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Unformatted text preview: 10. Q.16 (Sec 10.4) Consider the series . A) Determine whether the series is absolutely convergent, conditionally convergent, or divergent. B) If the series converges to , find such that . Hint: use the inequality . 11. Q.18 (Sec 10.7) Find the Maclaurin series for , and determine the values of for which it converges. Page 3 12. Q.21 (Sec 10.6) The values of at which the series converges are: A) B) C) D) E) 13. Q.5 (Sec 10.6) The values of for which the series converges are: A) B) C) D) E) 14. Q.6 (Sec 10.6) Find the values of for which the series converges. 15. Q.8 (Sec 10.7) Find the Taylor series with center for . Page 4 Answer Key  PracticeTest2 1. (No Answer) 2. A) B) C) 3. A 4. A) converges B) diverges C) converges 5. A) converges B) converges C) diverges 6. 7. A) converges B) converges C) converges D) diverges 8. A) B) C) D) 9. A) conditionally convergent B) divergent C) divergent 10. A) conditionally convergent B) 11. , 12. C 13. C 14. 15. Page 5...
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This note was uploaded on 10/12/2009 for the course MATH calculus 3 taught by Professor Ningzhong during the Spring '08 term at University of Cincinnati.
 Spring '08
 ningzhong
 Calculus

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