We are given the function \(f(x) = (4*x^5 + 8)^3\) and asked to find its 1th derivative.
Since \(n=1\), we use the chain rule: \((f(g(x)))' = m \cdot (g(x))^2 \cdot g'(x)\).
The 1th derivative of the function is calculated as: \(60 x^{4} \left(4 x^{5} + 8\right)^{2}\).
The 1th derivative of the function \(f(x) = (4*x^5 + 8)^3\) is \(60 x^{4} \left(4 x^{5} + 8\right)^{2}\).
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