`(xcos(y/x))(dy)/(dx)=(ycos(y/x))+x`

Show that the differential equation x-cos(y/x)((dy)/(dx)) = ycos(y/x)+x is homogeneous and solve it.

x*cos((y)/(x))((dy)/(dx))=ycos((y)/(x))+x find its solution.

x(dy)/(dx)=y-xcos^(2)(y/x)

y-x(dy)/(dx)=x+y(dy)/(dx)

True or false: The differential equation (dy)/(dx)=(ycos(y/x)+xsinx(y/x))/(xcos(y/x)) is a homogenous differential equation.

Solve the differential equation: (xcos(y/x)+ysin(y/x))y-(ysin(y/x)-xcos(y/x))xdy/dx=0 .

Solve xcos(y/x)dy={ycos(y/x)+x}dx

Solve the following differential equation: xcos(y/x)(y dx+x dy)=ysin(y/x)(x\ dy-y\ dx)

(x+ycos""(y)/(x))dx=xcos""(y)/(x)dy

Solve the following differential equation: x(dy)/(dx)=y-xcos^2(y/x)