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Chain Rule with an Exponential Function

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If y=e2x2+3y = e^{2x^2+3}, then dydx=\frac{dy}{dx} =

A

e(2∗x2+3)e^{(2*x^2+3)}

B

4∗x∗e(2∗x2+3)4*x*e^{(2*x^2+3)}

C

2∗x∗e(2∗x2+3)2*x*e^{(2*x^2+3)}

D

4∗x2∗e(2∗x2+3)4*x^2*e^{(2*x^2+3)}

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