$\stackrel{+1\ \ \ \ \ \ }{\text{Cu}_2}\stackrel{-2\ \ \ }{\text{O}}+\frac12\stackrel{0\ \ \ }{\text{O}_2}\xrightarrow{\ \ \ \ \ \ }2\stackrel{+2\ \ \ \ }{\text{Cu}}\stackrel{-2\ \ }{\text{O}}$
i.e. Cu2O acts as a reductant and reduces O2 to O2-.
$2\stackrel{+1\ \ \ \ \ \ }{\text{Cu}_2}\stackrel{-2}{\text{O}}+\stackrel{+1\ \ \ \ \ }{\text{Cu}_2}\stackrel{-2}{\text{S}}\xrightarrow{\ \ \ \ \ \ }6\stackrel{0\ \ \ \ \ \ }{\text{Cu}}+\stackrel{+4\ \ \ \ \ \ \ }{\text{SO}_2}$
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$\begin{matrix}\Delta \text{H}^{\circ}_{f} & -919 \text{kJ mol}^{-1} & 0 & -1577 \text{kJ} \text{ K}^{-1} \text{mol}^{-1} \ \\\text{S}^{\circ}& 273 & 203 & 301 \end{matrix}$
$\text{N}_2(\text{g})+3\text{H}_2(\text{g})\rightleftharpoons2\text{NH}_3(\text{g})$ at 298K
The value of equilibrium constant for the above reaction is 6.6 × 105. [R = 8.314J K-1mol-1]