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A cell, `Ag|Ag^(o+)||Cu^(2+)|Cu` , initially contains `1 M Ag^(o+)` and `1M Cu^(2+)` ions. Calculate the change in the cell the potential after the passage of `9.65A` of current for `1h.` |
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Answer» Note that given cell will not work as electrochemical cell since `E_(OP_(Cu))^(@)gtE_(OP_(Ag))^(@)`. The equation electrochemical cell will be: `CurarrCu^(2+)+2e` `2Ag^(+)+2erarr2Ag` Thus, e.m.f of cell `Cu|Cu^(2+)"||"Ag^(+)|Ag` will be `E_(cell)=E_(OP_(Cu))^(@)+E_(RP_(Ag))^(@)+(0.059)/(2)log_(10).([Ag^(+)]^(2))/([Cu^(2+)])` `because[Ag^(+)]="1M and"[Cu^(2+)]=1M` `thereforeE_(cell)=E_(cell)^(@)+(0.059)/(2)log_(10).(1)/(1)` `E_(cell)=E_(cell)^(@)("where E"_(cell)^(@)=E_(OP_(Cu))^(@)+E_(RP_(Ag))^(@))` After the passage of `9.65` ampere for 1 hr, i.e., `9.65xx60xx60` coulomb charge, during which the cell reaction it reversed thus, `Cu^(2+)` are discharged from solution and AG metal passes to ionic state. The reaction during passage of current are: `Cu^(2+)+2erarrCu` `2Agrarr2Ag^(+)+2e` `Ag^(+)` ions formed `=(9.65xx60xx60)/(96500)eq.=0.36eq. =0.18"mole"` Thus, `[Ag^(+)]_("left")=1+0.36=1.36M` `[Cu^(2+)]_("left")=1-0.18=0.82M` Thus, new cell is `Cu|{:(Cu^(2+)),(0.82M):}||{:(Ag^(+)),(1.36M):}|Ag` Thus, `E_(cell)=E_(cell)^(@)+(0.059)/(2)log_(10).((1.36)^(2))/((0.82))` `=E_(cell)^(@)+0.010"volt"` Thus, `E_(cell)` increases by `0.010V` |
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