Isomerism in Coordination Compounds

Number of geometrical isomer of given compound will be:

Among the following, a pair of resolvable configurational enantiomers is given by:

How many minimum no. of C-atoms are required for position and geometrical isomerism in alkene?

Which of the following compounds does exhibit stereoisomerism?

Which of the following has largest number of isomers?

(R is alkyl group, en is ethylediamine).

How to calculate theoretically geometrical isomers in $\mathrm{Mabcdef}$ type octahedral complex.

The possible geometrical isomers of octahedral complex $\mathrm{Mabcdef}$ are 

The possible geometrical isomers of the octahedral complex $\mathrm{Mabcdef}$ are fifteen.

The complexes : $\left[\mathrm{Pd}{\left({\mathrm{C}}_6{\mathrm{H}}_5\right)}_2{\left(\mathrm{SCN}\right)}_2\right]$ and $\left[\mathrm{Pd}{\left({\mathrm{C}}_6{\mathrm{H}}_5\right)}_2{\left(\mathrm{NCS}\right)}_2\right]$ are the example of which type of isomerism ?

The possible geometrical isomers of octahedral complex $\mathrm{Mabcdef}$ are _____.

The number of enantiomers possible for $\mathrm{M}{\left(\mathrm{AB}\right)}_3$ Octahedral Complex is two.

The number of Stereoisomers possible for $\mathrm{M}{\left(\mathrm{AB}\right)}_3$ Octahedral Complex is four.

The number of enantiomers possible for $\mathrm{M}{\left(\mathrm{AB}\right)}_3$ Octahedral Complex is _____.

The number of Stereoisomers possible for $\mathrm{M}{\left(\mathrm{AB}\right)}_3$ Octahedral Complex is _____.

The number of geometrical isomers possible for $\mathrm{M}\left(\mathrm{AA}\right)\mathrm{abcd}$ Octahedral Complex is $6$.

The number of Stereoisomers possible for $\mathrm{M}\left(\mathrm{AA}\right)\mathrm{abcd}$ Octahedral Complex is $15$.

The number of geometrical isomers possible for $\mathrm{M}\left(\mathrm{AA}\right)\mathrm{abcd}$ Octahedral Complex is _____.

The number of Stereoisomers possible for $\mathrm{M}\left(\mathrm{AA}\right)\mathrm{abcd}$ Octahedral Complex is _____.

The number of Geometrical isomers possible for $\mathrm{M}\left(\mathrm{AA}\right){\mathrm{a}}_3\mathrm{b}$ Octahedral Complex is zero.

The number of Stereoisomers possible for $\mathrm{M}\left(\mathrm{AA}\right){\mathrm{a}}_3\mathrm{b}$ Octahedral Complex is three.