The number of geometric isomers for the compl | vedclass

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(D) The given complex is a square planar complex of the type $[MA_2B_2]$.In a square planar complex of the type $[MA_2B_2]$,there are two possible geo

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$2$

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(D) The given complex is a square planar complex of the type $[MA_2B_2]$.In a square planar complex of the type $[MA_2B_2]$,there are two possible geometric isomers:$1$. $cis$-isomer: In this isomer,the two identical ligands ($NH_3$ or $NO_2$) are adjacent to each other.$2$. $trans$-isomer: In this isomer,the two identical ligands ($NH_3$ or $NO_2$) are opposite to each other.Therefore,the total number of geometric isomers is $2$.

The number of geometric isomers for the complex $[Co(NO_2)_2(NH_3)_2]$ is .....

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The magnetic moments of the complexes given below are in the order:
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The number of possible optical isomers for $[Co(en)_2 Cl_2]^+$ is ....

Geometrical isomerism can be shown by

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