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Chain Rule with an Inverse Tangent Function

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Find the derivative of y=arctan⁡(5∗x2)y=\arctan(5*x^2) with respect to xx.

A

101+25∗x4\frac{10}{1+25*x^4}

B

5∗x1+25∗x2\frac{5*x}{1+25*x^2}

C

2∗x1+25∗x2\frac{2*x}{1+25*x^2}

D

10∗x1+25∗x4\frac{10*x}{1+25*x^4}

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