(d) Let $\alpha = x^{1/3}$, then it reduces to $\alpha^{2} - 7\alpha + 10 = 0$ $\Rightarrow \ \ (\alpha - 5)(\alpha - 2) = 0 \Rightarrow \alpha = 5,\ 2$ $\therefore\ \ \alpha^{3} = x\ \ \Rightarrow \ \ \ x = 125$ and 8
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