(1 point) consider the initial value problem - a. form the complementary solution to the homogeneous equation. yc(t) = c1 b. construct a particular solution by assuming the form yp (t) = ae2 + bt + c and solving for the undetermined constant vectors a, b, and c c. form the general solution (t) = yc(t) + yp (t) and impose the initial condition to obtain the solution of the initial value problem. y1 (t) - y2 (t)