`dy/dx`=`y` `+` `e^(-2x)`

Solve (dy)/(dx)+ 3y = e^(-2x)

Find dy/dx if y= e^x-2x

Find dy/dx if y= e^(5x)

If y = f(x) is the solution of the differential equaiton e^(3y) ((dy)/(dx) - 1) = e^(2x) and y(0) = 0 then y(x) = log (Ae^(3x) - Be^(2x))^((1)/(3)) where the value of (A + B) is:

Find dy/dx if y=e^(2x)

dy/dx = e^-y (2x-4)

Find the general solution of the differential equations: (dy)/(dx)+3y=e^(-2x)

Solve the following initial value problem: (dy)/(dx)+2y=e^(-2x)sinx ,\ y\ (0)=0

Solution of the differential equation dy/dx=(y^3)/(e^(2x)+y^2) , is

Find dy/dx if 2y=e^y-2x