Find the ratio of geometrical isomers in [M(AA) $_{2}$ b $_{2}$ ] and optical isomers of [M(AA) $_{3}$ ].

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Solution

The correct option is A 1
The complex [M(AA) $_{2}$ b $_{2}$ ] has 2 geometrical isomers cis and trans isomers.
The complex [M(AA) $_{3}$ ] has two optical isomers d and l forms.
$\frac{2}{2}$ = 1
Thus, the ratio of geometrical isomers in [M(AA) $_{2}$ b $_{2}$ ] and optical isomers of [M(AA) $_{3}$ ] is 1.

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