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Question

The geometries of $Ni(CO)_4$ and $[NiCl_4]^{2-}$, respectively, are

The correct answer is
tetrahedral and tetrahedral

Determining Complex Geometries: Ni(CO)4 and [NiCl4]2-

To determine the geometries of the complexes $Ni(CO)_4$ and $[NiCl_4]^{2-}$, we need to consider the central metal ion's oxidation state, its electronic configuration, and the nature of the ligands.

Analysis of $Ni(CO)_4$

  • Central Metal Ion: Nickel (Ni)
  • Ligand: Carbonyl (CO) - a strong field ligand.
  • Oxidation State of Ni: 0 (since CO is neutral).
  • Electronic Configuration of Ni: [Ar] $3d^8 4s^2$. In oxidation state 0, Ni has $3d^{10}$ configuration after ligand coordination and rearrangement (due to strong field ligand).
  • Coordination Number: 4.
  • Hybridization: $sp^3$.
  • Resulting Geometry: Tetrahedral.

Analysis of $[NiCl_4]^{2-}$

  • Central Metal Ion: Nickel (Ni)
  • Ligand: Chloride (Cl-) - a weak field ligand.
  • Oxidation State of Ni: +2 (since $4 \times (-1) + x = -2 \implies x = +2$).
  • Electronic Configuration of Ni2+: [Ar] $3d^8$.
  • Coordination Number: 4.
  • Hybridization: $sp^3$ (even though it's $d^8$, weak field ligands and coordination number 4 typically lead to $sp^3$ hybridization and tetrahedral geometry for Ni(II)).
  • Resulting Geometry: Tetrahedral.

Conclusion

Both $Ni(CO)_4$ and $[NiCl_4]^{2-}$ exhibit tetrahedral geometries.

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Important Questions from Coordination Chemistry

  1. Consider the figure given below, where M is a metal and L is a monodentate ligand. The $\sigma$-bonding ligand group orbital (LGO) having same symmetry with $d_{z^2}$ orbital of M in the octahedral coordination geometry is

  2. Among the following, the compound with the lowest CO stretching frequency is
  3. The complex(es) that exhibit(s) optical isomerism is (are)
  4. Among the given platinum(II) complexes, the one that is thermally the most unstable is

     

  5. According to Irving-Williams series, the number of d electrons for the first row transition metal (M) ion having the highest overall stability constant (log $\beta$) for $[M(EDTA)]^{2-}$ is ________
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