Question #44604

Hi!
I have some doubts in coordination compounds. Well I was making the structure of [Ni(CN)4]2- and lost my mind. If we work according to the crystal field theory then (Ni)2+ is d8 configuration which means it will have 2 unpaired electrons in the t2 orbitals. While if we work according to the valence bond theory then the 2 unpaired electrons of Ni2+ have to pair up in presence of strong ligand CN- meaning there are no unpaired electrons. How is this possible? Which is correct? Sorry for my poor English. Hope you reply soon :)
1

Expert's answer

2014-08-12T12:47:12-0400

Answer on Question #44604 - Chemistry - Inorganic Chemistry

Question:

I have some doubts in coordination compounds. Well I was making the structure of [Ni(CN)4]2\left[\mathrm{Ni}(\mathrm{CN})4\right]2- and lost my mind. If we work according to the crystal field theory then (Ni)2+(\mathrm{Ni})2+ is d8 configuration which means it will have 2 unpaired electrons in the t2 orbitals. While if we work according to the valence bond theory then the 2 unpaired electrons of Ni2+\mathrm{Ni}2+ have to pair up in presence of strong ligand CN- meaning there are no unpaired electrons. How is this possible? Which is correct? Sorry for my poor English. Hope you reply soon :)

Answer:

Four-coordinate nickel(II) complexes exhibit both square-planar and tetrahedral geometries. The tetrahedral ones, such as [NiCl4]2\left[\mathrm{NiCl}_4\right]^{2-} , are paramagnetic; the square-planar ones, such as [Ni(CN)4]2\left[\mathrm{Ni}(\mathrm{CN})_4\right]^{2-} , are diamagnetic.

Compound [Ni(CN)4]2\left[\mathrm{Ni}(\mathrm{CN})_{4}\right]^{2-} according to crystal field theory has square planar geometry geometry. It means that ligands are situated in the tops of the square. D-orbitals of metal cation in this case split into four sublevels.



Ni²⁺ has configuration [Ar]3d⁸. It means that 8 electrons are on d-orbitals. As CN⁻ is a low-spin ligand, energy between splited levels is high and electrones are paired.

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Comments

alisha
12.09.14, 13:05

This does not answer my doubt, but thanks anyway :)

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