Solve: `xlogx(dy)/(dx)+y=2logx`

Solve: (xlogx)(dy)/(dx)+y=2/xlogx

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

Find the general solution of the following differential equations xlogx(dy)/(dx)+y=2logx

Find the integrating factor of xlogx(dy)/(dx)+y=2-logx .

Integrating factor of the differential equation (x.logx)(dy)/(dx)+y=2logx is

Solution of the DE : x(logx).(dy)/(dx)+y=2(logx) is

Let y(x) be the solution of the differential equation (xlogx)(dy)/(dx)+y=2xlogx, (xge1) , Then y(e) is equal to

x dy/dx+y=y^2 logx