Low spin complex of d^6 cation in an octahedr | vedclass

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(B) For a low spin complex of a $d^6$ cation in an octahedral field,the condition is $\Delta_o > P$.The electronic configuration is $t_{2g}^6 e_g^0$.I

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$\frac{-12}{5} \Delta_o + 3P$

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(B) For a low spin complex of a $d^6$ cation in an octahedral field,the condition is $\Delta_o > P$.The electronic configuration is $t_{2g}^6 e_g^0$.In this configuration,all $6$ electrons occupy the $t_{2g}$ orbitals,resulting in $3$ pairs of electrons.The Crystal Field Stabilization Energy $(CFSE)$ is calculated as:$CFSE = (6 	imes -0.4 \Delta_o) + 3P$$CFSE = (6 	imes -\frac{2}{5} \Delta_o) + 3P$$CFSE = -\frac{12}{5} \Delta_o + 3P$

Low spin complex of $d^6$ cation in an octahedral field will have the following energy:
($\Delta_o =$ crystal field splitting energy in an octahedral field,$P =$ Electron pairing energy)

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Low spin complex of $d^6$ cation in an octahedral field will have the following energy:($\Delta_o =$ crystal field splitting energy in an octahedral field,$P =$ Electron pairing energy)