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Calculus III |
Test I – Review Sheet |
Summer 2006 |
Determine whether the following geometric series converge or diverge. If the series converges, give its sum.
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Determine whether the series below converge or diverge. Justify each of your answers by using one of the following convergence tests: Integral, P-series test, Comparison Test, Limit comparison Test, Ratio Test, or the Root Test.
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Determine whether the following alternating series converge absolutely, converge conditionally, , or both, or whether they diverge, by showing whether they do or do not satisfy the criteria of the alternating series test.
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Determine all values of x for which the three power series below converge.
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