`(dy)/(dx)-2xy=x`

Solve: (1-x^2)(dy)/(dx)-xy=x

(1-x^(2))(dy)/(dx)-xy=x^(2)

Show that the differential equation of which y=2(x^(2)-1)+ce^(-x^(2)) is a solution,is (dy)/(dx)+2xy=4x^(3)

The equation of curve passing through origin and satisfying the differential equation (1+x^(2))(dy)/(dx)+2xy=4x^(2), is

Solve the following differential equations (1-x^2)(dy)/(dx)-xy=x^2" given that "x=0,y=2 .

The solution of (1-x^(2))(dy)/(dx)+xy=5x

(x^(2)-1)(dy)/(dx)+2xy=(2)/(x^(2)-1)

Solve the following differential equation: (x^(2)-1)(dy)/(dx)+2xy=(2)/((x^(2)-1))

Find the general solution of the following differential equations (x^(2)-1)(dy)/(dx)+2xy=(2)/(x^(2)-1)

(x^(2)+1)(dy)/(dx)+2xy=sqrt(x^(2)+4)