Solution of differential equation (2x co...

Solution of differential equation `(2x cosy+y^2 cosx)dx(2ysinx-x^2 siny)dx=0` is (a) `x^2 cosy+y^2 sin x=C` (b) `x cosy-y sinx=C` (c) `x^2 cos^2y+y^2 sin^2x=C` (d) `xcosy+y sinx=C`

Similar Questions

Explore conceptually related problems

The general solution of the differential equation (y dx-x dy)/y=0 is(A) x y = C (B) x=C y^2 (C) y = C x (D) y=C x^2

Show that x=y-cosy , is a solution of differential equation (y sin y+cosy+x)(dy)/(dx)-y=0 .

Solution of the differential equation (dy)/(dx)+y/x=sinx is a. x(y+cosx)=sinx+C b. x(y-cosx)=sinx+C c. x(y+cosx)=cos x+C d. None of these

The general solution of the differential equation y dx+(x+2y^2)dy=0 is a) x y+y^2=c b) 3x y+y^2=c c) x y+2y^3=c d) 3x y+2y^3=c

The solution of the differential equation (dy/dx)^2-(xdy)/dx+y=0 is (A) y=2 (B) y=2x (C) y=2x-4 (D) y=2x^2-4

The general solution of the differential equation (y dx-x dy)/y=0 is (A) x y" "=" "C (B) x=C y^2 (C) y" "=" "C x (D) y=C x^2

The general solution of the differential equation e^x dy + (y e^x + 2x) dx = 0 is(A) xe^y+x^2=C (B) xe^y+y^2=C (C) ye^x+x^2=C (D) ye^y+x^2=C