2. Find whether each of the given series is divergent or convergent. If the series converges, find its sum whenever possible. Be sure to name the series test or use the definition of convergence to justify your conclusion, and show all work to support this conclusion. OO OO OO (a) 2n + Vn (d) n(In n) 3/2 (g) n' sin 2 n= 0 n=2 n=2 In n OO OO (b) In(n2 + 1) (e) E n=1 n(In n) 1/2 (h) E sin n5 n=2 n=2 OO 1 OO n n OO ( c ) n3/2 Inn (f) E (i) > n sin 1 n=2 2n + 1 25 n=1 n=2