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Coordination Compounds question

2024 · 27 Jan · Shift 2 · Q22
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Coordination Compounds question

2024 · 27 Jan · Shift 2 · Q22

JEE MainChemistryCoordination CompoundsNumerical+4 / −1
The Spin only magnetic moment value of square planar complex [Pt(NH3)2Cl(NH2CH3)]Cl\left[\mathrm{Pt}\left(\mathrm{NH}_3\right)_2 \mathrm{Cl}\left(\mathrm{NH}_2 \mathrm{CH}_3\right)\right] \mathrm{Cl}[Pt(NH3​)2​Cl(NH2​CH3​)]Cl is ‾\underline{\hspace{2cm}}​ B.M. (Nearest integer) (Given atomic number for Pt=78\mathrm{Pt}=78Pt=78)
Numerical answer
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Correct answer: 0

  1. Find the oxidation state of Pt in the complex ion

The given compound is [Pt(NH3)2Cl(NH2CH3)]Cl\left[\mathrm{Pt}(\mathrm{NH}_3)_2\mathrm{Cl}(\mathrm{NH}_2\mathrm{CH}_3)\right]\mathrm{Cl}[Pt(NH3​)2​Cl(NH2​CH3​)]Cl

The outside Cl−\mathrm{Cl}^-Cl− is the counter ion, so the complex inside brackets has charge +1+1+1.

Let oxidation state of Pt be xxx.

Ligand charges:

  • NH3\mathrm{NH}_3NH3​ is neutral
  • NH2CH3\mathrm{NH}_2\mathrm{CH}_3NH2​CH3​ (methylamine) is neutral
  • coordinated Cl−\mathrm{Cl}^-Cl− is −1-1−1

So, x+0+0+(−1)+0=+1x+0+0+(-1)+0=+1x+0+0+(−1)+0=+1 x−1=1x-1=1x−1=1 x=+2x=+2x=+2

Hence, metal ion is Pt2+\mathrm{Pt}^{2+}Pt2+.


  1. Find the electronic configuration of Pt2+\mathrm{Pt}^{2+}Pt2+

Atomic number of Pt = 78.

Ground-state configuration of Pt: Pt:[Xe] 4f145d96s1\mathrm{Pt}: [\mathrm{Xe}]\,4f^{14}5d^96s^1Pt:[Xe]4f145d96s1

For Pt2+\mathrm{Pt}^{2+}Pt2+, remove two electrons: first from 6s6s6s, then from 5d5d5d.

Thus, Pt2+:[Xe] 4f145d8\mathrm{Pt}^{2+}: [\mathrm{Xe}]\,4f^{14}5d^8Pt2+:[Xe]4f145d8

So it is a d8d^8d8 system.


  1. Determine geometry and pairing

The complex is square planar (given in the question).

For a 5d metal like Pt(II), a d8d^8d8 configuration in square planar field strongly favors complete pairing.

Square planar d8d^8d8 complexes of Pt(II) are low spin and have no unpaired electrons.

Thus, n=0n=0n=0 where nnn = number of unpaired electrons.


  1. Calculate spin-only magnetic moment

Spin-only magnetic moment is μ=n(n+2) B.M.\mu = \sqrt{n(n+2)}\ \text{B.M.}μ=n(n+2)​ B.M.

Substitute n=0n=0n=0: μ=0(0+2)=0 B.M.\mu = \sqrt{0(0+2)}=0\ \text{B.M.}μ=0(0+2)​=0 B.M.

Nearest integer: 0\boxed{0}0​


  1. Comparison with stored correct answer

Stored correct answer = 0

Derived answer = 0

So the derived answer agrees with the stored correct answer.

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