Chain Rule with an Exponential Function

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Find the derivative of $y = e^{\sin(2*x)}$ with respect to x.

$2*e^{\sin(2*x)}$

$2*\cos(2*x)*e^{\sin(2*x)}$

$\cos(2*x)*e^{\sin(2*x)}$

$e^{\sin(2*x)}+\sin(2*x)$

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