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Question #44158

Difficulty: 8/10 | 🟢 Free

The Question

Potassium permanganate (\ceKMnO4\ce{KMnO4}) is reduced in a highly alkaline aqueous medium (pH>13\text{pH} > 13) at 298 K298\text{ K} to form a green-colored intermediate species \ceX\ce{X}. Upon lowering the pH\text{pH} to 77, \ceX\ce{X} undergoes a redox transformation. Based on Molecular Orbital Theory (MOT) and redox principles, which of the following accurately describes the electronic state and stability of \ceX\ce{X}?

Options

  • A.

    \ceX\ce{X} is diamagnetic; the HOMO has t2t_2 symmetry, and it is thermodynamically stable at pH=7\text{pH} = 7.

  • B.

    \ceX\ce{X} is paramagnetic with the unpaired electron in a t2t_2 symmetry orbital; it disproportionates at pH=7\text{pH} = 7.

  • C.

    \ceX\ce{X} is paramagnetic with the unpaired electron in an ee symmetry orbital; it disproportionates at pH=7\text{pH} = 7 to yield \ceMnO4−\ce{MnO4-} and \ceMnO2\ce{MnO2}.

  • D.

    \ceX\ce{X} is paramagnetic with the unpaired electron in an ee symmetry orbital; it is stable at pH=7\text{pH} = 7 due to enhanced dπ−pπd\pi-p\pi bonding.

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Step-by-Step Solution

Explanation

How the Examiner Thinks

Mechanism_Trap

Don't get tricked by the process! Learn the mechanical traps used in competitive exam questions.

Concepts Behind This Question

MOT and Magnetic Nature|KMnO₄ Redox pH Dependency|Variable Oxidation State Stability

Why This Question Is Tricky

Common Mistakes

This question tests the intersection of Coordination Chemistry/MOT and Redox Chemistry.

Trap 1 (Electronic): Students often default to octahedral crystal field splitting where t2gt_{2g} is lower in energy.

In tetrahedral complexes like \ceMnO42−\ce{MnO4^2-}, the ee set is lower, so the d1d^1 electron resides in an ee orbital, not t2t_2.

Trap 2 (Redox): Students might assume that because \ceMnO42−\ce{MnO4^2-} is formed via reduction, it represents a universally stable lower oxidation state.

However, its stability is strictly pH-dependent; it is thermodynamically unstable with respect to disproportionation in neutral or acidic media.

The problem filters out rote memorization by demanding the exact orbital symmetry and the specific pH-dependent thermodynamic fate of the intermediate.

Quick Facts About This Question

Question Information

SubjectChemistry
ChapterChemical Bonding and Molecular Structure - Class 11 Part 1
ConceptMOT and Magnetic Nature
Difficulty8
Cognitive Load7
Target Solve Time160 sec
AccessFree