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Geometrical Isomerism in Octahedral Geometry

The number of...

Question

The number of geometric isomers possible for the complex $[C o L_{2} C l_{2}]^{-} (L = H_{2} N C H_{2} C H_{2} O^{-})$ is

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Solution

Number of geometrical isomers = 5

$A B = H_{2} N C H_{2} C H_{2} O^{-}$
A site is N
B site is O

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Q. The number of geometric isomers possible for the complex

[C o L_{2} C l_{2}]^{-}

(unsymmetrical didentate ligand

L = H_{2} N C H_{2} C H_{2} O^{-}

Q. The number of geometric isomers possible for the complex

{[C o L_{2} {C l}_{2}]}^{-} (L = H_{2} N C H_{2} {C H}_{2} O^{-})

Q. The possible number of geometrical isomers for the complex

[P t (N H_{3}) (N H_{2} O H) (N O_{2}) (p y)] N O_{2}

Q. For the given complex

{[C o {C l}_{2} (e n) {({N H}_{3})}_{2}]}^{+}

, the number of geometrical isomers, the number of optical isomers and total number of isomers of all type possible respectively are:

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{[P t ({N H}_{3}) ({N H}_{2} O H) P y (C l)]}^{+}

, how many geometrical isomers are possible? Draw them.

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