For the complex ML_(2) , Stepwise formation constants M+L to ML ML+L to ML_(2) are 4 and 3 respectively. Hence, overall stability constant for M+2L to ML_(2) is :
For the complex ML_(2) stepwise formation constants for M+L hArr ML M+L hArr ML_(2) are 4 and 3 . Hence overcell stability constant for M +2L hArr ML_(2) is
On the complex plane triangles OAP and OQR are similar and l(OA)=1 If the points P and Q denotes the crplex numbers z_(1), and z_(2), then the complex number z denoted by the point R is given by
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Statement-1: Complexes of MX_(6)" and "MX_(5)L type (X and L are unidentate) do not show geometrical isomerism. Statement-2: Geometrical isomerism is not shown by complexes of coordination number 6.
The number of geometric isomers possible for the complex [CoL_(2)Cl_(2)]^(-) ( L = H_(2) NCH_(2) CH_(2)O^(-)) is
Assertion (A) Complexes of MX_(6) and MX_(5)L type (X and L are unidentate) do not show geometrical isomerism. Reason (R) Geometrical isomerism is not shown by complexes of coordination number 6.
