The solution of `ydx-xdy+(1+x^(2))dx+x^(2)siny dy=0,` is given by

The solution of xdy+ydx+2x^(3)dx=0 is

Solution of y dx – x dy = x^2 ydx is:

Solve ydx-xdy=x^(2)ydx .

The solution of y dx-xdy+3x^2 y^2 e^(x^3) dx = 0 is

The solution of the equation (x^2y+x^2)dx+y^2(x-1)dy=0 is given by

Statement I The solution of (ydx-xdy)cos((x)/(y))=ny^(2)dx " is " sin((x)/(y))=Ce^(nx) Statement II Such type of differential equation can only be solved by the substitution x=vy.

The solution of (y(1+x^(-1))+siny)dx +(x+log x +x cos y)dy=0 is

The solution of (x^2-1)dy / dx*siny-2x*cosy=2x-2x^3 is

The solution of the differential equation ydx-xdy+xy^(2)dx=0, is

The solution of (dy)/(dx)=(x^2+y^2+1)/(2x y) satisfying y(1)=1 is given by