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13. 3n+1 + 3 3″ 1

13. 3n+1 + 3 3″ 1

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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For the image attached do problems 13, 11, 17, 19 and 21
tion (33. Basic Skills 9-34. Limits of sequences determine that the limit does not exist. n³ 3 Ⓒ (+²1} 4 +1 21. 24. 12. 15. {tan ¹n} (2e" + 1 en 18. {n²/n} {√(₁ In (1/ n (27) {b} where b = + 197} 1 2n n+ 1 10. Find the limit of the following sequences or (13. 19. 22. n 3n¹2 16. {csc¹n} +4 3n+1 + 3 3″ {(₁ + ²)"} 3n 4)³} n {(₁ 12 28. {In (n³ + 1) - In (3n³ + 10n) } (29. {In sin (1/n) + In n} 31.) {n sin (6/n)} 1+- (11.) 32. 14. 34. 17. 20. [n/(n+1) if n ≤ 5000 (ne¯n if n > 5000 (23. {(2) n 3n³ 11 2n³ + 1/ 23) {(9) 26 {(1-9)} 25. n 2 (-1)+¹ n² 3 2n³ + n k √9k² + 1 { - -1 tan n n 30. {n(1 cos (1/n))} n {(175)"} n+ n en + 3n PER
Transcribed Image Text:tion (33. Basic Skills 9-34. Limits of sequences determine that the limit does not exist. n³ 3 Ⓒ (+²1} 4 +1 21. 24. 12. 15. {tan ¹n} (2e" + 1 en 18. {n²/n} {√(₁ In (1/ n (27) {b} where b = + 197} 1 2n n+ 1 10. Find the limit of the following sequences or (13. 19. 22. n 3n¹2 16. {csc¹n} +4 3n+1 + 3 3″ {(₁ + ²)"} 3n 4)³} n {(₁ 12 28. {In (n³ + 1) - In (3n³ + 10n) } (29. {In sin (1/n) + In n} 31.) {n sin (6/n)} 1+- (11.) 32. 14. 34. 17. 20. [n/(n+1) if n ≤ 5000 (ne¯n if n > 5000 (23. {(2) n 3n³ 11 2n³ + 1/ 23) {(9) 26 {(1-9)} 25. n 2 (-1)+¹ n² 3 2n³ + n k √9k² + 1 { - -1 tan n n 30. {n(1 cos (1/n))} n {(175)"} n+ n en + 3n PER
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