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(21) Determine if the sequence if convergent. Explain your conclusion. (a) Cn n²-1 n²+8 (b) Cn (c) Cn 1 = 20n²+1 0.1.³-100 n²+3 = (d) cn = e¹/n³ (e) Cn = cos 2n

(21) Determine if the sequence if convergent. Explain your conclusion. (a) Cn n²-1 n²+8 (b) Cn (c) Cn 1 = 20n²+1 0.1.³-100 n²+3 = (d) cn = e¹/n³ (e) Cn = cos 2n

College Algebra
College Algebra
7th Edition
ISBN:9781305115545
Author:James Stewart, Lothar Redlin, Saleem Watson
Publisher:James Stewart, Lothar Redlin, Saleem Watson
Chapter8: Sequences And Series
Section8.3: Geometric Sequences
Problem 1E: A geometric sequence is a sequence in which the _______________ of successive terms is constant.
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(21) Determine if the sequence if convergent. Explain your conclusion. n²-1 = n²+8 (a) Cn 1 (b) cn = 20n²+1 (c) Cn - 0.1.n³-100 n²+3 (d) cn = (e) Cn = COS el/n³ ㅠ 2n
Transcribed Image Text:(21) Determine if the sequence if convergent. Explain your conclusion. n²-1 = n²+8 (a) Cn 1 (b) cn = 20n²+1 (c) Cn - 0.1.n³-100 n²+3 (d) cn = (e) Cn = COS el/n³ ㅠ 2n
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