Show that (z) ( Km(x)Xn(x) - Xm(x) Xn(2))], for differentiable functions r (x) - Xm (2) and dx In(2…

Show that (z) ( Km(x)Xn(x) - Xm(x) Xn(2))], for differentiable functions r (x) - Xm (2) and dx In(2) , can be written as Xm(x) [r(z) ln (w)] #x27; - Xn(x) [r(z)Xn (2)] #x27; . That is dx (2) (Xm-n - xm-1n)] = Tn(x) [r(2)1, (2)] #x27; - Xn(x) [r(2)Xn (2)] #x27; . Hint: Apply product rule on the LHS (Left Hand Side) and also on the RHS (Right Hand Side) and show the answers are equal.

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