c +4 Consider the initial value problem: y' = e - 4x 2 2 where y(0) = 3 Use a single step of the third order Runge-Kutta scheme: k1 = hf(xn, yn) 12 = hf (In t - h, yn + - k1) k3 = hf(In+ jh, yn+ k2) yn+1 = yn + (2k1 + 3k2 + 4k3) to obtain an approximate solution to the initial value problem at x = 0.1. Your answer must be accurate to 4 decimal digits (i.e., your answer - correct answer |