" The solution of "(1+xy)ydx+(1-xy)xdy

(1+xy)ydx+(1-xy)xdy=0

(1 + xy) ydx + (1-xy)xdy = 0

The solution of cos((x)/(y))(ydx-xdy)=xy^(3)(xdy+ydx) is sin((x)/(y))=((xy)^(lambda))/(mu)+C then the value of (lambda+mu) is

The solution of ydx - xdy = xydx is

Solve: (1+xy)ydx+(1-xy)xdy=0

Solve (1 + xy) ydx + (1-xy)xdy = 0

Write the solution of ydx-xdy=x^2ydx .

Write the general solution of (ydx-xdy)/y=0 .

The solution of xd(xy) = ((f(xy))/(f^(1)(xy)))dx is

The solution of e^(x((y^(2)-1))/(y)){xy^(2)dy+y^(3)dx}+{ydx-xdy}=0 , is