Derivative of e^3x (Chain Rule) | Calculus 1 Exercises

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We differentiate e^(3x) using the chain rule. This is a standard chain rule problem where the outside functions, f(x), is e^x, and the inside function, g(x), is 3x. Thus, we see [f(g(x)]' = f'(g(x)*g'(x) = e^(3x) * 3. #apcalculus #calculus1

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Correction: At 0:45 when the solutions pop up, the solution to the second problem (in pink) is incorrect. The answer should be 16xe^(8x^2). The expression in the exponent of e should not change, but I accidentally changed it for some reason.

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