The relationship between standard reduction potential of a cell and equilibrium constant is shown byA. `E_("cell")^(@)=(n)/(0.059)"log"k_(c)`B. `E_("cell")^(@)=(0.059)/(n)"log"k_(c)`C. `E_("cell")^(@)=0.059n "log"k_(c)`D. `E_("cell")^(@)=("log"k_(c))/(n)`

The relationship between standard reduction potential of a cell and eq

1.	The relationship between standard reduction potential of a cell and equilibrium constant is shown byA. `E_("cell")^(@)=(n)/(0.059)"log"k_(c)`B. `E_("cell")^(@)=(0.059)/(n)"log"k_(c)`C. `E_("cell")^(@)=0.059n "log"k_(c)`D. `E_("cell")^(@)=("log"k_(c))/(n)`
Answer» Correct Answer - B `E_("cell")^(@)=(0.0591)/(n)"log" k_(c)`.

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The relationship between standard reduction potential of a cell and equilibrium constant is shown byA. `E_("cell")^(@)=(n)/(0.059)"log"k_(c)`B. `E_("cell")^(@)=(0.059)/(n)"log"k_(c)`C. `E_("cell")^(@)=0.059n "log"k_(c)`D. `E_("cell")^(@)=("log"k_(c))/(n)`

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