For the complex ML2, stepwise formation constantsM+L⟶MLML+L⟶ML2are 4 and 3 respectively. Hence, overall stability constant for M+2L⟶ML2 is:

Keff =K1×K2=4×3=12M+L⇌MLK1=4ML+L→ML2K2=3Hence, option A is correct.

For the complex ML2, stepwise formation constantsM+L⟶MLML+L⟶ML2are 4 and 3 respectively. Hence, overall stability constant for M+2L⟶ML2 is:

Keff =K1×K2=4×3=12M+L⇌MLK1=4ML+L→ML2K2=3Hence, option A is correct.

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For the complex $M L_{2}$ , stepwise formation constants
$\begin{array}{l} M + L ⟶ M L \\ M L + L ⟶ M L_{2} \end{array}$
are 4 and 3 respectively. Hence, overall stability constant for
$M + 2 L ⟶ M L_{2}$ is:

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$\begin{array}{l} K_{eff} = K_{1} \times K_{2} \\ = 4 \times 3 \\ = 12 \\ M + L ⇌ ML [K_{1} = 4] \\ ML + L \to {ML}_{2} [K_{2} = 3] \end{array}$

Hence, option A is correct.

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For the complex ML2, stepwise formation constantsM+L⟶MLML+L⟶ML2are 4 and 3 respectively. Hence, overall stability constant for M+2L⟶ML2 is:

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For the complex $M L_{2}$ , stepwise formation constants
$\begin{array}{l} M + L ⟶ M L \\ M L + L ⟶ M L_{2} \end{array}$
are 4 and 3 respectively. Hence, overall stability constant for
$M + 2 L ⟶ M L_{2}$ is: