For the redox process
`Zn (s) + Cu^(2+) hArr Zn^(2+) + Cu(s) E_("cell")^(@) = + 1.10V`
which graph correctly represents `E_("cell")` (Y-axis) as a function of log `([Zn^(2+)])/([Cu^(2+)])` (X-axis) ?

For the cell reaction Zn(s) + Cu^(2+)(aq) rarr Cu(s) + Zn^(2+)(aq) E_("cell")^(@) = 1.10 V, DeltaG^(@) is :

For the redox reaction : Zn(s) + Cu^(2+) (0.1M) to Zn^(2+) (1M) + Cu(s) taking place in a cell, E_("cell")^@ is 1.10 volt. E_("cell") for the cell will be

Which graph correctly correlates E_(cell) as a funcation of concentrations for the cell (for different values of M and M' )? Zn(s) + Cu^(2+) (M) rarr Zn^(2+) (M') + Cu(s), E_(cell)^(@) = 1.10 V X -axis : (log_(10)[Zn^(2+)])/([Cu^(2+)]) Y-axis : E_("cell")

The cell reaction Zn(s) + Cu^(+2)rarr Zn^(+2) + Cu(s) is best represented as :

For the redox reaction Zn(s) + Cu^(2+) (0.1M) rarr Zn^(2+) (1M) + Cu(s) that takes place in a cell, E^(o)""_(cell) is 1.10 volt. E_(cell) for the cell will be:

The cell , Zn | Zn^(2+) (1M) || Cu^(2+) (1M) Cu (E_("cell")^@ = 1. 10 V) , was allowed to be completely discharged at 298 K . The relative concentration of Zn^(2+) to Cu^(2+) [(Zn^(2=))/(Cu^(2+))] is :

The cell , Zn//Zn^(2+) (1M) // Cu^(2+) (1M) // Cu (E_("Cell")^@ = 1.10V) , was allowed to be completely discharged at 298 K. The relative concentration of Zn^(2+) to Cu^(2+) is