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When hybridisation involving d-orbitals ...

When hybridisation involving d-orbitals are considered then all the five d-orbitals are not degenerate, rather `d_(x^(2)-y^(2)),d_(s^(2)) and d_(xy),d_(zx)` form two different sets of orbitals and orbitals of appropriate set is involved in the hybridisation.
In `sp^(3)d^(2)` hybridisation, which sets of d-orbitals is involved ?

A

`d_(x^(2)-y^(2)),d_(s^(2))`

B

`d_(z^(2)),d_(xy)`

C

`d_(xy),d_(yz)`

D

`d_(x^(2)-y^(2)),d_(xy)`

Text Solution

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The correct Answer is:
To determine which sets of d-orbitals are involved in sp³d² hybridization, let's break down the steps: ### Step-by-Step Solution: 1. **Understand Hybridization**: - Hybridization is the mixing of atomic orbitals to form new hybrid orbitals that are suitable for the pairing of electrons to form chemical bonds in molecular geometry. 2. **Identify the Hybridization Type**: - The given hybridization is sp³d². This indicates that one s orbital, three p orbitals, and two d orbitals are involved in the hybridization process. 3. **Determine the Geometry**: - The geometry associated with sp³d² hybridization is octahedral. This is important because it helps us understand the arrangement of orbitals in space. 4. **Identify the Involved Orbitals**: - For sp³d² hybridization: - The s orbital involved is the 4s orbital. - The three p orbitals involved are the 3p orbitals (px, py, pz). - The d orbitals involved are specifically the d orbitals that can accommodate the octahedral geometry. 5. **Select the d Orbitals**: - In an octahedral arrangement, the d orbitals that are typically involved are: - \(d_{x^2-y^2}\) (which lies in the xy-plane) - \(d_{z^2}\) (which has a different orientation and is oriented along the z-axis) - The other d orbitals, \(d_{xy}\), \(d_{xz}\), and \(d_{yz}\), do not participate in this hybridization for octahedral complexes. 6. **Conclusion**: - Therefore, the d orbitals involved in sp³d² hybridization are \(d_{x^2-y^2}\) and \(d_{z^2}\). ### Final Answer: The sets of d-orbitals involved in sp³d² hybridization are \(d_{x^2-y^2}\) and \(d_{z^2}\). ---
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