1. The problem statement, all variables and given/known data e^(x) + y = dy/dx, [-1,1], y(0) = 1, N = 4. 2. Relevant equations 3. The attempt at a solution h = b-a / N = 0.5 x0= 0, y0 =1 x1= 0.5, y1 = 2.472 x2= 1, y2 = 5.433 x3= 1.5, y3= 11.195 x4=2, y4= 22.146 ===================== These were the values I got for the x's and y's. However, I would like to know if it is possible to do a reverse (backwards) runge kutta to [-1,1] range. If so, how do I compute this? (what would be my starting x0, y0).