# 10sE2 - Prof Girardi MARK BOX problem points 1aj 30 2 5 3...

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1. Fill-in-the blanks/boxes. All series are understood to be X n =1 . Hint: I do NOT want to see the words absolute nor conditional on this page! 1a. n th -term test for an arbitrary series a n . If lim n →∞ a n 6 = 0 or lim n →∞ a n does not exist, then a n . 1b. Geometric Series where -∞ < r < . The series r n converges if and only if | r | diverges if and only if | r | 1c. p -series where 0 < p < . The series 1 n p converges if and only if p diverges if and only if p 1d. Integral Test for a positive-termed series a n where a n 0. Let
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## This note was uploaded on 12/13/2011 for the course MATH 142 taught by Professor Kustin during the Fall '11 term at South Carolina.

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10sE2 - Prof Girardi MARK BOX problem points 1aj 30 2 5 3...

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