Use the Maclaurin series in table(below) to evaluate integral ln(1+x^2)dx

le 1 Important Maclaurin Series and Their Radii of Convergence x =1+atx+ + ... R=1 1 - n=0 2 2 = 1+ +. . R = 0O + 1! 3! n=0 n! 2! 0O x2n+1 sin x = (-1)" R = 0O =X - + + ... 3! 5! 71 n=0 (2n + 1)! OO 2 2n 8. COS C = C(-1) = 1 - R = 0O (2n)! + . . 2! 4! 6! n=0 tan la = (-1) x 2n+1 5 R =1 =C - + 2n + 1 3 + 5 7 n=0 In (1 + a) = (-1)7-12 24 = x R=1 +. . CO n=1 n 2 4 (1 + z)* = > k k k- 1) x? = 1+ kx + k (k - 1) (k - 2) R=1 23 . + .. n=0 2! 3