Question: I was unsure how to do this problem. I initially used the p-series test to determine that p = 1. If p > 1, the

1, the series converges. Since p was equal to 1, the series

diverged. However, this was the wrong answer. I'm a bit stuck on

I was unsure how to do this problem. I initially used the p-series test to determine that p = 1. If p > 1, the series converges. Since p was equal to 1, the series diverged. However, this was the wrong answer. I'm a bit stuck on how to solve the problem a different way. 00 Suppose we try the direct comparison test for the series k4 + 5 by comparing it with k which K K seems reasonable since k4 + 5 00 Based on this comparison, the series V K4 + 5 O The test is Inconclusive. O Converges by comparison. Diverges by comparison. XSuppose that p(a) = an " converges on (-1, 1], find the interval of convergence of p( 4x - 6) . n=0 2.4 X , left end included (enter Y or N): n to x = , right end included (enter Y or N): y

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