Show that `y=c x+a/c` is a solution of the differential equation `y=x(d^y)/(dx^)+a/((dy)/(dx))dot`

Show that y=c x+a/c is a solution of the differential equation y=x(dy)/(dx)+a/((dy)/(dx))dot

Show that y=cx+(a)/(c) is a solution of the differential equation y=x(dy)/(dx)+(a)/(dx)

Show that y = cx + (a)/(c) is a solution of the differential equation y = x(dy)/(dx) + (a)/((dy)/(dx)) .

solution of the differential equation (dx)/(x)=(dy)/(y)

Show that \ y=A e^(B x) is as solution of the differential equation (d^2y)/(dx^2)=1/y((dy)/(dx))^2dot

Verify that y^2=4a x is a solution of the differential equation y=x(dy)/(dx)+a(dx)/(dy) .

The solution of the differential equation x+y(dy)/(dx)=2y is

Show that y= Cx+(a)/(C ) is a solution of differential equation y= x(dy)/(dx)+(a)/((dy)/(dx)) , where C is a parameter.

The solution of differential equation x(dy)/(dx)=y is :

The solution of differential equation x(dy)/(dx)=y is :