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Unformatted text preview: S (a) := X n =0 5 n ( n !) 2 (2 n !) , S (b) := X n =0 ( n !) 3 e 3 n (3 n )! and S (c) := X n =0 p (2 n )! ( n )! converge or diverge. 8. (Boas 1.17.1, 4 and 6) Use the alternating series test to determine whether the series S (a) := X n =1 (1) n n , S (b) := X n =1 (3) n n ! and S (c) := X n =1 (1) n n n + 5 converge or diverge. 9. Which of the series from the previous problem converge absolutely? 10. (Chow A1.13, p. 520) Use Gauss test to determine whether the series S := 1 2 2 + 1 3 2 4 2 + 1 3 5 2 4 6 2 + converges or diverges. Show that neither the ratio test nor Raabes test would be conclusive for this series....
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This note was uploaded on 10/21/2011 for the course PHZ 3113 taught by Professor Staff during the Fall '10 term at FAU.
 Fall '10
 STAFF

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