During 5.00 minutes ("t=" 5.00*60 = 300 seconds) a current "I" of 2.50x103 A passes through an electrolytic cell. This process transports the following charge "q" :
"q = It = 2.50\\cdot10^3\\text{ A}\\cdot300\\text{ s} = 7.5\\cdot10^5" C.
According to the definition of the SI units, one coulomb corresponds exactly to 1/1.602176634x10-19 elementary charges:
"N = \\frac{q}{1.602176634\\cdot10^{-19}} = 4.7\\cdot10^{24}" .
Finally, the number of the moles of electrons can be calculated as the ratio of the number of the electrons and the Avogadro constant:
"n(e^-) = \\frac{N}{N_A} = \\frac{4.7\\cdot10^{24}}{6.02214076\\cdot10^{23}\\text{mol}^{-1}} = 7.77" mol.
Answer: 7.77 mol of electrons is driven through the cell during "flash" electroplating.
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