Using the Limit Comparison test, what can we tell about the convergence of the series V3n + I n3 + 2 n=1 1 It diverges, by comparison to n512 n=1 00 1 It converges, by comparison to n3 n=1 00 1 It diverges, by comparison to n3 n=1 1 It converges, by comparison to nS12 n=1

Consider the following series: 4 – 3/k k2 - 2k A k=3 (a) Can the Integral Test be used for this series? Explain in detail your answer. Show all your steps. (b) If the answer in (a) is yes, then use the Integral Test to determine if this series is convergent or divergent. Otherwise. use the Absolute Convergence Test Show al your steps. auired: Upload your work to SLATEa nd sut th designated boxes below

To test this series for convergence n=1 52-3 6n You could use the Limit Comparison Test, comparing it to the series where r Completing the test, it shows the series: O Diverges Converges n=1

Does the p-series 2 converge or diverge? n=1 p =|