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Which one or ones of the following factors in the general term of a series prevent the use of the integral test to test for convergence? I. Negative exponents II. Oscillating terms III. Factorials
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@ganeshie8 @e.mccormick @iambatman
I only II and III I and II I, II, and III
Integral requires the function to be positive, so oscillating terms prevent the use of integral test for sure
negative exponents are fine : \(n^{-2}\) is just \(\frac{1}{n^2}\)
Factorials and integrals don't get along well so I go with II and III
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