1. The problem statement, all variables and given/known data Find the first six nonvanishing terms in the Maclaurin series solution of the initial value problem (x^2 - 3)y''(x) + 2xy'(x) = 0 where y(0) = y0 and y'(0) = y1. 2. Relevant equations 3. The attempt at a solution Should with just something like Φ(x) such that Φ(x) = [tex]\sum[/tex] from 0 to infinity of Φn(x) / n! * xn? Or should I use the undetermined coefficient solution of the form [tex]\sum[/tex] from k=0 to infinity of akxk?