A voltaic cell consists of a Zn/Zn2+ half-cell and a Ni/Ni2+ half-cell at 25 ∘C. The initial concentrations of Ni2+ and Zn2+ are 1.60molL−1 and 0.130 molL−1, respectively.
Zn2+(aq)+2e−→Zn(s)E∘=−0.76V
Ni2+(aq)+2e−→Ni(s)E∘=−0.23V
Part A
What is the initial cell potential?
Part B
What is the cell potential when the concentration of Ni2+ has fallen to 0.600 molL−1?
Part C
What are the concentrations of Ni2+ and Zn2+ when the cell potential falls to 0.45 V?
Answer – Part A) We are given, [Zn2+] = 0.130 M , [Ni2+] = 1.60 M
Zn2+ + 2e- -----> Zn(s) , Eo = -0.76 V
Ni2+ + 2e- -----> Ni(s) , Eo = -0.23 V
We know the more value of standard reduction potential is act as reduction
Zn(s) -----> Zn2+ + 2e-, Eo = + 0.76 V
Ni2+ + 2e- -----> Ni(s) , Eo = - 0.23 V
Zn(s) + Ni2+ ----> Zn2+ + Ni(s)
Eocell = +0.76 -0.23
= 0.53 V
Now we know the formula for cell potential Nernst equation
Ecell = Eocell -0.0591/n x log Q
= 0.53 V – 0.0591 / 2 x log [Zn2+] / [Ni2+]
= 0.53 V – 0.0591 / 2 x log 0.130 M / 1.60 M
= 0.56 V
Initial cell potential is 0.56 V
Part B) Now cell potential when [Ni2+] fall to 0.600 M
Now we know formula for cell potential Nernst equation
Ecell = Eocell -0.0591/n x log Q
= 0.53 V – 0.0591 / 2 x log [Zn2+] / [Ni2+]
= 0.53 V – 0.0591 / 2 x log 0.130 M / 0.60 M
= 0.55 V
0.55 V cell potential when the concentration of Ni2+ has fallen to 0.600 M
Part C) Now we are given cell potential, Ecell = 0.45 V
We know at the equilibrium
Zn(s) + Ni2+ ----> Zn2+ + Ni(s)
I 1.60 0.130
C -x +x
E 1.60-x 0.130+x
we know,
Ecell = Eocell -0.0591/n x log Q
0.45 V = 0.53 V – 0.0591 / 2 x log [Zn2+] / [Ni2+]
0.45 V – 0.53 V = - 0.0295 x log (0.130+x) / (1.60-x)
log (0.130+x) / (1.60-x) = 2.71
antilog from both side
(0.130+x) / (1.60-x) =509.56
(0.130+x) = (1.60-x) * 509.56
0.130 +x = 815.3 – 509.56x
x + 509.56x = 815.3 -0.130
510.56x = 815.17
x = 1.59
so, [Zn2+] = 0.130 +x
= 0.130 + 1.59
= 1.73 M
[Ni2+] = 1.60 –x
= 1.60 – 1.59
= 0.0034 M
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