ODE's

[lrdheat]

In desolve with ordinary differential equations, the general solution tends to have a mess of numbers and constants multiplying the variables of interest. Is there a way to collapse all of this into single constants to make the result easier to comprehend, more compact? See what happens when using desolve on y'' + y' - 6*y = 10*e^2*x - 18*e^3*x - 6*x - 11.

The answer provided is correct, but requires effort to boil down (on paper in my case) to something like y = G_0*e^2*x + G_1*e^-3*x + 2*x*e^2*x - 3*e^3*x + x + 2