Possible number of enantiomeric pairs for the complex of the type -MAB2a2-n- is-are- Here-AB is an unsymmetrical bidentate ligand whereas a is a monodentate ligands

Unsymmetrical Bidentate and Monodentate nbsp;Ligands nbsp; Possible number of enantiomeric pairs for the complex of the type [M(AB)_2a_2]^n± are 3 Total pos ...

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Standard XII

Chemistry

Longest Chain Rule

Possible numb...

Question

Possible number of enantiomeric pairs for the complex of the type $[M (A B)_{2} a_{2}]^{n \pm}$ is/are:
Here,
$A B$ is an unsymmetrical bidentate ligand whereas $a$ is a monodentate ligands

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Solution

The correct option is C 3
Unsymmetrical Bidentate and Monodentate Ligands
Possible number of enantiomeric pairs for the complex of the type $[M (A B)_{2} a_{2}]^{n \pm}$ are 3
Total possible stereoisomers are 8

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Similar questions

Q. Choose the correct option(s):
Here
a,b are monodentate ligands
AB is an unsymmetrical bidentate ligand

Q. Which of the following square planar complex does not show geometrical isomerism?

AA is symmetrical bidentate ligand
AB is unsymmetrical bidentate ligand
a and b are monodentate ligands

Q. In case of the octahedral complex of the type

[M (A A) a_{2} b c]^{n \pm}

, possible number of geometrical isomer(s) is/are:
Here
AA is a symmetrical bidentate ligand
a,b,c are monodentate ligands

Q. Consider the following ligands

N H_{2}^{-}

, acac (Acetylacetone),

O H^{-}

, Gly,

O_{2}^{-}

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N O_{2}^{-}, C O_{3}^{2 -}, C l^{-}, C H_{3} C O O^{-}, e n, S O_{4}^{2 -}, N_{2}^{-}

. Then calculate value of "

P + Q - R - S "

. Here
P: Total number of ligands which act as bridging as well as monodentate only.
Q: Total number of flexidentate ligands.
R: Total number of bidentate ligands only.
S: Total number of unsymmetrical bidentate ligands.

Q. The total number of geometrical isomers possible for an octahedral complex of the type

[M A_{2} B_{2} C_{2}]

is:

[

M =

transition metal;

A, B

and

C

are monodentate ligands]

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Possible number of enantiomeric pairs for the complex of the type [M(AB)2a2]n± is/are: Here, AB is an unsymmetrical bidentate ligand whereas a is a monodentate ligands

The correct option is C 3Unsymmetrical Bidentate and Monodentate Ligands Possible number of enantiomeric pairs for the complex of the type [M(AB)2a2]n± are 3 Total possible stereoisomers are 8

Possible number of enantiomeric pairs for the complex of the type $[M (A B)_{2} a_{2}]^{n \pm}$ is/are:
Here,
$A B$ is an unsymmetrical bidentate ligand whereas $a$ is a monodentate ligands

The correct option is C 3
Unsymmetrical Bidentate and Monodentate Ligands
Possible number of enantiomeric pairs for the complex of the type $[M (A B)_{2} a_{2}]^{n \pm}$ are 3
Total possible stereoisomers are 8