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$$FeO_4^{2-} \xrightarrow{+2.2 V} Fe^{3+} \xrightarrow{+0.70 V} Fe^{2+} \xrightarrow{-0.45 V} Fe^0$$
$$E^0_{FeO_4^{2-}/Fe^{2+}}$$ is $$x \times 10^{-3}$$ V. The value of x is _______.
Correct Answer: 1825
Given reduction potentials:
$$FeO_4^{2-} + 3e^- \to Fe^{3+}$$, $$E° = +2.2$$ V
$$Fe^{3+} + e^- \to Fe^{2+}$$, $$E° = +0.70$$ V
We need $$E°$$ for: $$FeO_4^{2-} + 4e^- \to Fe^{2+}$$
Using the relationship $$\Delta G° = -nFE°$$:
$$\Delta G_1 = -3F(2.2) = -6.6F$$
$$\Delta G_2 = -1F(0.70) = -0.70F$$
For the combined reaction:
$$\Delta G_{total} = \Delta G_1 + \Delta G_2 = -6.6F - 0.70F = -7.30F$$
$$E°_{FeO_4^{2-}/Fe^{2+}} = \frac{7.30}{4} = 1.825 \text{ V} = 1825 \times 10^{-3} \text{ V}$$
The value of x is 1825.
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