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We were taught (Under the section 'Valence Bond Theory') seven types of geometries a transition metal complex may assume and its corresponding hybridization states,

  1. Linear - $\ce{sp}$
  2. Trigonal planar - $\ce{sp^2}$
  3. Tetrahedral - $\ce{sp^3}$
  4. Square planar - $\ce{dsp^2}$ (Inner d-orbital involved)
  5. Trigonal Bi-pyramidal - $\ce{dsp^3}$ (Inner d-orbital involved)
  6. Square Pyramidal - $\ce{sp^3d}$ (Outer d-orbital involved)
  7. Octahedral - $\ce{d^2sp^3}$ (Inner d-orbitals involved)

We were told that there are quite a few instances (for Octahedral complexes), where the outer, vacant d-orbital takes part in hybridization, so the hybridization state would thus become: $\ce{sp^3d^2}$

Now my question is:
Are there Square Planar complexes in which the outer, vacant d-orbitals take part in hybridization (i.e- are there square planar complexes with sp2d hybridization) ? If so, could someone provide a few examples.

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    $\begingroup$ It has been proven again and again, that the contribution of d-orbitals in all these cases is minimal, almost negligible (usually <3%). The question you are asking is referring to an old, disproven model and therefore cannot really be answered in the way you would like to look at it. Have a look at this question to get an idea what I am talking about. $\endgroup$ Aug 26, 2016 at 8:36
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    $\begingroup$ Except if OP is talking about transition metal coordination compounds, in which case d-orbital participation is very real and important but where I would not speak of hybridisation at all (CC @Mart). $\endgroup$
    – Jan
    Aug 26, 2016 at 23:30
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    $\begingroup$ You used coordination-compounds. Are you talking about transition metal complexes or main-group non-metal molecules? $\endgroup$
    – Jan
    Aug 26, 2016 at 23:32
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    $\begingroup$ @Jan Transition metal complexes, sorry. Since we only deal with those at school, I kinda forgot to specify it.... $\endgroup$ Aug 27, 2016 at 6:05

2 Answers 2

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0.1) Hybridization is to be used with caution in inorganic chemistry above school level. It is proven not working for one-electron properties at the very least.

0.2) Depending on the details, you may or may not be taught about hypervalent compounds using d-orbitals of outer shell. While this concept fell out of favor, it still is taught here and there.

1) ignoring 0.*, $\ce{PnX5}$ family where $\ce{Pn=P,As,Sb}$ and X is a halogen (typically $\ce{F}$ or $\ce{Cl}$) adopts trigonal-bipiramidal shape and was viewed as an example of $sp^3d$ hybridisation. Square planar compounds for p-elements are much rarer, but $\ce{XeF4}$ adopt such structure.

2) A rare anion $\ce{[Ni(CN)5]^{3-}}$ may adopt such structure, specifically in $\ce{ [Cr(NH3)6][Ni(CN)5]\cdot 2 H2O}$ Actually, it is often said that square planar complexes may coordinate weakly an additional ion to form a square pyramid and this is why they are typically much more reactive, than octahedral complexes.

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    $\begingroup$ The point about $\ce{XeF4}$ still stands. It is square planar and was considered to have d-orbitals involved in hybridization before this model fell out of favor. $\endgroup$
    – permeakra
    Aug 26, 2016 at 8:00
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    $\begingroup$ "... fell out of favour ..." is a bit lush I would say. It is proven to be wrong, at least the part about hypercoordination. I still think this pretty much sums up the predicament about the theory, hence thumbs up. $\endgroup$ Aug 26, 2016 at 8:40
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$\ce{[Cu(NH3)4]^2+}$ has $\mathrm{sp^2d}$ hybridisation.
A question might pop why not $\mathrm{dsp^2}$?
So basically if it were $\mathrm{sp^2d}$ then the paired electron which was promoted to $\mathrm{4p}$ orbital, would be less bound to nucleus and hence it would be easier to oxidise, but in contrary, $\ce{[Cu(NH3)4]^3+}$ doesn't exist. Hence finally Huggin suggested that the compound should be present in $\mathrm{sp^2d}$ hybridisation in order to support the experimental data.

Same hybridisation is observed in:

  • $\ce{[Cu(py)2]^2+}$
  • $\ce{[Cu(en)2]^2+}$
  • $\ce{[Cu(CN)4]^2-}$
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  • $\begingroup$ Welcome to the chemistry part of stack exchange, sit down, put on your seat belt and try to enjoy the inflight movie. $\endgroup$ May 8, 2021 at 8:22

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