Chemistry-
General
Easy
Question
Cu2+ + 2e– ¾® Cu; log[Cu2+] vs Ered graph is of the type shown in figure where OA = 0.34V, then electrode potential of the half cell of Cu/Cu2+ (0.1 M) will be
![](data:image/png;base64,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)
- – 0.34 +
V
- 0.34 + 0.059V
- 0.34 V
- None
The correct answer is: – 0.34 +
V
![E subscript c u divided by C u to the power of 2 plus end exponent end subscript equals E subscript C u divided by C u to the power of 2 plus end exponent end subscript superscript 0 end superscript minus fraction numerator 0.059 over denominator 2 end fraction log invisible function application left square bracket C u to the power of 2 plus end exponent right square bracket](data:image/png;base64,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)
if log[Cu2+] = 0, i.e. [Cu2+] = 1 M then ![E subscript C u divided by C u to the power of 2 plus end exponent end subscript equals E subscript C u divided by C u to the power of 2 plus end exponent end subscript superscript 0 end superscript](data:image/png;base64,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)
or OA =
= – 0.34V
Now
= – 0.34 –
= – 0.34 +
V
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