Σ If lim an does not exist or if lim an + 0, then the series An is divergent. n 1) Use the method of Test For Divergence to determine which of the following series is divergent. n +1 a) n3 +2 n=1 5n2...


Σ<br>If lim an does not exist or if lim an + 0, then the series<br>An<br>is divergent.<br>n<br>1) Use the method of Test For Divergence to determine which of the following series is divergent.<br>n +1<br>a)<br>n3 +2<br>n=1<br>5n2 + 4x + 8<br>In<br>3n2<br>b)<br>2х + 7<br>n=1<br>2) For the method of Test For Divergence, we use it to determine a series is divergent or not. NEVER USE<br>TEST FOR DIVERGENCE TO CONCLUDE A SERIES IS CONVERGENT!!!! This means, lim an = 0<br>does not imply the series converges.<br>For the second problem, please give an example of a series such that lim An =<br>but the series actually<br>diverges.<br>

Extracted text: Σ If lim an does not exist or if lim an + 0, then the series An is divergent. n 1) Use the method of Test For Divergence to determine which of the following series is divergent. n +1 a) n3 +2 n=1 5n2 + 4x + 8 In 3n2 b) 2х + 7 n=1 2) For the method of Test For Divergence, we use it to determine a series is divergent or not. NEVER USE TEST FOR DIVERGENCE TO CONCLUDE A SERIES IS CONVERGENT!!!! This means, lim an = 0 does not imply the series converges. For the second problem, please give an example of a series such that lim An = but the series actually diverges.

Jun 05, 2022
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