Determine the standard potential (at 25 ° C) of the cell: A (s) | A5 + (ac) || B3 + (ac) | B (s), if [AS +] = 1.91 M and [B³ *] = 0.81 M. Use the following standard reduction potentials.
reduction reaction. E ° (V)
A5 + (ac) + 5 e- A (s) 0.039
B3 + (ac) + 3 e - B (s) 0.577
We know in an electrochemical cell both Oxidation (i.e loss of electron) and Reduction (i.e gain of electron) takes place.
Now for the given electrochemical cell A (s) | A5+ (aq) || B3+ (aq) | B (s)
The Half cells are-
Oxidation : A (s) ------------> A5+ (aq) + 5e Eored = 0.039 V
Reduction : B3+ (aq) + 3e ------------> B (s) Eored = 0.577 V
Now to calculate the standard potential (Eocell) we need to make the number of electrons transfered equal for both the half cells. So for this we need to multilply 3 in the Oxidation half and 5 in Reduction half and add both i.e
Oxidation : A (s) ------------> A5+ (aq) + 5e Eored = 0.039 V ] * 3
Reduction : B3+ (aq) + 3e ------------> B (s) Eored = 0.577 V ] * 5
Or
Oxidation : 3A (s) ------------> 3A5+ (aq) + 15e Eored = 0.117 V
Reduction : 5B3+ (aq) + 15e ------------> 5B (s) Eored = 2.885 V
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Overall : 3A (s) + 5B3+ (aq) ------------> 3A5+ (aq) + 5B (s) Eocell = Eored (Red half) - Eored (Oxd half)
= 2.885 V - 0.117 V
= 2.768 V
Now the cell potential (Ecell) at 25 ° C is calculated as per the Nernst equation-
Ecell = Eocell - 0.0592/n * log Q
Where
n = number of electrons transfered = 15
Q = Reaction quotient
= [A5+ (aq)]3 / [B3+ (aq)]5
= [1.91]3 / [0.81]5
= 19.98
So putting the values,
Ecell = Eocell - 0.0592/n * log Q
= 2.768 V - 0.0592/15 * log (19.98)
= 2.768 V - (0.0592/15 * 1.3)
= 2.768 V - 0.005
= 2.763 V
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