One of the following is a general solution of the homogeneous differential equation y" - y' - 2y = 0 y = ae²z + be-la y = ae + bela y = ae² + bela y = ae + be-la and one of the following is to taution to the nonhomogeneous equation y" - y' - 2y = -6e y = 12e² y = 9e² y = 3e² y = 6e² By superposition, the general solution of the equation y" - y' - 2y = -6e* is y = Find the solution with y(0) = 4 y(0)' = 4 y = Being the highly trained differential equations fighting machine that I am, I checked the Wronskian (using the solutions to the