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Iridium was plated from a solution containing for 2.0 h with a current of 0.075 A. The Iridium deposElectrochemistry Chemistry Question

Question

Iridium was plated from a solution containing $IrCl_6^y$ for 2.0 h with a current of 0.075 A. The Iridium deposited on the cathode weighed 0.36 g. If the oxidation state of Ir in $IrCl_6^y$ is $x$, then the value of $(x + y)$ is (Ir = 192)

Answer: 0

💡 Solution & Explanation

Total charge passed $Q = 0.075 \text{ A} \times 2.0 \times 3600 \text{ s} = 540$ C. Number of Faradays = $540 / 96500 \approx 0.005596$ F. Moles of Ir deposited = $0.36 / 192 = 0.001875$ mol. The $n$-factor (oxidation state $x$) = Faradays / Moles = $0.005596 / 0.001875 \approx 2.98 \approx 3$. So, $x = +3$. The complex is $IrCl_6^y$. The sum of oxidation states equals the net charge: $y = x + 6(-1) = +3 - 6 = -3$. Thus, $(x + y) = 3 + (-3) = 0$. Therefore, correct answer is 0.

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