A) \[{{K}_{a}}=\frac{C\wedge _{m}^{\infty }}{\left( {{\wedge }_{m}}-\wedge _{m}^{\infty } \right)}\]
B) \[{{K}_{a}}=\frac{C\wedge _{m}^{2}}{\wedge _{m}^{\infty }\left( \wedge _{m}^{\infty }-{{\wedge }_{m}} \right)}\]
C) \[{{K}_{a}}=\frac{C{{\left( \wedge _{m}^{\infty } \right)}^{2}}}{\wedge _{m}^{\infty }\left( \wedge _{m}^{\infty }-{{\wedge }_{m}} \right)}\]
D) Data Insufficient
Correct Answer: B
Solution :
\[{{K}_{a}}=\frac{C{{\alpha }^{2}}}{1-\alpha }\] \[\alpha =\frac{{{\Delta }_{m}}}{\Delta _{m}^{\infty }}\]
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