Given the power series 2 (n + 2) A x(n + 1) n = 0 1. Force the Exponent "n + 1" to be "R" like we did in the last lesson. 2. Now use what we have learned in this lesson to force the new series to start at "R = 3". 00 00 A E (n + 2) A, x(n + 1) 1) A (R - 1) * n = 0 R = 0 00 00 B 2 (n + 2) A x(n +1) E (R + 1) A (R - 1) * n =0 R = 1 E (n + 2) A x(n + 1) = E (R- 1) A R -) (R- 1) n = 0 R = -1 00 00 (D 2 (n + 2) A x(n + 1) Σ (R+2) A n = 0 R = 0 00 E (n + 2) A_ xln + 1) I (R + 3) A E (R +1) n = 0 R = 1 00 E (n + 2) A, xla + 1) Ž (R + 3) Ag x* (F) n = 0 R = 1