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gence divergence of the series. 14. 13. У n+1 4 + 1 2n + 16. 15. Y 5 +1 0 Vn- +1 2n2 - 1 1 18. 17. 3n + 2n + 1 n2(n + 3) 80

gence divergence of the series. 14. 13. У n+1 4 + 1 2n + 16. 15. Y 5 +1 0 Vn- +1 2n2 - 1 1 18. 17. 3n + 2n + 1 n2(n + 3) 80

Calculus: Early Transcendentals
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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Using the Limit Comparison Test In Exercises 13- use the Limit Comparison Test to determine the convergence or ine the coweverg Using use the Direct Comparise or divergence of the series, Determining Convergence or Divergence In Exercises relees 1 of the of the 4. 3n + 2 2n 6. 2 5 + 3 5. In n 7. ndes 78 of the 10. 4/n 9. 12. S 2 the 11. whe divergence of the series. 5 14. Ž 13. n² + 1 4" + 1 n=1 2 + 1 16. 15. 5 + 1 n=1 2n2 - 1 1 18. 17. 3n + 2n + 1 n2(n + 3) 20. 19. 2n2 + 1 (n + 1)2"-1 n= 1 n= 1 1 sin 8. 21. * + 1' k > 2 22. n=1 Determining Convergence or Divergence In Exervice 23-30, test for convergence or divergence, using each test a least once. Identify which test was used. (a) nth-Term Test (b) Geometric Series Test (c) p-Series Test (d) Telescoping Series Test (e) Integral Test (f) Direct Comparison Test (g) Limit Comparison Test 23. 24. E 3. n=1 n=0 1 1 5. 26. 5" + 1 n3 - 8 n=1 n=2 2n 7. 28.
Transcribed Image Text:Using the Limit Comparison Test In Exercises 13- use the Limit Comparison Test to determine the convergence or ine the coweverg Using use the Direct Comparise or divergence of the series, Determining Convergence or Divergence In Exercises relees 1 of the of the 4. 3n + 2 2n 6. 2 5 + 3 5. In n 7. ndes 78 of the 10. 4/n 9. 12. S 2 the 11. whe divergence of the series. 5 14. Ž 13. n² + 1 4" + 1 n=1 2 + 1 16. 15. 5 + 1 n=1 2n2 - 1 1 18. 17. 3n + 2n + 1 n2(n + 3) 20. 19. 2n2 + 1 (n + 1)2"-1 n= 1 n= 1 1 sin 8. 21. * + 1' k > 2 22. n=1 Determining Convergence or Divergence In Exervice 23-30, test for convergence or divergence, using each test a least once. Identify which test was used. (a) nth-Term Test (b) Geometric Series Test (c) p-Series Test (d) Telescoping Series Test (e) Integral Test (f) Direct Comparison Test (g) Limit Comparison Test 23. 24. E 3. n=1 n=0 1 1 5. 26. 5" + 1 n3 - 8 n=1 n=2 2n 7. 28.
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