`(dy)/(dx)=(1)/(cos(x+y))`

Solution of differential equation sin y*(dy)/(dx)=(1)/(x)cos y=x^(4)cos^(2)y is

If the solution of the differential equation (dy)/(dx)=(1)/(x cos y+sin2y) is x=ce^(sin y+sin2y) is y), then the value of k

Solution of differential equation sin y*(dy)/(dx)+(1)/(x)cos y=x^(4)cos^(2)y is

If y=x sin y,quad prove that(dy)/(dx)=(y)/(x(1-x cos y))

x(dy)/(dx)=y-cos((1)/(x))

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

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

Solve the following differential equations (dy)/(dx)+(1)/(x)y = cos x+(sin x)/(x), " " x gt 0 .

If y,=x sin y, prove that (dy)/(dx),=(y)/(x(1-x cos y))

(dy)/(dx)=(1+x^(2))/(y+cos y)