JEE Main · 2024hardCORD-099

The correct statements from the following are: A. The strength of anionic ligands can be explained by crystal field…

Coordination Compounds · Class 12 · JEE Main Previous Year Question

Question

The correct statements from the following are: A. The strength of anionic ligands can be explained by crystal field theory. B. Valence bond theory does not give a quantitative interpretation of kinetic stability of coordination compounds. C. The hybridization involved in formation of [Ni(CN)4]2[\mathrm{Ni(CN)_4}]^{2-} complex is dsp². D. The number of possible isomer(s) of cis-[PtCl2(en)2]2+[\mathrm{PtCl_2(en)_2}]^{2+} is one.

Options
  1. a

    A, D only

  2. b

    A, C only

  3. c

    B, D only

  4. d

    B, C only

Correct Answerd

B, C only

Detailed Solution

🧠 Test Each Statement

Four claims; the correct ones make the answer set.

🗺️ Walk Each

A. "Strength of anionic ligands explained by CFT." CFT partially explains anion-cation electrostatic effects, but the empirical spectrochemical series order — where CO and CN⁻ outrank halides — is not derivable from CFT alone (it requires π-back-donation, an MO concept). So A is incorrect. ✗

B. "VBT does not give a quantitative interpretation of kinetic stability." True — this is a famous limitation of VBT. VBT predicts geometry and magnetism but is silent on rate constants and lability/inertness. ✓

C. "Hybridisation of [Ni(CN)4]2[\mathrm{Ni(CN)_4}]^{2-} is dsp2\mathrm{dsp^2}." Ni(II) d8\mathrm{d^8} + strong CN⁻ → square-planar → dsp². True. ✓

D. "Number of isomers of cis-[PtCl2(en)2]2+[\mathrm{PtCl_2(en)_2}]^{2+} is one." Cis form of [PtCl2(en)2]2+[\mathrm{PtCl_2(en)_2}]^{2+} (octahedral Pt(IV)) is chiral → has Δ/Λ enantiomers → 2 isomers. So D is incorrect. ✗

Correct: B and C → option (4).

VBT Limitations Anchor

What VBT cannot do:

  1. Quantitatively predict magnetic moment beyond integer unpaired counts.
  2. Explain colour (no Δo\Delta_o concept).
  3. Predict kinetic stability (rate of ligand exchange).
  4. Account for outer-orbital vs inner-orbital exceptions cleanly.

⚠️ cis = Chiral for [M(LL)2X2]\mathrm{[M(LL)_2X_2]}

A common slip: students forget that cis-bis(en)-dichloride-type complexes are chiral. The cis form has Δ and Λ — two isomers, not one.

Answer: (4) B, C only\boxed{\text{Answer: (4) B, C only}}

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