Confirm that the integral test can be applied to the series. then use the integral test to determine the convergence or divergence of the series. 1 5 + 1 7 + 1 9 + 1 11 + 1 13

Determine whether  the  geometric series.  ∞. ∑  n=1  en. 3n−1  is  convergent  or  divergent. if it isconvergent, find its sum. answer: i can re-write the terms as en. 3n−1  (  n n  +  1. ) = lim  n→∞  sn = limn→∞. (−ln(n  +  1)) =  −∞, so the given series diverges. 48. find the values of x for which the series.  ∞. ∑n=1. (x  − 4)n converges.

11554567788908766449776544