Write the sum of geometrical isomer in [Ma2b2c2] complex and stereoisomers in [M(AB)3] complex.
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Solution
Total number of geometrical isomer in [Ma2b2c2] = 5 Total number of stereo isomers in [M(AB)3] = 4 Thus, the sum of geometrical isomer in [Ma2b2c2] complex and stereoisomers in [M(AB)3] complex. = 9.