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Coordination Compounds question

2022 · 27 Jun · Shift 1 · Q5
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  5. /2022 · 27 Jun · Shift 1 · Q5

Coordination Compounds question

2022 · 27 Jun · Shift 1 · Q5

JEE MainChemistryCoordination CompoundsMCQ+4 / −1
Which of the following will have maximum stabilization due to crystal field?
  1. A
    [Ti(H2O)6]3+[Ti(H_2O)_6]^{3+}[Ti(H2​O)6​]3+
  2. B
    [Co(H2O)6]2+[Co(H_2O)_6]^{2+}[Co(H2​O)6​]2+
  3. C
    [Co(CN)6]3−[Co(CN)_6]^{3-}[Co(CN)6​]3−
  4. D
    [Cu(NH3)4]2+[Cu(NH_3)_4]^{2+}[Cu(NH3​)4​]2+
View written solutionFree

Correct answer: C

  1. Goal: We need to find which complex has the maximum crystal field stabilization.

  2. Key idea: Compare the CFSE (crystal field stabilization energy) for each complex.

    For octahedral complexes: CFSE=(−0.4 nt2g+0.6 neg)Δo\text{CFSE} = (-0.4\,n_{t_{2g}} + 0.6\,n_{e_g})\Delta_oCFSE=(−0.4nt2g​​+0.6neg​​)Δo​

    For tetrahedral complexes: CFSE=(−0.6 ne+0.4 nt2)Δt\text{CFSE} = (-0.6\,n_e + 0.4\,n_{t_2})\Delta_tCFSE=(−0.6ne​+0.4nt2​​)Δt​

    Also, strong-field ligands like CN−CN^-CN− can cause pairing and give low-spin complexes, often increasing stabilization.


  1. Option A: [Ti(H2O)6]3+[Ti(H_2O)_6]^{3+}[Ti(H2​O)6​]3+

    • Metal ion: Ti3+Ti^{3+}Ti3+
    • Electronic configuration of TiTiTi: [Ar]3d24s2[Ar]3d^24s^2[Ar]3d24s2
    • So Ti3+=3d1Ti^{3+} = 3d^1Ti3+=3d1
    • H2OH_2OH2​O is a weak-field ligand, but for d1d^1d1 spin state does not matter.

    Octahedral splitting: t2g1eg0t_{2g}^1 e_g^0t2g1​eg0​

    Therefore, CFSE=1(−0.4Δo)=−0.4Δo\text{CFSE} = 1(-0.4\Delta_o) = -0.4\Delta_oCFSE=1(−0.4Δo​)=−0.4Δo​


  1. Option B: [Co(H2O)6]2+[Co(H_2O)_6]^{2+}[Co(H2​O)6​]2+

    • Metal ion: Co2+Co^{2+}Co2+
    • Co:[Ar]3d74s2Co: [Ar]3d^74s^2Co:[Ar]3d74s2
    • So Co2+=3d7Co^{2+} = 3d^7Co2+=3d7
    • H2OH_2OH2​O is weak field, so this is high spin octahedral.

    Configuration: t2g5eg2t_{2g}^5 e_g^2t2g5​eg2​

    Hence, CFSE=5(−0.4Δo)+2(0.6Δo)\text{CFSE} = 5(-0.4\Delta_o) + 2(0.6\Delta_o)CFSE=5(−0.4Δo​)+2(0.6Δo​) =−2.0Δo+1.2Δo= -2.0\Delta_o + 1.2\Delta_o=−2.0Δo​+1.2Δo​ =−0.8Δo= -0.8\Delta_o=−0.8Δo​


  1. Option C: [Co(CN)6]3−[Co(CN)_6]^{3-}[Co(CN)6​]3−

    • Ligand charge: 6(CN−)=−66(CN^-) = -66(CN−)=−6
    • Overall charge is −3-3−3
    • So oxidation state of Co is +3+3+3
    • Thus Co3+=3d6Co^{3+} = 3d^6Co3+=3d6
    • CN−CN^-CN− is a strong-field ligand, so this is low-spin octahedral.

    Configuration: t2g6eg0t_{2g}^6 e_g^0t2g6​eg0​

    Therefore, CFSE=6(−0.4Δo)=−2.4Δo\text{CFSE} = 6(-0.4\Delta_o) = -2.4\Delta_oCFSE=6(−0.4Δo​)=−2.4Δo​

    This is very large stabilization.


  1. Option D: [Cu(NH3)4]2+[Cu(NH_3)_4]^{2+}[Cu(NH3​)4​]2+

    This is typically treated as a tetra-coordinate Cu2+Cu^{2+}Cu2+ complex. Cu2+Cu^{2+}Cu2+ is: 3d93d^93d9

    Whether square planar or distorted tetrahedral, the crystal field stabilization is not larger than the very large low-spin octahedral d6d^6d6 stabilization in option C.

    If considered tetrahedral d9d^9d9: e4t25e^4 t_2^5e4t25​ CFSE=4(−0.6Δt)+5(0.4Δt)=−2.4Δt+2.0Δt=−0.4Δt\text{CFSE} = 4(-0.6\Delta_t) + 5(0.4\Delta_t) = -2.4\Delta_t + 2.0\Delta_t = -0.4\Delta_tCFSE=4(−0.6Δt​)+5(0.4Δt​)=−2.4Δt​+2.0Δt​=−0.4Δt​

    Since Δt<Δo\Delta_t < \Delta_oΔt​<Δo​, this is much smaller than option C.


  1. Comparison of stabilizations:

    • A: −0.4Δo-0.4\Delta_o−0.4Δo​
    • B: −0.8Δo-0.8\Delta_o−0.8Δo​
    • C: −2.4Δo-2.4\Delta_o−2.4Δo​
    • D: much smaller than C

    The maximum stabilization is clearly for: [Co(CN)6]3−[Co(CN)_6]^{3-}[Co(CN)6​]3−


  1. Final answer: Option C is correct.
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