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Pair the conclusion C (converges) or D (diverges) with a test or reason below wh

ID: 2877534 • Letter: P

Question

Pair the conclusion C (converges) or D (diverges) with a test or reason below which supports this conclusion. For example, leave the answer DP if you think the series is a divergent p-series. G = It's a geometric series P = If s a standard p-series, sigma 1/n^p N = the nth term test for divergence I = Integral Test C = Comparison or Limit Comparison Test, compared to a geometric series or a constant multiple of a standard p-series (but this series is not a geometric series or a constant multiple of a standard p -s series (but this series is not a geometric series or a constant multiple of a p-series) Z = None of the above IMPORTANT You will be expected to justify your answers on an in-class exam or quiz! sigma_n = 1^infinity n + 4^n/n^2 4^n sigma_n = 1^infinity n^3/2/n(7n + 5) sigma_n = 1^infinity (1/5n) sigma_n = 1^infinity 6^n - 1 + 5/6^n sigma_n = 1^infinity 1/n(ln n + 3) sigma_n = 1^infinity 6/n Squareroot n^2 + 4

Explanation / Answer

1. Comparsion Test Result is converge.
2. Comparision test Result is diverge.
3. Comparision test Result is diverge.
4. By limit test sum is diverge
5 Comparision test Result is diverge.
6 Comparision test Result is Converge.