" 1."x(dy)/(dx)-y=x^(2)

Solver the following differential equation : (1) x(dy)/(dx) + 2y =x^(2) .log x

Let y(x) be the general solution of x(x-1)(dy)/(dx)-y=x^(2)(x-1)^(2) .Then 4y(2)-y(-1) equals

Find the particular solution of the following differential equaiton given that at x = 2, y = 1 x.(dy)/(dx) + 2y = x^(2), (x != 0)

1. x(dy)/(dx)-y=x sqrt(x^(2)+y^(2))

using the subsitiution y = vx : (1) (x(dy)/(dx) -y)^(e^(y/x) =x^(2) cos x

x(x-1)(dy)/(dx)-(x-2)y=x^(3)(2x-1)

Solve the following differential equations. x(x-1)(dy)/(dx)-(x-2)y=x^(3)(2x-1)

Find one parameter families of solution curves of the following differential equations: (or solve the following differential equations): (a) (x+y)(dy)/(dx)=1 (b) x(dy)/(dx)+\ 2y=x^2logx

Solve x(x^(2)+1)(dy)/(dx)=y(1-x^(2))+x^(2)ln x