y = e^sin x tanh^-1 (4x^2)
find dy/dx
For the function y=esinxtanh−1(4x2)y = e^{\sin x} \tanh^{-1} (4x^2)y=esinxtanh−1(4x2) let us find dydx:\frac{dy}{dx}:dxdy:
dydx=esinxcosxtanh−1(4x2)+esinx8x1−16x4.\frac{dy}{dx}=e^{\sin x}\cos x\tanh^{-1} (4x^2)+e^{\sin x}\frac{8x}{1-16x^4}.dxdy=esinxcosxtanh−1(4x2)+esinx1−16x48x.
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