Let \\({\\mathrm{h}(x) = \\mathrm{f}(x)\\mathrm{g}(x)}\\). Show that \\({\\mathrm{h}'(x) = \\mathrm{f}'(x)\\mathrm{g}(x) + \\mathrm{f}(x)\\mathrm{g}'(x)}\\).

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Proof of the Product Rule of Differentiation

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