CalculusHard ShareCalculus · Hard problemFind dydx\dfrac{dy}{dx}dxdy if y=sin2 (cos(3x))y=\sin^2\!\big(\cos(3x)\big)y=sin2(cos(3x)) and write it using a single sine factor.A−3sin(3x)sin (2cos(3x))-3\sin(3x)\sin\!\big(2\cos(3x)\big)−3sin(3x)sin(2cos(3x))B−3sin(3x)sin (2cos(4x))-3\sin(3x)\sin\!\big(2\cos(4x)\big)−3sin(3x)sin(2cos(4x))C−6sin(3x)sin (2cos(3x))-6\sin(3x)\sin\!\big(2\cos(3x)\big)−6sin(3x)sin(2cos(3x))D3sin(3x)sin (2cos(3x))3\sin(3x)\sin\!\big(2\cos(3x)\big)3sin(3x)sin(2cos(3x))Check Show answer Walk through it step by step Practice more like this