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UVA APMA 1110 - Homework+22+-+The+Ratio+and+Root+Tests

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Homework 22 – The Ratio and Root Tests 1) Apply the Ratio Test to determine convergence or divergence, or state that the Ratio Test is inconclusive. a) 10012nnnb) 211nnn c) 0!6nnnd) 112!nn 2) Show that 13knnnconverges for all exponents k. 3) Assume that 1nnaa converges to 13. What can you say about the convergence of 31nnna? 4) Apply the Root Test to determine convergence or divergence, or state that the Root Test is inconclusive. a)13nnn b)010kkkk c)01054nnnn 5) Prove whether the following infinite series converge absolutely, converge conditionally, or diverge. a) 315nnn b) 12nnn c) 1!nnen d) 2114nn e) 3221nnnn f)


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UVA APMA 1110 - Homework+22+-+The+Ratio+and+Root+Tests

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