Home
Class 11
MATHS
Solution of the differential equation 2y...

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

Promotional Banner

Similar Questions

Explore conceptually related problems

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

Solution of the differential equation 2y sin x(dy)/(dx)=2sinx cosx-y^(2)cos x satisfying y((pi)/(2))=1 is given by (A) y=sin^(2)x (B) y^(2)=sin x (c) y^(2)=cos x+1 (D) y^(2)sin x=4cos^(2)x

The solution of differential equation 2y sin x(dy)/(dx)=sin2x-y^(2)cos x ,satisfying y((pi)/(2))=1 is

Solution of the differential equation cos^(2)(x-y)(dy)/(dx)=1

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

solution of differential equation x cos x(dy)/(dx)+y(x sin x+cos x)=1 is

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

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