Avoltaic cell is constructed that uses the following reaction and operates at 298 k: zn(s)+ni2+(aq)→zn2+(aq)+ni(s). part a what is the emf of this cell under standard conditions? express your answer using two significant figures. e∘ e ∘ = nothing v request answer part b what is the emf of this cell when [ni2+]= 2.00 m and [zn2+]= 0.200 m ? express your answer using two significant figures. e e = nothing v request answer part c what is the emf of the cell when [ni2+]= 0.290 m and [zn2+]= 0.999 m ? express your answer using two significant figures.

1. 0.559 V

2. 0.514 V

Explanation:

Nernst Equation - Can be used to find the cell potential at any moment in during a reaction or at conditions other than standard-state.

E = E₁ - RT/nF ㏑Q

E = cell potential (V) under specific conditions

E₁= cell potential at standard-state conditions

R = ideal gas constant = 8.314 J/mol-K

T = temperature (kelvin), which is generally 25C (298 K)

n = number of moles of electrons transferred in the balanced equation

F = Faraday's constant, the charge on a mole of electrons = 95,484.56 C/mol

lnQ = the natural log of the reaction quotient at the moment in time

First calculate E₀ for the cell.  

Zn(s) ==> Zn²⁺(aq) + 2e⁻ . . .E₀ = +0.76 V  

Ni⁺²(aq) + 2e⁻ ==> Ni(s) . . . E₀ = -0.23 V

Zn(s) + Ni⁺²(aq) ==> Zn⁺²(aq) + Ni(s) . .E₀ cell = +0.53 V  

Then use the Nernst equation:  

E cell = E₀ cell - 0.059/n log Q = 0.53 - 0.059/2 log ([Zn⁺²]/[Ni⁺²]) = 0.53 - 0.0295 log (0.200/2.0) = 0.559 V

For the second set of conditions,  

E cell = 0.53 - 0.0295 log (0.999/0.290) = 0.514 V

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