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Consider a Reaction Given By
-In the Same Mechanism, the Value Of }

Question 34

Multiple Choice

Consider a reaction given by M⇄k1k−1Mads++e−Mads+⇄k2k−2Msol+\begin{array} { l } M \underset { k _ { - 1 } } { \stackrel { k _ { 1 } } { \rightleftarrows } } M _ { a ds } ^ { + } + e ^ { - } \\M _ { a d s } ^ { + }\underset { k _ { - 2 } } { \stackrel { k _ { 2 } } { \rightleftarrows } } M _ { sol } ^ { + }\end{array} .
-In the same mechanism, the value of dθdE\frac { d \theta } { d E }
is given by


A) (b1k1ak(1−θss) −b−1k−1akθss) (k1dak+k−1ak+k2+k−2CM2a2+jωΓ) \frac{\left(b_{1} k_{1 ak}\left(1-\theta_{s s}\right) -b_{-1} k_{-1ak} \theta_{ss}\right) }{\left(k_{1 dak}+k_{-1 ak}+k_{2}+k_{-2} C_{M_{2a}^{2}}+j \omega \Gamma\right) }
B) (b1k1dc˙−b−1k−1dc˙) (k1dc˙+k−1dc˙+k2+k−2+jωΓ) \frac { \left( b _ { 1 } k _ { 1 \dot {dc } } - b _ { - 1 } k _ { - 1 \dot {dc } } \right) } { \left( k _ { 1 \dot { dc} } + k _ { - 1 \dot { dc } } + k _ { 2 } + k _ { - 2 } + j \omega \Gamma \right) }
C) (b1k1d˙−b−1k−1α˙) (k1α˙+k−1k˙+k2+jΓΓ) \frac { \left( b _ { 1 } k _ { 1 \dot { d } } - b _ { - 1 } k _ { - 1 \dot { \alpha } } \right) } { \left( k _ { 1 \dot { \alpha } } + k _ { - 1 \dot { k } } + k _ { 2 } + j \Gamma \Gamma \right) }
D) (b1k1dc˙) (k1dc˙+k−1dc˙+k2+jωΓ) \frac { \left( b _ { 1 } k _ { 1 \dot { dc } } \right) } { \left( k _ { 1 \dot { dc} } + k _ { - 1 \dot { dc } } + k _ { 2 } + j \omega \Gamma \right) }

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