTQBUvYQFPFchrVsrowx2rrb+6VhxXKatMNrUAdP4dhtjoNlIiKo8kDgdxwf1rRe5t4R94V5xpPidbO0ls5ZMeU5ZMn+E//XqKXxXJdS+VZRS3Mh6LChY/pQA/4lyJ9stL+IDDoYnPuDkfoTXAS6ge7V3Vz4V8U+JrUwy2qWMTEMHuXwQf90ZNWtM+C1im19X1Se6bvHABGv58n+VbRqWVj6PCZx7HDKnLdHl02oL0Ld6etz2PBHUGvoDSvBvh3RcGx0m3Rx/y0dd7/wDfTZNZnin4caP4mka6BaxvT1nhAw/+8vf68Gj2oo53Jz95aHjFsyzS/Nyo7etXJUDLXQ3Hwk17TFlure/tbxI1LeWqsruB6DkZ/GsrR9PutavI7Ozj3yv68BR3J9BW0JJo+hwGNo16UnfbcwYrGwfV7canJLFZu+2aSLG5Ae/Pp/Ku1vvAum+HrgI8k720/wA0NwGGJB6Zx1rem+GenwWZ+1Sy3MxHJU7VB9h1rS8JSwvayeFdUQTpCubYTc74/wC79V/l9K5ptN6HyGZV6NWo3Rbsczp8emaTl7VSZWGDI7ZbHoPSq9/rirn5s12F78MtMncta3t3aKf4AwdR9M8/rTLP4V6PDKJLy6urzB+4zBAfrjn9ag8s4jQNDvPGGrqNrJZxsDPLjgD+6Pc17XFEkMSRRqFRFCqo7AdBUdpZ21hbJbWkCQQoMKiDAFT0AFFFFABRRRQAUUUUAFFIzKqlmIAHUmsy41yOPIggefHcfKPzoAm1e4mgsJBbMqXEg2xswyFPrjvjrXl2o+BokiZ01J2mPJMkfDH8DXV6jr8zTmSexcIBhdjg4/CsHUtagnhZoZM46qRgr9RTUmtjpoYuth7+zdrnl+sQzWFw0E64YdCDkH3FU7WfykxgsztworttG8Pt418TQW7g/ZLdvMuHH9z+79SePzr2PT/C+g6VIJLHSLSCQdHSIbh+PWq5zseYSb5nueTeD/hjqWuJJfau82m2zr+5TaPMc+pB6D9TWvd/B7UIyTY61DKOyzxFT+YJ/lXq9FLmZzrH4iLvGVjynQPCnirw1ezSPZR3Mcke3dBMD3z0ODW6ddvLT/j7srqD3eJsfnXc0Um7mFatOtPnnucbD4lhvdsKzAlmHGa6K3ul2Dmn3mlWd5G4a3iEpHyy7BuU+oNcouoTWU72d0Nk0ZwQe/uPakYnT3V6pjIFczqc42tzST6qpU/NWHqGpxlW3OAPrQBzPiSUOCo6mvbNFjeLQ7COT7620Yb67RXknhvQ5fFXiNCUP2G2cPO/Y46L9T/KvaOnAoAWiiigDC8Sq8Cw36AlY/kkx2B6H8/51mpqyso+auskjSaJopFDo4wykcEVweteEdUsHabR/wDSrc8+QzYkT2BPBH60AT3WpLtPzVzupajHsYs1ULo66r+U2j3wf08lqm03wL4i1udWu4jYW+fmeb72PZev54oAi8F6IPEXibzLiESWdsN8oYcN/dX8Tz+FexW1pbWcYjtbeKBB/DGgUfpVTRNEstA05LKyTCjl3P3nb1JrRoAKKKKACiiigArloNGg8O+Iru+gQLDqJB4H+rbksPoTzXU1Bd2qXls8EnAYcEdVPY0FxnKKaT33B1W4h9ciuL13T5lvI7nT2xd2774yOx9D7Hoa6GzN20bWsmUKHa7D+L6VbNjGiYCgUEFOLxRaLFGbyOW3kKjeNm5VPfkdq1LW8tr6LzbWdJk9UbOPrXPalaIVPFcfc3N5oV8L/TpNkin5kP3ZB6MKAPWKKz9D1e313SINQt+FlHzKeqMOCp+hrQoAKKKKACiiigAooprttjZvQE0AUJyb2cxg/uozjH94097JQnC1Dpki+Sp7nk1oNKgQkmgDmdTtF2nivPPEljt3SRfK46Efyr0rU5Qd2K4XX2Uo9AHY/DbTrOz8JwXNswkkvP3kz4/i6bfw6fnXWVwnwlmd/Dt3Cx+SK7bZ7ZANd3QAUUUUAFFFFABWdq+h2WsxBblCsij5JUOHX8f6Vo0UAef3nw/1bcRZ6tA6dvOjKkflmmWfwukllD6vqpkQHmK3Xbn/AIEf8K9DooAq6fp1npVmlpYwJBCnRVHX3PqatUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFITgZpaSgDOsJQ4MhPLEk1fMi7SSRXMQ3ZtLiW1kOGicj8O36VYfUQV+9QA7UZF5ritcZSjVvX18CDzXI69dARMd3JoA6D4TXbldVsiSY0kWVfYnIP8hXoteffCbT3i0++1B1IFxIEQ+oXOT+Z/SvQaACiiigAooooAKQjIIPQ0tFAHKJctp95LZyHBjb5fdexqw+ogr96ruuaGmrRB45PJuox+7kxwfY+1cNqK61pRK3dhMVH/AC0iUuh/EUAat9egg81xPiG7wpXPJqw13ql/J5dnp91M57LE3+FdJ4Z+H1zJdx6l4h25Q7o7QHPPYsen4UAbvw+0iTSPCsImXbNcsZ3BHIz0H5AV09FFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFAHPeJtDnvVF7p+PtcYwyE4Eq+n1rhZdda3kaC5V4Jk4aOQbSPzr1uql9pdhqSbL6zguAOnmIGxQB45e+IFIO18mnaF4b1Xxbdq2x4bIH57hhxj0X1NeqW/hHw9ayCSHR7UMOhMef51rqqooVVCqOgAwBQBBYWNvptjDZWqbIYVCqP896sUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFRzymG3klWNpCiFgiDJbA6D3oA5K6+ICW3jmPw+bAm0Mq273/AJnCTshZUxj6Dr3rsa8bk8D+Mrzwlc6i9+sdzPdNqn9nG0BmEwPyjfnIOAOPwr0nR9a1HUL1ba60O5s4/scc5uJDhTIwG6PHYjn8qOnmD3J9dvNXsbYT6XY2t2EVmmFxctFtAGRjCNnv6VR0fxDfT6P/AGxrttY6bYvAk0ciXZkOGGfmyi4PI6Z5rav43m065ijXc7wuqj1JBxXK6l4e1O68C6NZQeZFe6f9nleKOVUclFwVViCoYdQSCMgUv+ABevvHehWmijVortbm3+0pbkx5yrMR1GMjAO76DirT+MfD0awl9UiUzoskSkNudWYqCFxnqCK5dPD+qyaTqNyllqj3ss9rLs1G7gaSYQyBsDy/lXjgEnnjpiuh021vJ/Fc2sXOnvaxz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In the figure: The pink Sphere depicts the central atom of the coordination entity.
5) Homoleptic complexes: Complexes in which the central metal atom is surrounded only by the same kind of donor groups which are the ligands.
Example: [Ag(CN)2]-,[Fe(CN6)]4+ etc
6) Heteroleptic complexes: Complexes in which the central metal atom is surrounded by more than one kind of donor groups which are the ligands.
Example: [Co(NH3)4 Cl2] + ,[Co(NH3)5 Cl]2+
Question 4.What is meant by unidentate, didentate and ambidentate ligands? Give two examples for each.
Answer:Ligands are the neutral or negatively charged entities surrounding the central metal atom of the coordination complex which possesses at least one unshared pair of electrons.
Based on the number of donor sites of these ligands, Ligands are classified as:
Unidentate ligands: These Ligands which have only one donor site are called unidentate ligands.
Example: F-,Cl – etc
Didentateligands: These Ligands which have only two donor site are called didentate ligands.
Example: Ethane-1,2-diamine, Oxalate ion etc
Ambidentate ligands: These ligands which can attach them with the central metal atom by two different atoms are called as ambidentate ligands.
Example:
![](data:image/png;base64,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)
Question 5.Specify the oxidation numbers of the metals in the following coordination entities:
(i) [Co(H2O)(CN)(en)2]2+
(ii) [CoBr2(en)2]+
(iii) [PtCl4]2–
(iv) K3[Fe(CN)6]
(v) [Cr(NH3)3Cl3]
Answer:(i) Let Oxidation no. of Co be x and charge on the complex is given as + 2
H2O has Oxidation Number: 0
CN has Oxidation Number: -1
en has Oxidation Number :0
![](data:image/png;base64,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)
(ii) Let Oxidation number of Co be x and charge on the complex is given as + 1
Br has Oxidation number: 1
en has oxidation number : 0
![](data:image/png;base64,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)
(iii) Let Oxidation number of Pt be x and charge on the complex is given as -2
Cl has oxidation number : -1
![](data:image/png;base64,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)
(iv) This complex can also be seen as [Fe(CN)6]3-
Let Oxidation number of Fe be x and charge given on the complex is given as -3
CN has oxidation number : -1
![](data:image/png;base64,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)
(v) Let Oxidation number of Cr be x and charge given on the complex is given as 0
NH3 has oxidation number : 0
Cl has oxidation number: -1
![](data:image/png;base64,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)
Question 6.Using IUPAC norms write the formulas for the following:
(i) Tetrahydroxidozincate (II)
(ii) Potassium tetrachloridopalladate (II)
(iii) Diamminedichloridoplatinum (II)
(iv) Potassium tetracyanidonickelate (II)
(v) Pentaamminenitrito-O-cobalt (III)
(vi) Hexaamminecobalt (III) sulphate
(vii) Potassium tri (oxalato) chromate (III)
(viii) Hexaammineplatinum (IV)
(ix) Tetrabromidocuprate (II)
(x) Pentaamminenitrito-N-cobalt (III)
Answer: (i) Tetrahydroxidozincate (II)
[Zn (OH)4)]2-
(ii) Potassium tetrachloridopalladate (II)
K2[PdCl4]
(iii) Diamminedichloridoplatinum (II)
[Pt(NH3)2Cl2]
(iv) Potassium tetracyanidonickelate (II)
K2[Ni(CN)4]
(v) Pentaamminenitrito-O-cobalt (III)
[Co(ONO)(NH3)5]2+
(vi) Hexaamminecobalt (III) sulphate
[Co(NH3)6]2 (SO4)3
(vii) Potassium tri (oxalato) chromate (III)
K3[Cr(C2O4)3]
(viii) Hexaammineplatinum (IV)
[Pt(NH3)6]4+
(ix) Tetrabromidocuprate (II)
[Cu(Br)4]2+
(x) Pentaamminenitrito-N-cobalt (III)
[Co[(NO2)(NH3)5]]2+
Question 7.Using IUPAC norms write the systematic names of the following:
(i) [Co(NH3)6]Cl3
(ii) [Pt(NH3)2Cl(NH2CH3)]Cl
(iii) [Ti(H2O)6]3+
(iv) [Co(NH3)4Cl(NO2)]Cl
(v) [Mn(H2O)6]2+
(vi) [NiCl4]2–
(vii) [Ni(NH3)6]Cl2
(viii) [Co(en)3]3+
(ix) [Ni(CO)4]
Answer:(i) Starting with cation , the complex ion contains six ammonia molecules with cobalt in + 3 oxidation state. The name of compound: [Co(NH3)6]Cl3 is hexaamminecobalt(III) chloride.
(ii) The complex ion is cation, so there are 2 ammonia molecules, one chloride ion and methyammine molecule qith platinum in + 2 state. Going in alphabetical order, the name of compound: [Pt(NH3)2Cl(NH2CH3)]Cl is diamminechloridomethylammineplatinum(II) chloride.
(iii) It is a complex cation with six water molecules and titanium atom in + 3 state. The name of the compound: [Ti(H2O)6]3+ is hexaaquatitanium(III) ion
(iv) The complex ion is cation with cobalt in + 3 state and with four ammonia molecules i.e tetraammine, one chloride ion and nitrate ion. The name of the compound: [Co(NH3)4Cl(NO2)]Cl is tetraamminechloridonitritocobalt(III) chloride.
(v) The complex ion is cation with manganese in + 2 state and six water molecules. The name of compound: [Mn(H2O)6]2+ is hexaaquamanganese(II) ion.
(vi) The complex is anion with nickel in + 2 state and with four chloride ions. The name of the compound: [NiCl4]2– is tetrachloridonickeltate(II) ion.
(vii) The complex is cation with nickel in + 2 state and six ammonia molecules. The name of compound: [Ni(NH3)6]Cl2 is hexaamminenickel(II) chloride.
(viii) The complex is cation withcobalt in + 3 stateand there is a bidentate ligand called as ethylenediamine. The name of compound : [Co(en)3]3+ is tris(ethylenediamine)cobalt(III) ion.
(ix) It is neutral complex with four carbonyl molecules and cobalt in 0 state. The name of compound: [Ni(CO)4] is tetracarbonylcobalt(0).
Question 8.List various types of isomerism possible for coordination compounds, giving an example of each.
Answer:Isomers are the compounds which have same chemical formula but different arrangement of atoms in space. There are principle two types of isomerism:
(i) Stereo isomerism:
(a) geometrical isomerism
(b) optical isomerism
(ii) structural isomerism
(a) Ionisation isomerism
(b) Linkage isomerism
(c) Coordination isomerism
(d) Solvate isomerism
Geometrical isomerism comes into existence by the different spatial arrangement of groups around the central metal atom. Similar groups may either be arranged on the same side or on opposite sides of the central metal atom. This gives rise to two types of isomers called cis and trans isomers. When groups under consideration are arranged on the same side of the central metal atom, isomers are called cis isomers and when the groups under consideration are spatially placed on the opposite sides, isomers are called trans isomer.
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)
Optical isomerism is exhibited by those compounds which possess chirality. The presence of an element of symmetry makes a molecule symmetric and renders it optically inactive. When molecule does not possess any element of symmetry its mirror image is non superimposable with the molecule itself. This makes the molecule optically active. Such an asymmetric molecule can show the phenomenon of optical .The two forms of the molecule which are mirror images of each other are called enantiomers.One form rotates the plane of plane polarized light in clockwise direction, while the other in anticlockwise direction. The former is called the d-form, while the latter is termed as l-form.
![](data:image/png;base64,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)
Ionisation isomerism: In ionisation isomerism there is an exchange of ions inside and outside the coordination sphere. Ionisation isomers have the same formula but produce different ions in solution. It is also known as ion-ion exchange isomerism.
Examples:
![](data:image/png;base64,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)
In the two isomers (A) and (B), there is an exchange of ions inside and outside the coordination sphere. The aqueous solution of (A) gives the precipitate of AgBr on treatment with AgNO3 as it contains Br, while that of (B) gives precipitate of BaSO4, on treatment with BaCl2.
![](data:image/png;base64,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)
Linkage isomerism: In linkage isomerism the same ligand is bonded to central metal atom or ion through different atoms. Linkage isomers have the same molecular formula but differ in the linkage of the ligand to central metal atom.
For example, -NO, ligand can bind to the central metal through nitrogen or oxygen to give two isomers as shown below.
![](data:image/png;base64,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)
In isomer A nitro group is bonded to the central metal atom through nitrogen and is known as nitro while in the isomer B it is bonded through Oxygen and is known as nitrito.
Coordination isomerism: this type of isomerism arises from different Complex ions having same molecular formula. There is interchange of ligands between cationic and anionic entities of different metal ions present in the complex. Example is [Co(NH3)6][Cr(CN)6] in which ammonia ligands are bounded to Cobalt and cyanide ligands to chromium ion. In its coordination isomer [Cr(NH3)6][Co(CN)6] ammonia ligands are bounded to chromium ion and cyanide ligands to Cobalt ion.
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)
Solvent isomerism or hydrate isomerism: in hydrate isomerism there is an exchange of water molecule inside and outside coordination sphere. Hydrate isomers have the same molecular formula but differ in the number of molecules of water inside and outside the coordination sphere.
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)
Ex. CrCl3.6H2O exists in 3 hydrate isomers:
![](data:image/png;base64,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)
Question 9.How many geometrical isomers are possible in the following coordination entities?
(i) [Cr(C2O4)3]3– (ii) [Co(NH3)3Cl3]
Answer:(i) No geometrical isomer is possible for [Cr(C2O4)3]3– because the ligand C2O42- is bidentate ligand(which have two sites of attachment to the central atom) and also in the coordination sphere it is the only ligand bond to it.
(ii) In the coordination sphere of [Co(NH3)3Cl3] there are two types of ligands present i.e NH3 and Cl- . Coordination number is 6. There are 2 isomers possible for the complex:
Facial: In this isomer one type of ligand say NH3 forms the face of the square bipyramidal (triangular) structure.
Meridional: In this isomer one type of ligand are along the central axis of the pyramidal structure.
![](data:image/png;base64,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)
Question 10.Draw the structures of optical isomers of:
(i) [Cr(C2O4)3]3– (ii) [PtCl2(en)2]2+
(iii) [Cr(NH3)2Cl2(en)] +
Answer:Optical isomers are the one which rotate the plane polarized light by a certain angle when passed through them and are mirror images of each other, also called as stereoisomer.
(i) C2O42- is a bidentate ligand so it can attach to central atom at two sites, forming a chelate ring. In the complexes of this type, three symmetrical bidentate chelating ligands AA are coordinated to the central metal atom M. Such complexes do not possess any element of symmetry and are optically active. Moreover, these complexes can be resolved into optical isomers.
![](data:image/png;base64,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)
(ii) In this complex Cl is an unidentate ligand with one site of attachment whereas -en(ethylenediamine) is bidentate ligand with two sites of attachment. The complexes in which two symmetrical bidentate chelating ligands AA and two monodentate ligands a, are coordinated to central metal atom M, exhibit the phenomenon of optical isomerism and can be resolved into their optical isomers.
An example of this type of complexes is given as shows both geometrical as well as optical isomerism. Its cis form is unsymmetrical, while the trans form is symmetrical because it contains a plane of symmetry. Hence, optical isomerism is shown by cis form.
![](data:image/png;base64,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)
(iii) In this there are three types of ligands. One is ammonia which is neutral (nitrogen donates the lone pair of electron to metal), Cl - ligand is unidentate and -en is bidentate ligand. Coordination number is 6. Two optical isomers are possible due to presence of 3 types of ligands.
![](data:image/png;base64,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)
Question 11.Draw all the isomers (geometrical and optical) of:
(i) [CoCl2(en)2] +
(ii) [Co(NH3)Cl(en)2]2+
(iii) [Co(NH3)2Cl2(en)] +
Answer:(i) [CoCl2(en)2] +
Two types of ligand : chloride ion is unidentate ligand and -en(ethylenediamine) is bidentate ligand with two sites of attachment. The complexes in which two symmetrical bidentate chelating ligands AA and two monodentate ligands a, are coordinated to central metal atom M, exhibit the phenomenon of optical isomerism and can be resolved into their optical isomers.
An example of this type of complexes is given as shows both geometrical as well as optical isomerism. Its cis form is unsymmetrical, while the trans form is symmetrical because it contains a plane of symmetry. Hence, optical isomerism is shown by cis form.
![](data:image/png;base64,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)
(ii) [Co(NH3)Cl(en)2]2+
In this there are three types of ligands. One is ammonia which is neutral (nitrogen donates the lone pair of electron to metal), Cl - ligand is unidentate and -en is bidentate ligand.
Geometrical isomers are possible because there is no plane of symmetry, so cis and trans geometrical isomers exists. Trans isomer will not show optical isomerism as the mirror image formed is superimposible of each other instead cis isomer show optical isomerism.
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)
(iii) In this complex there are three types of ligands. There is no axis of symmetry that can divide the whole complex in exactly two equal halves, so there exists geometrical isomers.
![](data:image/jpeg;base64,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)
Question 12.Write all the geometrical isomers of [Pt(NH3)(Br)(Cl)(py)] and how many of these will exhibit optical isomers?
Answer:There are four different types of ligands present in the complex. So, by fixing the position of 2 ligands we get 2 geometrical isomers and by changing the position of fixed isomer we get one more geometrical isomer.
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)
Since it is tetrahedral complex so it should be optically active . But however it has not been possible to resolve optically active d and l forms of such a complex due to its complicated nature.
Question 13.Aqueous copper sulphate solution (blue in colour) gives:
(i) a green precipitate with aqueous potassium fluoride and
(ii) a bright green solution with aqueous potassium chloride. Explain these experimental results.
Answer:Copper sulphate exists as [Cu(H2O)4]SO4 . It is blue in colour due to presence of the [Cu(H2O)4]2+ ions.
When KF is added water is replaced by fluoride ion and green colour is due to [Cu(F)4]2- ions.
When KCl is added water is replaced by chloride ion and bright green colour is due to presence of [CuCl4]2- ions.
In both the cases water , weak field ligand is replaced by fluoride and chloride ions.
Question 14.What is the coordination entity formed when excess of aqueous KCN is added to an aqueous solution of copper sulphate? Why is it that no precipitate of copper sulphide is obtained when H2S(g) is passed through this solution?
Answer:CuSO4 + KCN ⇒ K2[Cu(CN)4] + K2SO4
[Cu(H2O)4]2+ + 4CN- ⇒ [Cu(CN)4]2- + 4H2O
The coordination entity formed is K2[Cu(CN)4] .
IUPAC name of the coordination entity is potassium tetracyanocuprate(II). It is a very stable complex. The copper atom present inside the coordination sphere does not separate out to form copper ions and cyanide ions due to strong bond between them.It does not ionize to give Cu2+ ions and hence on adding H2S , since there are no copper ions present so no precipitate of copper sulfide is formed.
Question 15.Discuss the nature of bonding in the following coordination entities on the basis of valence bond theory:
(i) [Fe(CN)6]4– (ii) [FeF6]3– (iii) [Co(C2O4)3]3– (iv) [CoF6]3–
Answer:(i) In the coordination entity iron exists in + 2 oxidation state.
Overall charge balance:
X + 6(-1) = -4
X = + 2.
Its electronic configuration is: 3d6
CN- is strong field ligand so it causes pairing of the unpaired electron and undergoes hybridisation to form 6 d2sp3 hybrid orbitals to be filled by the six cyanide ions. It's geometry is octahedral with no unpaired electrons and hence is diamagnetic complex.
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)
(ii) In the coordination entity iron exists in + 3 oxidation state.
Overall charge balance:
X + 6(-1) = -3
X = + 3.
Its electronic configuration is: 3d6
F- is weak field ligand so it not causes pairing of the unpaired electron and undergoes hybridisation to form 6 sp3d2 hybrid orbitals to be filled by the six fluoride ions. It's geometry is octahedral and is paramagnetic.
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)
(iii) In the coordination entity cobalt exists in + 3 oxidation state.
Overall charge balance:
X + 3(-2) = -3
X = + 3.
Its electronic configuration is: 3d5
C2O4- is weak-field ligand so it not causes pairing of the unpaired electron and undergoes hybridisation to form 6 sp3d2 hybrid orbitals to be filled by the three oxolate ions(it is bidentate ligand). It's geometry is octahedral with unpaired electrons and hence is paramagnetic complex.
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)
(iv) In the coordination entity cobalt exists in + 3 oxidation state.
Overall charge balance:
X + 6(-1) = -3
X = + 3.
Its electronic configuration is: 3d5
Fluoride ion is weak field ligand so it not causes pairing of the unpaired electron and undergoes hybridisation to form 6 sp3d2 hybrid orbitals to be filled by the six fluoride ions. It's geometry is octahedral with unpaired electrons and hence is paramagnetic complex.
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)
Question 16.Draw figure to show the splitting of d orbitals in an octahedral crystal field.
Answer:In octahedral complex the splitting of the d orbital will be such a way that the dx2-y2 and dz2 orbitals which face towards the axes along the direction of the ligand will experience more repulsion and will be raised in the energy and the other three orbitals which are directed between the axes are lowered in energy.
![](data:image/png;base64,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)
Question 17.What is spectrochemical series? Explain the difference between a weak field ligand and a strong field ligand.
Answer:The strong ligands have higher splitting power of d orbitals of the central metal ion, whereas weak ligand has relatively lower splitting power of d orbitals of the central metal ion. The energy difference between t2g and eg sets of d orbitals is CFSE. The strength of the ligands depend on the magnitude of Δ . Strong ligands have larger value of CFSE and in case of weak ligands the CFSE values are smaller. The common ligands can be arranged in a series in the order of their decreasing field strength, as follows.
I_<Br -< SCN-< Cl-< F-< OH-< C2O42-< H2O< NCS-< py< NH3< en< bipy< o-phen< NO2-< CN-< CO.
This series depends on the power of splitting the d orbitals and is called spectrochemical series, The order of field strength of the common ligands neither depends on the geometry of the complex the nature of central metal ion.
Question 18.What is crystal field splitting energy? How does the magnitude of Δ0 decide the actual configuration of d orbitals in a coordination entity?
Answer:The difference between the energies of the two set of the d orbitals is called as crystal field splitting energy (CFSE). The degenerate d orbitals split into two levels i.e t2g and eg level due to the presence of the ligands. This splitting of the degenerate orbitals due to the ligand is called as crystal field splitting and the energy difference between the two levels is called as crystal field splitting energy.
After the splitting of the degenerate orbitals has taken place the filling of the electrons takes place. Now first 3 electrons goes into into the lower energy three t2g orbitals. The fourth electron can be filled in two ways:
It can enter the t2g orbitals causing pairing up of the electron (giving rise to t2g4eg0 electronic configuration) or it can enter into higher energy eg orbital (giving rise to t2g3eg1 electronic configuration). If the CFSE value of ligand is more than energy required for the pairing up of the electron then it will result in the pairing of electron(2 case) but if the CFSE value of ligand is less than the pairing energy of the electron then it will cause the electron to enter in higher energy eg orbital.(1 case)
Question 19.[Cr(NH3)6]3+ is paramagnetic while [Ni(CN)4]2– is diamagnetic. Explain why?
Answer:Overall charge balance in [Cr(NH3)6]3+ complex:
X + 6(0) = + 3
X = + 3
Cr is in + 3 oxidation state.
Electronic configuration of Cr in + 2 state: 3d3 . Now ammonia is a weak field ligand so it not causes pairing of the unpaired electron and undergoes hybridisation to form 6 sp3d2 hybrid orbitals filled by the six ammonia ligands. It's geometry is octahedral with unpaired electrons and hence is paramagnetic complex.
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)
In case of [Ni(CN)4]2– ion :
Overall charge balance in [Ni(CN)4]2–complex:
X + 4(-1) = -2
X = + 2
Ni is in + 2 oxidation state.
Electronic configuration of Ni in + 2 state: 3d8. Now cyanide ion is a strong field ligand so it causes pairing of the unpaired electron and undergoes hybridisation to form 4 dsp2 hybrid orbitals filled by the four cyanide ligands. It's geometry is square planar with no unpaired electrons and hence is diamagnetic complex.
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)
Question 20.A solution of [Ni(H2O)6]2+ is green but a solution of [Ni(CN)4]2– is colourless. Explain.
Answer:In case of [Ni(H2O)6]2+ H2O is a weak field ligand , so it does not cause the pairing of the unpaired electron of Ni2+ ion. Thus there is possibility of the intra d-d transition from the d orbital of lower energy to that of higher energy. Thus the light is absorbed from the visible region and complimentary colour is observed. But in case of [Ni(CN)4]2– CN- is strong field ligand.
Therefore it will cause pairing of the unpaired electrons of Ni2+ ion. There are no unpaired electrons present, so there is no d-d transition and hence it is colourless.
Question 21.[Fe(CN)6]4– and [Fe(H2O)6]2 + are of different colours in dilute solutions. Why?
Answer:The colour of the particular complex compound depends on the crystal field splitting energy(CFSE). This CFSE depends on the nature of the ligand attached to the metal atom. In case of [Fe(CN)6]4– and [Fe(H2O)6]2+ the colour differs due to differences in CFSE . CN- is a strong field ligand so will have high CFSE than H2O with a low value of CFSE. There is absorption of the energy from the visible region for the d-d transition and corresponding complimentary colour is observed. Thus there is the colour difference.
Question 22.Discuss the nature of bonding in metal carbonyls.
Answer:Compounds containing carbonyl
ligands only are known as homoleptic carbonyl. Such types of compounds are formed by most of the transition metals. These metal carbonyls always have simple, well-defined structures. In metal carbonyls the metal - carbonyl bond possess both s and p.character. M-C-bond is sigma bond. It is formed by the donation of lone pair of electrons of the carbonyl carbon into the vacant orbital of the metal. The M-C pi bond is formed by the donation of a pair of electron from a filled d orbital of a metal into the vacant antibonding π orbital of carbon monoxide. Such type of metal to ligand bonding creates a synergic effect which strengthens the bond between CO and metal.
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)
Question 23.Give the oxidation state, d orbital occupation and coordination number of the central metal ion in the following complexes:
(i) K3[Co(C2O4)3] (iii) (NH4)2[CoF4]
(ii) cis-[CrCl2(en)2]Cl (iv) [Mn(H2O)6]SO4
Answer:(i) Overall charge balance:
X + 3(-2) = -3
X = + 3
Oxidation state of Co is + 3.
As there are 3 oxolate ion and being bidentate, coordination no. Of complex is 6. So it is octahedral complex.
d orbital occupation: t2g6eg0(oxolate ion is weak field ligand , does not cause pairing of electron as the energy required for pairing of electron is more than CFSE).
(ii) Overall charge balance:
X + balance4(-1) = -2
X = + 2
Oxidation state of Co is + 2.
As there are 4 fluoride ion , coordination no. Of complex is 4 i.e. Tetrahedral complex.
d orbital occupation: eg4t2g3(fluoride ion is weak field ligand , does not cause pairing of electron as the energy required for pairing of electron is more than CFSE).
(iii) Overall charge balance:
X + 2(-1) + 2(0) = + 1
X = + 3
Oxidation state of Cr is + 3
Coordination no. Of complex is 6. (-en is a bidentate ligand). Octahedral complex.
d orbital complex: t2g3
(iv) Ovearll charge balance:
X + 6(0) = + 2
X = + 2
Oxidation state of Mn is + 2.
Coordination no. Of complex is 6. Octahedral complex.
d orbital occupation: t2g3eg2(water is weak field ligand, does not cause pairing of the electron).
Question 24.Write down the IUPAC name for each of the following complexes and indicate the oxidation state, electronic configuration and coordination number. Also give stereochemistry and magnetic moment of the complex:
(i) K[Cr(H2O)2(C2O4)2].3H2O (iii) [CrCl3(py)3] (v) K4[Mn(CN)6]
(ii) [Co(NH3)5Cl-]Cl2 (iv) Cs[FeCl4]
Answer:(i) The complex is an anion with chromium as central atom, 2 water molecules and 2 oxolate ions with -2 negative charge each. Balance overall charge as 0, we get oxidation state of Cr as:
X + 2(0) + 2(-2) = -1
X = + 3.
Name of compound: potassium diaquadioxolatochromate(III) trihydrate.
Electronic configuration of Cr: 3d3, t2g3
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)
Co-ordination no. Of complex: 6 (as oxolate ion is bidentate ligand)
As both the water molecule and oxolate ion are weak field ligand, so they do not cause pairing up of electron.
μ = [n(n + 2)]1/2
μ = [3×5]1/2
μ = 4BM.
(ii) The complex is a cation with cobalt as central atom, five neutral ammonia molecules and one chloride ion. Balance overall charge as 0, we get,
X + 5(0) + 1(-1) = + 2
X = + 3.
Oxidation state of cobalt is + 3.
Name of compound is pentaamminechloridocobalt(III) chloride.
Coordination no. is 6.
Electronic configuration of cobalt: 3d6
As ammonia is a strong field ligand so it causes pairing of the electron. No. Of unpaired electrons:0
μ = [n(n + 2)]1/2
μ = [0]1/2
μ = 0BM.
![](data:image/png;base64,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)
(iii) The complex is neutral with chromium as central atom, three chloride ions and 3 pyridine molecules which are neutral.
Name of compound is trichloridotripyridinechromium(III).
Balance overall charge as 0.
X + 3(-1) + 3(0) = 0
X = + 3.
Oxidation state of chromium is + 3.
Electronic configuration:3d3
Coordination no. Is 6.
As chloride ion and pyridine molecule botha re weak field ligand so they do not cause pairing of electron.
![](data:image/png;base64,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)
μ = [n(n + 2)]1/2
μ = [3×5]1/2
μ = 4BM
(iv) The complex is anion with iron as central atom, and 4 chloride ions. Balance overall charge:
X + 4(-1) = -1
X = + 3
Oxidation state of Fe: + 3.
Electronic configuration:3d6
Name of compound: Caesium tetrachloridoferrate(III).
Coordination no. is 4.
As chloride ion is weak field ligand ,it does not cause pairing of electron.
μ = [n(n + 2)]1/2
μ = [4×6]1/2
μ = 5BM
Steriochemistry is optically inactive as it is a tetrahedral complex and the relative position of each ligand will be same in all condition.
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(v) The complex is anion with manganese as central atom , and six cyanide ions with each unit ngative charge. Balance overall charge
X + 6(-1) = -4
X = + 2
Oxidation state of Mn = + 2
Electronic configuration of Mn:3d3
Name of compound: potassium hexacyanoferrate(III)
Coordination no. Is 6.
As cyanide ions are strong field ligand , they cause pairing of electrons.
No. Of unpaired electrons is 1.
μ = [n(n + 2)]1/2
μ = [1×3]1/2
μ = 1.732BM.
Steriochemistry: optically inactive .
Question 25.What is meant by stability of a coordination compound in solution? State the factors which govern stability of complexes.
Answer:Stability of coordination compounds in a solution refers to the association of the two species i.e coordination sphere and counter ions involved in a state of equilibrium. Stability of complex is expressed in terms of formation constant as:
Stability constant = [ML3]/[M][L]3
The more will be the value of stability constant, the more will be the amount of [ML3] in the solution.
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)
Stability can be of 2 types:
Thermodynamics stability (the extent to which complex is formed or will be transformed to other species at point of equilibrium)
Kinetic stability (speed at which the complex is formed)
Stability of complex depends on factors:
(i) Charge on central atom:. More will be the charge on central atom more will be the strong bond between atom and ligand and more will be the stability of the complex.
(ii) Basic nature of ligand: More will be the basic character of ligand , more it will try to donate the electrons to the metal atom, hence greater stability.
(iii) Presence of chelate ring: The presence of chelate ring give more stability to the complex. (Stronger interaction)
Question 26.What is meant by the chelate effect? Give an example.
Answer:When a ligand bonds with the central metal ion in such a way that it forms a ring, then it is found that the metal - ligand bond is more stable. In other way a compound which forms chelate ring are more stable than the complexes without chelate rings. This effect is known as chelate effect.
In this example we can see that the ligand form a closed ring structure around central atom and increase the stability of complex with forming a stron bond between them.
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)
Question 27.Discuss briefly giving an example in each case the role of coordination compounds in:
(i) biological systems (iii) analytical chemistry
(ii) medicinal chemistry and (iv) extraction/metallurgy of metals.
Answer:(i) Role of coordination compounds in biological system:
We know that in the process of photosynthesis, sunlight is absorbed by the plants through a green pigment called as chlorophyll. This chlorophyll is a co-ordination compound of magnesium. In our human biological body, coordination compounds play a major role. In our blood the oxygen carrier i.e hemoglobin is a co-ordination compound of iron.
(ii) In medicinal chemistry:
A co-ordination compound of platinum called as cis-platin is used in the treatment of stopping the growth of the tumour in our body.
(iii) In analytical chemistry:
In the analysis of salt , when different reagents containing ligands are added to different basic radicals they form coordination compounds. These coordination compounds exhibit different colours associated with each of the basic radicals. Thus it can be used in detection of various radicals.
(iv) In extraction or metallurgy of metals:
In the extraction of the metals from their ores the ability of the metals to form complexes or coordination comppunds are used. For eg. In aqueous solution, gold combines with the cyanide ions to form a complex. Later gold can be extracted from this complex by treating it with zinc metal.
Question 28.How many ions are produced from the complex Co(NH3)6Cl2 in solution?
(i) 6 (ii) 4 (iii) 3 (iv) 2
Answer:The given complex can be written as :
Coordination sphere: [Co(NH3)6]2+
Counter ions: 2Cl- ions. {considering total overall charge as zero}
Thus we can see that there are total of 1 + 2 ions.
Question 29.Amongst the following ions which one has the highest magnetic moment value?
(i) [Cr(H2O)6]3+ (ii) [Fe(H2O)6]2+ (iii) [Zn(H2O)6]2+
Answer:(i) Overall charge balance :
X + 6(0) = + 3
X = + 3.
Cr is in + 3 oxidation state.
Electronic configuration:3d3
As water is a weak field ligand ,it does not call pairing up of the electrons. Number of unpaired electron is equal to 3.
Spin only magnetic moment is given by:
μ = [n(n + 2)]1/2
μ = [3×5]1/2
μ = 4BM
(ii) In [Fe(H2O)6]3+
Electronic configuration of Fe is: [Ar]3d64s2
[Ar] = 1s22s22p63s23p6
Electronic configuration of Fe+3 = [Ar]3d5
Outer electronic configuration of Fe+3 = 3d5
Overall charge balance:
X + 6(0) = 3
X = + 3
H2O is weak field ligand so it does not pair the unpaired electron. Total no. of unpaired electron, n = 5.
Spin only magnetic moment is given by:
μ = [n(n + 2)]1/2
μ = [5×7]1/2
μ = 5.916BM
(iii) Overall charge balance:
X + 6(0) = + 2
X = + 2
Electronic configuration:3d10
It has completely filled d orbital, so no. Of unpaired electrons is 0.
μ = 0.
Thus, [Fe(H2O)6]3+ has highest magnetic moment value.
Question 30.The oxidation number of cobalt in K[Co(CO)4] is
(i) + 1 (ii) + 3 (iii) –1 (iv) –3
Answer:K[Co(CO)4] = K + + [Co(CO)4]-
total overall charge as 0:
X + 4(0) = -1
X = -1.
Option (iii) is correct.
Question 31.Amongst the following the most stable complex is
(i) [Fe(H2O)6]3+
(ii) [Fe(NH3)6]3+
(iii) [Fe(C2O4)3]3-
(iv) [FeCl6]3-
Answer:Among all the complex given [Fe(C2O4)3]3- have a bidentate ligand whereas all the other three have unidentated ligand. Now we know that in chelate effect, the bidentate ligand forms a ring like structure and complex so formed is very stable with strong bond between them.
So, [Fe(C2O4)3]3- is the most stable complex.
![](data:image/png;base64,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)
Question 32.What will be the correct order for the wavelength of absorption in the visible region for the following: [Ni(NO2)6]4-, [Ni(NH3)6]2+, [Ni(H2O)6]2+
Answer:In all the complex the central metal atom/ion is nickel, Ni. Hence the absorption of wavelength from visible region depends on the ligands attached. The order in which the CFSE energy values of ligands increase according to the spectrochemical series is as follows:
H2O<NH3<NO22-.
So the order of crystal field splitting of d orbitals will also be in the same order because more will be the CFSE energy more will be the energy gap between orbitals. Hence order of wavelength absorption
[Ni(NO2)6]4- <[Ni(NH3)6]2+ < [Ni(H2O)6]2+
Explain the bonding in coordination compounds in terms of Werner’s postulates.
Answer:
Bonding in coordination compounds in terms of Werner’s postulates is explained as:
a) Metals can show two types of valencies which are Primary valency and Secondary valency.
1. Primary Valency: Primary Valency shows Oxidation state. Primary valencies are ionizable.
2. Secondary Valency: Secondary Valency shows coordination number. These are non-ionizable.
b) Both Primary and secondary valency of the metal are to be satisfied which is done by negative ions in case of primary valency and negative or neutral species in case of secondary valency.
c) Metals have a fixed number of secondary valencies/ Coordination number around the central atom, these secondary valencies are placed in such a way which leads to a specific geometry of the coordination compound.
Question 2.
FeSO4 solution mixed with (NH4)2SO4 solution in 1:1 molar ratio gives the test of Fe2+ ion but CuSO4 solution mixed with aqueous ammonia in 1:4 molar ratio does not give the test of Cu2+ ion. Explain why?
Answer:
The reaction is given below:
FeSO4 + (NH4)2SO4 + 6H2O → FeSO4(NH4)2SO4.6H2O (Mohr Salt)
FeSO4, when reacted with (NH4)SO4, does not form any complex whereas they form a double salt, FeSO4.(NH4)2SO4.6H2O - (Mohr salt) which dissociates into ions in the solution. So, it gives the test of Fe2+ ions.
CuSO4 + 4NH3 + 5H2O→ [Cu(NH3)4SO4].5H2O
CuSO4 solution when mixed with aqueous ammonia in 1: 4 molar ratio forms a complex with formula [Cu(NH3)]SO4 in which the complex ion, [Cu(NH3)4]2+ does not dissociate to give Cu2+ ions. Therefore, it does not give the tests of the Cu2+ ion.
Question 3.
Explain with two examples each of the following: coordination entity, ligand, coordination number, coordination polyhedron, homoleptic and heteroleptic.
Answer:
1) Coordination Entity: Coordination entity is a charged entity having positive or negative charge in which the central atom is surrounded by molecules which may be neutral/negatively charged called Ligands.
Examples:
i. Cationic Complexes: [Cu(H2O)6]2+ , [Al(H2O)6]3+
ii. Anionic Complexes: [CuCl4]2- , [Al(H2O)2(OH)4]-
iii. Neutral Complexes: [Co(NH3)4 Cl2] ,[Ni(CO)4]
2) Ligands: Ligands are the neutral or negatively charged entities surrounding the central metal atom of the coordination complex which possesses at least one unshared pair of electrons
Example: F-, Cl-, Br-, I-, H20, and NH3
3) Coordination Number: Coordination Number which is also called as Ligancy is the total number of ligands that are attached to the central metal atom of the coordination complex.
Example: [Cr(NH3)2Cl2Br2]− has Cr3+ as its central cation, and has a coordination number of 6
Al3+ has coordination number 4 in [AlCl4]- but 6 in [AlF6]3-.
4) Coordination polyhedron: Coordination polyhedron is defined as the spatial arrangement of the ligands around the central atom of a coordination complex.
Example:
In the figure: The pink Sphere depicts the central atom of the coordination entity.
5) Homoleptic complexes: Complexes in which the central metal atom is surrounded only by the same kind of donor groups which are the ligands.
Example: [Ag(CN)2]-,[Fe(CN6)]4+ etc
6) Heteroleptic complexes: Complexes in which the central metal atom is surrounded by more than one kind of donor groups which are the ligands.
Example: [Co(NH3)4 Cl2] + ,[Co(NH3)5 Cl]2+
Question 4.
What is meant by unidentate, didentate and ambidentate ligands? Give two examples for each.
Answer:
Ligands are the neutral or negatively charged entities surrounding the central metal atom of the coordination complex which possesses at least one unshared pair of electrons.
Based on the number of donor sites of these ligands, Ligands are classified as:
Unidentate ligands: These Ligands which have only one donor site are called unidentate ligands.
Example: F-,Cl – etc
Didentateligands: These Ligands which have only two donor site are called didentate ligands.
Example: Ethane-1,2-diamine, Oxalate ion etc
Ambidentate ligands: These ligands which can attach them with the central metal atom by two different atoms are called as ambidentate ligands.
Example:
Question 5.
Specify the oxidation numbers of the metals in the following coordination entities:
(i) [Co(H2O)(CN)(en)2]2+
(ii) [CoBr2(en)2]+
(iii) [PtCl4]2–
(iv) K3[Fe(CN)6]
(v) [Cr(NH3)3Cl3]
Answer:
(i) Let Oxidation no. of Co be x and charge on the complex is given as + 2
H2O has Oxidation Number: 0
CN has Oxidation Number: -1
en has Oxidation Number :0
(ii) Let Oxidation number of Co be x and charge on the complex is given as + 1
Br has Oxidation number: 1
en has oxidation number : 0
(iii) Let Oxidation number of Pt be x and charge on the complex is given as -2
Cl has oxidation number : -1
(iv) This complex can also be seen as [Fe(CN)6]3-
Let Oxidation number of Fe be x and charge given on the complex is given as -3
CN has oxidation number : -1
(v) Let Oxidation number of Cr be x and charge given on the complex is given as 0
NH3 has oxidation number : 0
Cl has oxidation number: -1
Question 6.
Using IUPAC norms write the formulas for the following:
(i) Tetrahydroxidozincate (II)
(ii) Potassium tetrachloridopalladate (II)
(iii) Diamminedichloridoplatinum (II)
(iv) Potassium tetracyanidonickelate (II)
(v) Pentaamminenitrito-O-cobalt (III)
(vi) Hexaamminecobalt (III) sulphate
(vii) Potassium tri (oxalato) chromate (III)
(viii) Hexaammineplatinum (IV)
(ix) Tetrabromidocuprate (II)
(x) Pentaamminenitrito-N-cobalt (III)
Answer: (i) Tetrahydroxidozincate (II)
[Zn (OH)4)]2-
(ii) Potassium tetrachloridopalladate (II)
K2[PdCl4](iii) Diamminedichloridoplatinum (II)
[Pt(NH3)2Cl2]
(iv) Potassium tetracyanidonickelate (II)
K2[Ni(CN)4]
(v) Pentaamminenitrito-O-cobalt (III)
[Co(ONO)(NH3)5]2+
(vi) Hexaamminecobalt (III) sulphate
[Co(NH3)6]2 (SO4)3
(vii) Potassium tri (oxalato) chromate (III)
K3[Cr(C2O4)3](viii) Hexaammineplatinum (IV)
[Pt(NH3)6]4+
(ix) Tetrabromidocuprate (II)
[Cu(Br)4]2+
(x) Pentaamminenitrito-N-cobalt (III)
[Co[(NO2)(NH3)5]]2+
Question 7.
Using IUPAC norms write the systematic names of the following:
(i) [Co(NH3)6]Cl3
(ii) [Pt(NH3)2Cl(NH2CH3)]Cl
(iii) [Ti(H2O)6]3+
(iv) [Co(NH3)4Cl(NO2)]Cl
(v) [Mn(H2O)6]2+
(vi) [NiCl4]2–
(vii) [Ni(NH3)6]Cl2
(viii) [Co(en)3]3+
(ix) [Ni(CO)4]
Answer:
(i) Starting with cation , the complex ion contains six ammonia molecules with cobalt in + 3 oxidation state. The name of compound: [Co(NH3)6]Cl3 is hexaamminecobalt(III) chloride.
(ii) The complex ion is cation, so there are 2 ammonia molecules, one chloride ion and methyammine molecule qith platinum in + 2 state. Going in alphabetical order, the name of compound: [Pt(NH3)2Cl(NH2CH3)]Cl is diamminechloridomethylammineplatinum(II) chloride.
(iii) It is a complex cation with six water molecules and titanium atom in + 3 state. The name of the compound: [Ti(H2O)6]3+ is hexaaquatitanium(III) ion
(iv) The complex ion is cation with cobalt in + 3 state and with four ammonia molecules i.e tetraammine, one chloride ion and nitrate ion. The name of the compound: [Co(NH3)4Cl(NO2)]Cl is tetraamminechloridonitritocobalt(III) chloride.
(v) The complex ion is cation with manganese in + 2 state and six water molecules. The name of compound: [Mn(H2O)6]2+ is hexaaquamanganese(II) ion.
(vi) The complex is anion with nickel in + 2 state and with four chloride ions. The name of the compound: [NiCl4]2– is tetrachloridonickeltate(II) ion.
(vii) The complex is cation with nickel in + 2 state and six ammonia molecules. The name of compound: [Ni(NH3)6]Cl2 is hexaamminenickel(II) chloride.
(viii) The complex is cation withcobalt in + 3 stateand there is a bidentate ligand called as ethylenediamine. The name of compound : [Co(en)3]3+ is tris(ethylenediamine)cobalt(III) ion.
(ix) It is neutral complex with four carbonyl molecules and cobalt in 0 state. The name of compound: [Ni(CO)4] is tetracarbonylcobalt(0).
Question 8.
List various types of isomerism possible for coordination compounds, giving an example of each.
Answer:
Isomers are the compounds which have same chemical formula but different arrangement of atoms in space. There are principle two types of isomerism:
(i) Stereo isomerism:
(a) geometrical isomerism
(b) optical isomerism
(ii) structural isomerism
(a) Ionisation isomerism
(b) Linkage isomerism
(c) Coordination isomerism
(d) Solvate isomerism
Geometrical isomerism comes into existence by the different spatial arrangement of groups around the central metal atom. Similar groups may either be arranged on the same side or on opposite sides of the central metal atom. This gives rise to two types of isomers called cis and trans isomers. When groups under consideration are arranged on the same side of the central metal atom, isomers are called cis isomers and when the groups under consideration are spatially placed on the opposite sides, isomers are called trans isomer.
Optical isomerism is exhibited by those compounds which possess chirality. The presence of an element of symmetry makes a molecule symmetric and renders it optically inactive. When molecule does not possess any element of symmetry its mirror image is non superimposable with the molecule itself. This makes the molecule optically active. Such an asymmetric molecule can show the phenomenon of optical .The two forms of the molecule which are mirror images of each other are called enantiomers.One form rotates the plane of plane polarized light in clockwise direction, while the other in anticlockwise direction. The former is called the d-form, while the latter is termed as l-form.
Ionisation isomerism: In ionisation isomerism there is an exchange of ions inside and outside the coordination sphere. Ionisation isomers have the same formula but produce different ions in solution. It is also known as ion-ion exchange isomerism.
Examples:
In the two isomers (A) and (B), there is an exchange of ions inside and outside the coordination sphere. The aqueous solution of (A) gives the precipitate of AgBr on treatment with AgNO3 as it contains Br, while that of (B) gives precipitate of BaSO4, on treatment with BaCl2.
Linkage isomerism: In linkage isomerism the same ligand is bonded to central metal atom or ion through different atoms. Linkage isomers have the same molecular formula but differ in the linkage of the ligand to central metal atom.
For example, -NO, ligand can bind to the central metal through nitrogen or oxygen to give two isomers as shown below.
In isomer A nitro group is bonded to the central metal atom through nitrogen and is known as nitro while in the isomer B it is bonded through Oxygen and is known as nitrito.
Coordination isomerism: this type of isomerism arises from different Complex ions having same molecular formula. There is interchange of ligands between cationic and anionic entities of different metal ions present in the complex. Example is [Co(NH3)6][Cr(CN)6] in which ammonia ligands are bounded to Cobalt and cyanide ligands to chromium ion. In its coordination isomer [Cr(NH3)6][Co(CN)6] ammonia ligands are bounded to chromium ion and cyanide ligands to Cobalt ion.
Solvent isomerism or hydrate isomerism: in hydrate isomerism there is an exchange of water molecule inside and outside coordination sphere. Hydrate isomers have the same molecular formula but differ in the number of molecules of water inside and outside the coordination sphere.
Ex. CrCl3.6H2O exists in 3 hydrate isomers:
Question 9.
How many geometrical isomers are possible in the following coordination entities?
(i) [Cr(C2O4)3]3– (ii) [Co(NH3)3Cl3]
Answer:
(i) No geometrical isomer is possible for [Cr(C2O4)3]3– because the ligand C2O42- is bidentate ligand(which have two sites of attachment to the central atom) and also in the coordination sphere it is the only ligand bond to it.
(ii) In the coordination sphere of [Co(NH3)3Cl3] there are two types of ligands present i.e NH3 and Cl- . Coordination number is 6. There are 2 isomers possible for the complex:
Facial: In this isomer one type of ligand say NH3 forms the face of the square bipyramidal (triangular) structure.
Meridional: In this isomer one type of ligand are along the central axis of the pyramidal structure.
Question 10.
Draw the structures of optical isomers of:
(i) [Cr(C2O4)3]3– (ii) [PtCl2(en)2]2+
(iii) [Cr(NH3)2Cl2(en)] +
Answer:
Optical isomers are the one which rotate the plane polarized light by a certain angle when passed through them and are mirror images of each other, also called as stereoisomer.
(i) C2O42- is a bidentate ligand so it can attach to central atom at two sites, forming a chelate ring. In the complexes of this type, three symmetrical bidentate chelating ligands AA are coordinated to the central metal atom M. Such complexes do not possess any element of symmetry and are optically active. Moreover, these complexes can be resolved into optical isomers.
(ii) In this complex Cl is an unidentate ligand with one site of attachment whereas -en(ethylenediamine) is bidentate ligand with two sites of attachment. The complexes in which two symmetrical bidentate chelating ligands AA and two monodentate ligands a, are coordinated to central metal atom M, exhibit the phenomenon of optical isomerism and can be resolved into their optical isomers.
An example of this type of complexes is given as shows both geometrical as well as optical isomerism. Its cis form is unsymmetrical, while the trans form is symmetrical because it contains a plane of symmetry. Hence, optical isomerism is shown by cis form.
(iii) In this there are three types of ligands. One is ammonia which is neutral (nitrogen donates the lone pair of electron to metal), Cl - ligand is unidentate and -en is bidentate ligand. Coordination number is 6. Two optical isomers are possible due to presence of 3 types of ligands.
Question 11.
Draw all the isomers (geometrical and optical) of:
(i) [CoCl2(en)2] +
(ii) [Co(NH3)Cl(en)2]2+
(iii) [Co(NH3)2Cl2(en)] +
Answer:
(i) [CoCl2(en)2] +
Two types of ligand : chloride ion is unidentate ligand and -en(ethylenediamine) is bidentate ligand with two sites of attachment. The complexes in which two symmetrical bidentate chelating ligands AA and two monodentate ligands a, are coordinated to central metal atom M, exhibit the phenomenon of optical isomerism and can be resolved into their optical isomers.
An example of this type of complexes is given as shows both geometrical as well as optical isomerism. Its cis form is unsymmetrical, while the trans form is symmetrical because it contains a plane of symmetry. Hence, optical isomerism is shown by cis form.
(ii) [Co(NH3)Cl(en)2]2+
In this there are three types of ligands. One is ammonia which is neutral (nitrogen donates the lone pair of electron to metal), Cl - ligand is unidentate and -en is bidentate ligand.
Geometrical isomers are possible because there is no plane of symmetry, so cis and trans geometrical isomers exists. Trans isomer will not show optical isomerism as the mirror image formed is superimposible of each other instead cis isomer show optical isomerism.
(iii) In this complex there are three types of ligands. There is no axis of symmetry that can divide the whole complex in exactly two equal halves, so there exists geometrical isomers.
Question 12.
Write all the geometrical isomers of [Pt(NH3)(Br)(Cl)(py)] and how many of these will exhibit optical isomers?
Answer:
There are four different types of ligands present in the complex. So, by fixing the position of 2 ligands we get 2 geometrical isomers and by changing the position of fixed isomer we get one more geometrical isomer.
Since it is tetrahedral complex so it should be optically active . But however it has not been possible to resolve optically active d and l forms of such a complex due to its complicated nature.
Question 13.
Aqueous copper sulphate solution (blue in colour) gives:
(i) a green precipitate with aqueous potassium fluoride and
(ii) a bright green solution with aqueous potassium chloride. Explain these experimental results.
Answer:
Copper sulphate exists as [Cu(H2O)4]SO4 . It is blue in colour due to presence of the [Cu(H2O)4]2+ ions.
When KF is added water is replaced by fluoride ion and green colour is due to [Cu(F)4]2- ions.
When KCl is added water is replaced by chloride ion and bright green colour is due to presence of [CuCl4]2- ions.
In both the cases water , weak field ligand is replaced by fluoride and chloride ions.
Question 14.
What is the coordination entity formed when excess of aqueous KCN is added to an aqueous solution of copper sulphate? Why is it that no precipitate of copper sulphide is obtained when H2S(g) is passed through this solution?
Answer:
CuSO4 + KCN ⇒ K2[Cu(CN)4] + K2SO4
[Cu(H2O)4]2+ + 4CN- ⇒ [Cu(CN)4]2- + 4H2O
The coordination entity formed is K2[Cu(CN)4] .
IUPAC name of the coordination entity is potassium tetracyanocuprate(II). It is a very stable complex. The copper atom present inside the coordination sphere does not separate out to form copper ions and cyanide ions due to strong bond between them.It does not ionize to give Cu2+ ions and hence on adding H2S , since there are no copper ions present so no precipitate of copper sulfide is formed.
Question 15.
Discuss the nature of bonding in the following coordination entities on the basis of valence bond theory:
(i) [Fe(CN)6]4– (ii) [FeF6]3– (iii) [Co(C2O4)3]3– (iv) [CoF6]3–
Answer:
(i) In the coordination entity iron exists in + 2 oxidation state.
Overall charge balance:
X + 6(-1) = -4
X = + 2.
Its electronic configuration is: 3d6
CN- is strong field ligand so it causes pairing of the unpaired electron and undergoes hybridisation to form 6 d2sp3 hybrid orbitals to be filled by the six cyanide ions. It's geometry is octahedral with no unpaired electrons and hence is diamagnetic complex.
(ii) In the coordination entity iron exists in + 3 oxidation state.
Overall charge balance:
X + 6(-1) = -3
X = + 3.
Its electronic configuration is: 3d6
F- is weak field ligand so it not causes pairing of the unpaired electron and undergoes hybridisation to form 6 sp3d2 hybrid orbitals to be filled by the six fluoride ions. It's geometry is octahedral and is paramagnetic.
(iii) In the coordination entity cobalt exists in + 3 oxidation state.
Overall charge balance:
X + 3(-2) = -3
X = + 3.
Its electronic configuration is: 3d5
C2O4- is weak-field ligand so it not causes pairing of the unpaired electron and undergoes hybridisation to form 6 sp3d2 hybrid orbitals to be filled by the three oxolate ions(it is bidentate ligand). It's geometry is octahedral with unpaired electrons and hence is paramagnetic complex.
(iv) In the coordination entity cobalt exists in + 3 oxidation state.
Overall charge balance:
X + 6(-1) = -3
X = + 3.
Its electronic configuration is: 3d5
Fluoride ion is weak field ligand so it not causes pairing of the unpaired electron and undergoes hybridisation to form 6 sp3d2 hybrid orbitals to be filled by the six fluoride ions. It's geometry is octahedral with unpaired electrons and hence is paramagnetic complex.
Question 16.
Draw figure to show the splitting of d orbitals in an octahedral crystal field.
Answer:
In octahedral complex the splitting of the d orbital will be such a way that the dx2-y2 and dz2 orbitals which face towards the axes along the direction of the ligand will experience more repulsion and will be raised in the energy and the other three orbitals which are directed between the axes are lowered in energy.
Question 17.
What is spectrochemical series? Explain the difference between a weak field ligand and a strong field ligand.
Answer:
The strong ligands have higher splitting power of d orbitals of the central metal ion, whereas weak ligand has relatively lower splitting power of d orbitals of the central metal ion. The energy difference between t2g and eg sets of d orbitals is CFSE. The strength of the ligands depend on the magnitude of Δ . Strong ligands have larger value of CFSE and in case of weak ligands the CFSE values are smaller. The common ligands can be arranged in a series in the order of their decreasing field strength, as follows.
I_<Br -< SCN-< Cl-< F-< OH-< C2O42-< H2O< NCS-< py< NH3< en< bipy< o-phen< NO2-< CN-< CO.
This series depends on the power of splitting the d orbitals and is called spectrochemical series, The order of field strength of the common ligands neither depends on the geometry of the complex the nature of central metal ion.
Question 18.
What is crystal field splitting energy? How does the magnitude of Δ0 decide the actual configuration of d orbitals in a coordination entity?
Answer:
The difference between the energies of the two set of the d orbitals is called as crystal field splitting energy (CFSE). The degenerate d orbitals split into two levels i.e t2g and eg level due to the presence of the ligands. This splitting of the degenerate orbitals due to the ligand is called as crystal field splitting and the energy difference between the two levels is called as crystal field splitting energy.
After the splitting of the degenerate orbitals has taken place the filling of the electrons takes place. Now first 3 electrons goes into into the lower energy three t2g orbitals. The fourth electron can be filled in two ways:
It can enter the t2g orbitals causing pairing up of the electron (giving rise to t2g4eg0 electronic configuration) or it can enter into higher energy eg orbital (giving rise to t2g3eg1 electronic configuration). If the CFSE value of ligand is more than energy required for the pairing up of the electron then it will result in the pairing of electron(2 case) but if the CFSE value of ligand is less than the pairing energy of the electron then it will cause the electron to enter in higher energy eg orbital.(1 case)
Question 19.
[Cr(NH3)6]3+ is paramagnetic while [Ni(CN)4]2– is diamagnetic. Explain why?
Answer:
Overall charge balance in [Cr(NH3)6]3+ complex:
X + 6(0) = + 3
X = + 3
Cr is in + 3 oxidation state.
Electronic configuration of Cr in + 2 state: 3d3 . Now ammonia is a weak field ligand so it not causes pairing of the unpaired electron and undergoes hybridisation to form 6 sp3d2 hybrid orbitals filled by the six ammonia ligands. It's geometry is octahedral with unpaired electrons and hence is paramagnetic complex.
In case of [Ni(CN)4]2– ion :
Overall charge balance in [Ni(CN)4]2–complex:
X + 4(-1) = -2
X = + 2
Ni is in + 2 oxidation state.
Electronic configuration of Ni in + 2 state: 3d8. Now cyanide ion is a strong field ligand so it causes pairing of the unpaired electron and undergoes hybridisation to form 4 dsp2 hybrid orbitals filled by the four cyanide ligands. It's geometry is square planar with no unpaired electrons and hence is diamagnetic complex.
Question 20.
A solution of [Ni(H2O)6]2+ is green but a solution of [Ni(CN)4]2– is colourless. Explain.
Answer:
In case of [Ni(H2O)6]2+ H2O is a weak field ligand , so it does not cause the pairing of the unpaired electron of Ni2+ ion. Thus there is possibility of the intra d-d transition from the d orbital of lower energy to that of higher energy. Thus the light is absorbed from the visible region and complimentary colour is observed. But in case of [Ni(CN)4]2– CN- is strong field ligand.
Therefore it will cause pairing of the unpaired electrons of Ni2+ ion. There are no unpaired electrons present, so there is no d-d transition and hence it is colourless.
Question 21.
[Fe(CN)6]4– and [Fe(H2O)6]2 + are of different colours in dilute solutions. Why?
Answer:
The colour of the particular complex compound depends on the crystal field splitting energy(CFSE). This CFSE depends on the nature of the ligand attached to the metal atom. In case of [Fe(CN)6]4– and [Fe(H2O)6]2+ the colour differs due to differences in CFSE . CN- is a strong field ligand so will have high CFSE than H2O with a low value of CFSE. There is absorption of the energy from the visible region for the d-d transition and corresponding complimentary colour is observed. Thus there is the colour difference.
Question 22.
Discuss the nature of bonding in metal carbonyls.
Answer:
Compounds containing carbonyl
ligands only are known as homoleptic carbonyl. Such types of compounds are formed by most of the transition metals. These metal carbonyls always have simple, well-defined structures. In metal carbonyls the metal - carbonyl bond possess both s and p.character. M-C-bond is sigma bond. It is formed by the donation of lone pair of electrons of the carbonyl carbon into the vacant orbital of the metal. The M-C pi bond is formed by the donation of a pair of electron from a filled d orbital of a metal into the vacant antibonding π orbital of carbon monoxide. Such type of metal to ligand bonding creates a synergic effect which strengthens the bond between CO and metal.
Question 23.
Give the oxidation state, d orbital occupation and coordination number of the central metal ion in the following complexes:
(i) K3[Co(C2O4)3] (iii) (NH4)2[CoF4]
(ii) cis-[CrCl2(en)2]Cl (iv) [Mn(H2O)6]SO4
Answer:
(i) Overall charge balance:
X + 3(-2) = -3
X = + 3
Oxidation state of Co is + 3.
As there are 3 oxolate ion and being bidentate, coordination no. Of complex is 6. So it is octahedral complex.
d orbital occupation: t2g6eg0(oxolate ion is weak field ligand , does not cause pairing of electron as the energy required for pairing of electron is more than CFSE).
(ii) Overall charge balance:
X + balance4(-1) = -2
X = + 2
Oxidation state of Co is + 2.
As there are 4 fluoride ion , coordination no. Of complex is 4 i.e. Tetrahedral complex.
d orbital occupation: eg4t2g3(fluoride ion is weak field ligand , does not cause pairing of electron as the energy required for pairing of electron is more than CFSE).
(iii) Overall charge balance:
X + 2(-1) + 2(0) = + 1
X = + 3
Oxidation state of Cr is + 3
Coordination no. Of complex is 6. (-en is a bidentate ligand). Octahedral complex.
d orbital complex: t2g3
(iv) Ovearll charge balance:
X + 6(0) = + 2
X = + 2
Oxidation state of Mn is + 2.
Coordination no. Of complex is 6. Octahedral complex.
d orbital occupation: t2g3eg2(water is weak field ligand, does not cause pairing of the electron).
Question 24.
Write down the IUPAC name for each of the following complexes and indicate the oxidation state, electronic configuration and coordination number. Also give stereochemistry and magnetic moment of the complex:
(i) K[Cr(H2O)2(C2O4)2].3H2O (iii) [CrCl3(py)3] (v) K4[Mn(CN)6]
(ii) [Co(NH3)5Cl-]Cl2 (iv) Cs[FeCl4]
Answer:
(i) The complex is an anion with chromium as central atom, 2 water molecules and 2 oxolate ions with -2 negative charge each. Balance overall charge as 0, we get oxidation state of Cr as:
X + 2(0) + 2(-2) = -1
X = + 3.
Name of compound: potassium diaquadioxolatochromate(III) trihydrate.
Electronic configuration of Cr: 3d3, t2g3
Co-ordination no. Of complex: 6 (as oxolate ion is bidentate ligand)
As both the water molecule and oxolate ion are weak field ligand, so they do not cause pairing up of electron.
μ = [n(n + 2)]1/2
μ = [3×5]1/2
μ = 4BM.
(ii) The complex is a cation with cobalt as central atom, five neutral ammonia molecules and one chloride ion. Balance overall charge as 0, we get,
X + 5(0) + 1(-1) = + 2
X = + 3.
Oxidation state of cobalt is + 3.
Name of compound is pentaamminechloridocobalt(III) chloride.
Coordination no. is 6.
Electronic configuration of cobalt: 3d6
As ammonia is a strong field ligand so it causes pairing of the electron. No. Of unpaired electrons:0
μ = [n(n + 2)]1/2
μ = [0]1/2
μ = 0BM.
(iii) The complex is neutral with chromium as central atom, three chloride ions and 3 pyridine molecules which are neutral.
Name of compound is trichloridotripyridinechromium(III).
Balance overall charge as 0.
X + 3(-1) + 3(0) = 0
X = + 3.
Oxidation state of chromium is + 3.
Electronic configuration:3d3
Coordination no. Is 6.
As chloride ion and pyridine molecule botha re weak field ligand so they do not cause pairing of electron.
μ = [n(n + 2)]1/2
μ = [3×5]1/2
μ = 4BM
(iv) The complex is anion with iron as central atom, and 4 chloride ions. Balance overall charge:
X + 4(-1) = -1
X = + 3
Oxidation state of Fe: + 3.
Electronic configuration:3d6
Name of compound: Caesium tetrachloridoferrate(III).
Coordination no. is 4.
As chloride ion is weak field ligand ,it does not cause pairing of electron.
μ = [n(n + 2)]1/2
μ = [4×6]1/2
μ = 5BM
Steriochemistry is optically inactive as it is a tetrahedral complex and the relative position of each ligand will be same in all condition.
(v) The complex is anion with manganese as central atom , and six cyanide ions with each unit ngative charge. Balance overall charge
X + 6(-1) = -4
X = + 2
Oxidation state of Mn = + 2
Electronic configuration of Mn:3d3
Name of compound: potassium hexacyanoferrate(III)
Coordination no. Is 6.
As cyanide ions are strong field ligand , they cause pairing of electrons.
No. Of unpaired electrons is 1.
μ = [n(n + 2)]1/2
μ = [1×3]1/2
μ = 1.732BM.
Steriochemistry: optically inactive .
Question 25.
What is meant by stability of a coordination compound in solution? State the factors which govern stability of complexes.
Answer:
Stability of coordination compounds in a solution refers to the association of the two species i.e coordination sphere and counter ions involved in a state of equilibrium. Stability of complex is expressed in terms of formation constant as:
Stability constant = [ML3]/[M][L]3
The more will be the value of stability constant, the more will be the amount of [ML3] in the solution.
Stability can be of 2 types:
Thermodynamics stability (the extent to which complex is formed or will be transformed to other species at point of equilibrium)
Kinetic stability (speed at which the complex is formed)
Stability of complex depends on factors:
(i) Charge on central atom:. More will be the charge on central atom more will be the strong bond between atom and ligand and more will be the stability of the complex.
(ii) Basic nature of ligand: More will be the basic character of ligand , more it will try to donate the electrons to the metal atom, hence greater stability.
(iii) Presence of chelate ring: The presence of chelate ring give more stability to the complex. (Stronger interaction)
Question 26.
What is meant by the chelate effect? Give an example.
Answer:
When a ligand bonds with the central metal ion in such a way that it forms a ring, then it is found that the metal - ligand bond is more stable. In other way a compound which forms chelate ring are more stable than the complexes without chelate rings. This effect is known as chelate effect.
In this example we can see that the ligand form a closed ring structure around central atom and increase the stability of complex with forming a stron bond between them.
Question 27.
Discuss briefly giving an example in each case the role of coordination compounds in:
(i) biological systems (iii) analytical chemistry
(ii) medicinal chemistry and (iv) extraction/metallurgy of metals.
Answer:
(i) Role of coordination compounds in biological system:
We know that in the process of photosynthesis, sunlight is absorbed by the plants through a green pigment called as chlorophyll. This chlorophyll is a co-ordination compound of magnesium. In our human biological body, coordination compounds play a major role. In our blood the oxygen carrier i.e hemoglobin is a co-ordination compound of iron.
(ii) In medicinal chemistry:
A co-ordination compound of platinum called as cis-platin is used in the treatment of stopping the growth of the tumour in our body.
(iii) In analytical chemistry:
In the analysis of salt , when different reagents containing ligands are added to different basic radicals they form coordination compounds. These coordination compounds exhibit different colours associated with each of the basic radicals. Thus it can be used in detection of various radicals.
(iv) In extraction or metallurgy of metals:
In the extraction of the metals from their ores the ability of the metals to form complexes or coordination comppunds are used. For eg. In aqueous solution, gold combines with the cyanide ions to form a complex. Later gold can be extracted from this complex by treating it with zinc metal.
Question 28.
How many ions are produced from the complex Co(NH3)6Cl2 in solution?
(i) 6 (ii) 4 (iii) 3 (iv) 2
Answer:
The given complex can be written as :
Coordination sphere: [Co(NH3)6]2+
Counter ions: 2Cl- ions. {considering total overall charge as zero}
Thus we can see that there are total of 1 + 2 ions.
Question 29.
Amongst the following ions which one has the highest magnetic moment value?
(i) [Cr(H2O)6]3+ (ii) [Fe(H2O)6]2+ (iii) [Zn(H2O)6]2+
Answer:
(i) Overall charge balance :
X + 6(0) = + 3
X = + 3.
Cr is in + 3 oxidation state.
Electronic configuration:3d3
As water is a weak field ligand ,it does not call pairing up of the electrons. Number of unpaired electron is equal to 3.
Spin only magnetic moment is given by:
μ = [n(n + 2)]1/2
μ = [3×5]1/2
μ = 4BM
(ii) In [Fe(H2O)6]3+
Electronic configuration of Fe is: [Ar]3d64s2
[Ar] = 1s22s22p63s23p6
Electronic configuration of Fe+3 = [Ar]3d5
Outer electronic configuration of Fe+3 = 3d5
Overall charge balance:
X + 6(0) = 3
X = + 3
H2O is weak field ligand so it does not pair the unpaired electron. Total no. of unpaired electron, n = 5.
Spin only magnetic moment is given by:
μ = [n(n + 2)]1/2
μ = [5×7]1/2
μ = 5.916BM
(iii) Overall charge balance:
X + 6(0) = + 2
X = + 2
Electronic configuration:3d10
It has completely filled d orbital, so no. Of unpaired electrons is 0.
μ = 0.
Thus, [Fe(H2O)6]3+ has highest magnetic moment value.
Question 30.
The oxidation number of cobalt in K[Co(CO)4] is
(i) + 1 (ii) + 3 (iii) –1 (iv) –3
Answer:
K[Co(CO)4] = K + + [Co(CO)4]-
total overall charge as 0:
X + 4(0) = -1
X = -1.
Option (iii) is correct.
Question 31.
Amongst the following the most stable complex is
(i) [Fe(H2O)6]3+
(ii) [Fe(NH3)6]3+
(iii) [Fe(C2O4)3]3-
(iv) [FeCl6]3-
Answer:
Among all the complex given [Fe(C2O4)3]3- have a bidentate ligand whereas all the other three have unidentated ligand. Now we know that in chelate effect, the bidentate ligand forms a ring like structure and complex so formed is very stable with strong bond between them.
So, [Fe(C2O4)3]3- is the most stable complex.
Question 32.
What will be the correct order for the wavelength of absorption in the visible region for the following: [Ni(NO2)6]4-, [Ni(NH3)6]2+, [Ni(H2O)6]2+
Answer:
In all the complex the central metal atom/ion is nickel, Ni. Hence the absorption of wavelength from visible region depends on the ligands attached. The order in which the CFSE energy values of ligands increase according to the spectrochemical series is as follows:
H2O<NH3<NO22-.
So the order of crystal field splitting of d orbitals will also be in the same order because more will be the CFSE energy more will be the energy gap between orbitals. Hence order of wavelength absorption
[Ni(NO2)6]4- <[Ni(NH3)6]2+ < [Ni(H2O)6]2+