x cos(y)/(x)(ydx+xdy)=y sin(y)/(x)(xdy-ydx)

Solve the following differential equation: x cos((y)/(x))ydx+xdy=sin((y)/(x))xdy-ydx

Show that the differential equation: (xcos(y/x))(ydx+xdy)=(ysin(y/x))(xdy-ydx) is homogenous and solve it.

Solve the following differential equations: (xcosy/x)(ydx+xdy)=(ysiny/x)(xdy-ydx)

solve the given differential equation ycos(y/x)(xdy-ydx)+xsin(y/x)(xdy+ydx)=0

Find the general solution the following differential equations (ydx + xdy) x cos ((y)/(x)) = (xdy-ydx) y sin ((y)/(x))

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

Solve the differential equation (xdy-ydx)y sin((y)/(x))=(ydx+xdy)x cos((y)/(x))

Solve the differential equation (xdy-ydx)y sin((y)/(x))=(ydx+xdy)x cos((y)/(x))

Solve {x cos((y)/(x))+y sin((y)/(x))}ydx={y sin((y)/(x))-x cos((y)/(x))}xdy