A) \[\operatorname{Kp} =-RT\,\operatorname{I}\operatorname{n}\,AG{}^\circ \]
B) \[{{\operatorname{K}}_{p}}=\left( \frac{e}{RT} \right)\Delta {{G}^{o}}\]
C) \[{{\operatorname{K}}_{p}}=\frac{-\Delta {{G}^{o}}}{\operatorname{RT}}\]
D) \[{{\operatorname{K}}_{p}}=e-\Delta {{G}^{o}}\left( \operatorname{RT} \right)\]
Correct Answer: D
Solution :
\[\Delta G{}^\circ =-RT In\,{{k}_{p}}\] \[-\frac{\Delta G}{RT}=\ell n\,{{k}_{p}}\] \[\operatorname{Or}={{k}_{p}}={{e}^{-\Delta {{G}^{o}}/RT}}\]
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