The number of possible stereo isomers in Ma3b3 is equal to (Here a, b are different monodentate ligands).

Question

The number of possible stereo isomers in Ma3b3 is equal to (Here a, b are different monodentate ligands). (A)  (B)  (C)  (D)

Tardigrade Admin · Accepted Answer

Ma3b3 can have only two geometrical isomers as follows: <img class="img-fluid question-image" alt="Solution" src="https://cdn.tardigrade.in/q/nta/c-ymmp6nr4rimmy86a.jpg" />

Q. The number of possible stereo isomers in $M a_{3} b_{3}$ is equal to
(Here a, b are different monodentate ligands).

$M a_{3} b_{3}$ can have only two geometrical isomers as follows:

Q. The number of possible stereo isomers in Ma3​b3​ is equal to (Here a, b are different monodentate ligands).

Ma3​b3​ can have only two geometrical isomers as follows:

Q. The number of possible stereo isomers in $M a_{3} b_{3}$ is equal to
(Here a, b are different monodentate ligands).

$M a_{3} b_{3}$ can have only two geometrical isomers as follows: