Isomerism in Coordination Compounds

The total number of stereoisomers for $\mathrm{Mabcd}$ Square Planar Complex is three.

Calculate the total number of stereoisomers for $\mathrm{Mabcd}$ Square Planar Complex.

The total number of Stereoisomers for $\mathrm{M}{\left(\mathrm{AB}\right)}_2$ Square Planar Complex is:

The total number of Stereoisomers for $\mathrm{M}{\left(\mathrm{AB}\right)}_2$ Square Planar Complex is 4.

The total number of Stereoisomers for $\mathrm{M}{\left(\mathrm{AB}\right)}_2$ Square Planar Complex is 2.

Calculate the total number of Stereoisomers for $\mathrm{M}{\left(\mathrm{AB}\right)}_2$ Square Planar Complex

Calculate the total number of Stereoisomers for $\mathrm{M}\left(\mathrm{AB}\right)\mathrm{ab}$ Square Planar Complex

The total number of Stereoisomers for $\mathrm{M}\left(\mathrm{AB}\right)\mathrm{ab}$ Square Planar Complex is 2.

The total number of Stereoisomers for $\mathrm{M}\left(\mathrm{AB}\right)\mathrm{ab}$ Square Planar Complex is 4.

The total number of Stereoisomers for $\mathrm{M}\left(\mathrm{AB}\right)\mathrm{ab}$ Square Planar Complex is:

The total number of Stereoisomers for $\mathrm{M}\left(\mathrm{AB}\right)\mathrm{ab}$ Square Planar Complex is _____ (one/two).

The total number of Stereoisomers for ${\mathrm{Ma}}_3{\mathrm{b}}_3$ Octahedral Complex is two.

The total number of Stereoisomers for ${\mathrm{Ma}}_3{\mathrm{b}}_3$ Octahedral Complex is _____ (one/two).

The total number of stereoisomers for ${\mathrm{Ma}}_4\mathrm{bc}$ Octahedral Complex is two.

The total number of stereoisomers for ${\mathrm{Ma}}_4\mathrm{bc}$ Octahedral Complex is four.

The total number of stereoisomers for ${\mathrm{Ma}}_4\mathrm{bc}$ Octahedral Complex is:

The total number of stereoisomers for ${\mathrm{Ma}}_4\mathrm{bc}$ Octahedral Complex is _____ (one/two).

There is only one geometrical structure possible for ${\mathrm{Ma}}_5\mathrm{b}$ octahedral complex.

There are two geometrical structures possible for ${\mathrm{Ma}}_5\mathrm{b}$ octahedral complex.

How many geometrical structures do ${\mathrm{Ma}}_6$ octahedral complex has?