2. 2 1. n+ 3 3n + 5 4. 3- 2

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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#3, #8, #17, #25 

Using the Integral Test In Exercises 23 and 24, use the
Integral Test to determine the convergence or divergence of the
Requirements of the Integral Test In Exercises 25-28,
....+
arctan n
14. In n
In n
fahl
the
16.
15.
nIn n
(2n + 3)
4n
18.
n+2
the
17
20.
2n + 1
19.
22. S
21.
n + 2n? +
46
a
8,
24. , n'e-n
23.
n* + c
(-1)"
26. Ž
e " cos n
25.
n=1
2 + sin n
28. )
sin n
27.
n=1
Transcribed Image Text:Using the Integral Test In Exercises 23 and 24, use the Integral Test to determine the convergence or divergence of the Requirements of the Integral Test In Exercises 25-28, ....+ arctan n 14. In n In n fahl the 16. 15. nIn n (2n + 3) 4n 18. n+2 the 17 20. 2n + 1 19. 22. S 21. n + 2n? + 46 a 8, 24. , n'e-n 23. n* + c (-1)" 26. Ž e " cos n 25. n=1 2 + sin n 28. ) sin n 27. n=1
Test to determine the convergence or divergence of the series.
Using the Integral Test In Exercises 1-22, confirm that the
Integral Test can be applied to the series. Then use the Integral
Exercises
9.3
See CalcChat.com for fur
Usi
Inte
2.
1.
3n + 5
29
8.
4. 2 3-n
3.
2
3.
6. S, ne-n/2
5.
1
10
17
26
1
8.
11
In 2
In 3
In 4
In 5
In 6
2
3
4
6.
In 3
In 4
V3
In 5
In 6
In 2
10.
1
1
1
+
11.
VI(I + 1)
2(/2 + 1)
3(/3+1)
1
+. ..+
Jn(/n + 1)
3
12.
4
+
n2 + 3
7
12
In n
arctan n
14. Ž
13.
n2 + 1
n=2
In n
15,
n2
16.
1
n + 2
17.
18.
(2n + 3)3
n+1
1
8,
19. Ž
2n2 + 1
4n
20.
n+2
n=1
9.
Transcribed Image Text:Test to determine the convergence or divergence of the series. Using the Integral Test In Exercises 1-22, confirm that the Integral Test can be applied to the series. Then use the Integral Exercises 9.3 See CalcChat.com for fur Usi Inte 2. 1. 3n + 5 29 8. 4. 2 3-n 3. 2 3. 6. S, ne-n/2 5. 1 10 17 26 1 8. 11 In 2 In 3 In 4 In 5 In 6 2 3 4 6. In 3 In 4 V3 In 5 In 6 In 2 10. 1 1 1 + 11. VI(I + 1) 2(/2 + 1) 3(/3+1) 1 +. ..+ Jn(/n + 1) 3 12. 4 + n2 + 3 7 12 In n arctan n 14. Ž 13. n2 + 1 n=2 In n 15, n2 16. 1 n + 2 17. 18. (2n + 3)3 n+1 1 8, 19. Ž 2n2 + 1 4n 20. n+2 n=1 9.
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