Page $$ \langle 5\rangle $$ 。 5. (a) Take a $$ \ln ( $$ natural log) of both sides like we did in our class and (b) find $$ \frac{d y}{d x} $$ of part (a) and write your final answer in simplest form. $$ y=(x+4)^{\left(5 x^{2}+1\right)} $$. NOT allowed to use Chegg or other such websites. NO Desmos, Calculato and/or any other graphing website and/or utilities.

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Mcfarlane Davison · Accepted Answer

The derivative $$\frac{dy}{dx}$$ is $$(x + 4)^{(5x^2 + 1)} \left( \frac{5x^2 + 1}{x + 4} + 10x \ln(x + 4) \right)$$.

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