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The oxidation potential of hydrogen half-cell will be negative if:A. `p(H_(2))=1" atm and" [H^(+)]=1 M`B. `p(H_(2))=1" atm and" [H^(+)]=2 M`C. `p(H_(2))=0.2" atm and" [H^(+)]=1 M`D. `p(H_(2))=0.2" atm and" [H^(+)]=2 M` |
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Answer» Correct Answer - B::C (b c ) The Nernst equation for the oxidation reaction : `H_(2) to 2H^(+)+2e^(-)` is : `E_("ox")=E_("ox")^(@)-(0.0591)/(n)"log"([H^(+)]^(2))/(pH_(2))` `E_("ox")=-(0.0591)/(2)"log"([H^(+)])/(pH_(2))` n=2 , `E_(ox)^(@)` Let us determine `E_("ox")` in different cases : (a)`p_((H_(2)))=1" atm", [H^(+)]=1" M"` `E_("ox")=-(0.0591)/(2)"log"((1)^(2))/(1)=0` (b)`p_((H_(2)))=1" atm", [H^(+)]=1" M"` `E_("ox")=-(0.0591)/(2)"log"((2)^(2))/(1)` `=-(0.0591)/(2)xx2 log2=-0.178" V"` (c )`p_((H_(2)))=0.2" atm", [H^(+)]=1" M"` `E_("ox")=-(0.0591)/(2)"log"((1)^(2))/(0.2)=-(0.0591)/(2)log5` `=-0.027" V"` (d)`p_((H_(2)))=0.2" atm", [H^(+)]=0.2" M"` `E_("ox")=-(0.0591)/(2)"log"((0.2)^(2))/(0.2)=-(0.0591)/(2)log0.2` `=-(0.0591)/(2)xx(-0.6989)=+0.0207" V"` |
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