ydx-xdy=xydx

Solve: ydx-xdy=xydy

Solve: ydx-xdy=xydy

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

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

y log ydx-xdy=0

Find the particular solution of y^(2)(xdy+ydx)+xdy-ydx=0

ydx-xdy = x ^ (8) y ^ (5) (3ydx + 4xdy)

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

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

Solve: ydx-xdy+dx=0