CalculusHardChain, Implicit and Inverse Differentiation ShareChain, Implicit and Inverse Differentiation · Hard problemFind dydx\dfrac{dy}{dx}dxdy if y=arctan (e2x)y=\arctan\!\big(e^{2x}\big)y=arctan(e2x).A2e2x1+e4x\dfrac{2e^{2x}}{1+e^{4x}}1+e4x2e2xB2e2x1+e5x\dfrac{2e^{2x}}{1+e^{5x}}1+e5x2e2xC4e2x1+e4x\dfrac{4e^{2x}}{1+e^{4x}}1+e4x4e2xD1+e4x2e2x\dfrac{1+e^{4x}}{2e^{2x}}2e2x1+e4xCheck Show answer Walk through it step by step Practice more like this Review this concept