(dy)/(di)+y cos x=2sin^(2)x cos x

Solve the differential equation sin x(dy)/(dx)+y cos x=2sin^(2)x cos x

The solution of (dy)/(dx) + y cos x = sin x cos x is

2y sin x backslash(dy)/(dx)=2sin x cos x-y^(2)cos x;y((pi)/(2))=1 then solution of the equation is

Solution of the differential equation 2y sin x(dy)/(dx)=2sin x cos x-y^(2)cos x satisfying y((pi)/(2))=1 is given by

Solving the following differentia equation: sin x(dy)/(dx)+cos x*y=cos x*sin^(2)x

(dy) / (dx) -y cos x = 2x sin x

cos ^ (3) x (dy) / (dx) + y cos x = sin x

cos y (dy) / (dx) + sin y cos x = sin x cos x

Solve the following differential equation: (dy)/(dx)=(cos^(2)x-sin^(2)x)cos^(2)y

(dy) / (dx) = (sin x-sin y) (cos x) / (cos y)