For sin(xy)=x\sin(xy) = xsin(xy)=x, find dy/dxdy/dxdy/dx.A1+ycos(xy)xcos(xy)\dfrac{1 + y\cos(xy)}{x\cos(xy)}xcos(xy)1+ycos(xy)B1−ycos(xy)xcos(xy)\dfrac{1 - y\cos(xy)}{x\cos(xy)}xcos(xy)1−ycos(xy)check_circleCcos(xy)xy\dfrac{\cos(xy)}{xy}xycos(xy)Dcos(xy)\cos(xy)cos(xy)ExplanationDifferentiate: cos(xy)(y+xy′)=1⇒xcos(xy)y′=1−ycos(xy)\cos(xy)(y + x y') = 1 \Rightarrow x \cos(xy) y' = 1 - y \cos(xy)cos(xy)(y+xy′)=1⇒xcos(xy)y′=1−ycos(xy).