a2 reted in much ce e 0, how in e of the limit ust find a value 47. 1-2.5)") 48. < a,I Find the limit of the sequence ta,} if 1. n for n n il Compare the growth rates of {n} and fe"} as n . 12 Use Theorem 10.6 to evaluate lim 49. (b), where b, if n n+1 every integer n if r ne { nl00 50. Cos nco n at S n 52 nn In n Practice Exercises 13-52. Limits of sequences Find the limit of the following sequences 53. Plot a graph of the sequenc or determine that the sequence diverges. it definition determine the limit of the n12 14. diverges. 3n12 4J nt 13. 54. Plot a graph of the sequ n 3n 16. (3n 10n n determine the limit of 2n1 15 diverges. N. This nTT 10n 18. cot 2n +2 55-70. More sequences determine that the seque 1 10n +4 17. tan (-1) 55 19. 1+ cos n 2 = (-1)" 20 fIn (+1) In (3n + 10n)} 57. an becomes larger k 1 21. In sin + In n sin (nm 22. 9k2+ 1 59. n + 1 In n 26. (5(-1.01)") 25.In 3n 28. 100(-0.0 n 27. (2"+13-1 +T 30. 29. {(0.5)" 3(0.75) " } fore, given en 3"+1 + 3 31. 372 dkod ao 199 DOX 0 32 32. 3"+ 4' + 1, to be orf n provide 33. n +1)! [( (2n)! 3U0 34. n! (2n + en/10 36 cise 105 35. tan n

a2 reted in much ce e 0, how in e of the limit ust find a value 47. 1-2.5)") 48. < a,I Find the limit of the sequence ta,} if 1. n for n n il Compare the growth rates of {n} and fe"} as n . 12 Use Theorem 10.6 to evaluate lim 49. (b), where b, if n n+1 every integer n if r ne { nl00 50. Cos nco n at S n 52 nn In n Practice Exercises 13-52. Limits of sequences Find the limit of the following sequences 53. Plot a graph of the sequenc or determine that the sequence diverges. it definition determine the limit of the n12 14. diverges. 3n12 4J nt 13. 54. Plot a graph of the sequ n 3n 16. (3n 10n n determine the limit of 2n1 15 diverges. N. This nTT 10n 18. cot 2n +2 55-70. More sequences determine that the seque 1 10n +4 17. tan (-1) 55 19. 1+ cos n 2 = (-1)" 20 fIn (+1) In (3n + 10n)} 57. an becomes larger k 1 21. In sin + In n sin (nm 22. 9k2+ 1 59. n + 1 In n 26. (5(-1.01)") 25.In 3n 28. 100(-0.0 n 27. (2"+13-1 +T 30. 29. {(0.5)" 3(0.75) " } fore, given en 3"+1 + 3 31. 372 dkod ao 199 DOX 0 32 32. 3"+ 4' + 1, to be orf n provide 33. n +1)! [( (2n)! 3U0 34. n! (2n + en/10 36 cise 105 35. tan n

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Description: Can you help me on #31 a2reted in muchce e 0, howin e of the limitust find a value47.1-2.5)")48.< a,IFind the limit of the sequence ta,} if 1.nfornnil Compare the growth rates of {n} and fe"} as n .12 Use Theorem 10.6 to evaluate lim49. (b), where b,

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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Concept explainers

Types of Bias

Statistics is the study of data collection, organization, analysis, interpretation, and presentation. Statistical bias is a characteristic of a statistical technique or its findings in which the expected value deviates from the actual root quantitative parameter being estimated. According to the actual definition of bias, it refers to the tendency of a statistic to overestimate or underestimate a parameter.

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Question

Can you help me on #31

a2
reted in much
ce e 0, how
in e of the limit
ust find a value
47.
1-2.5)")
48.
< a,I
Find the limit of the sequence ta,} if 1.
n
for
n
n
il Compare the growth rates of {n} and fe"} as n .
12 Use Theorem 10.6 to evaluate lim
49. (b), where b,
if n
n+1
every integer n
if r
ne
{
nl00
50.
Cos
nco n
at
S n
52
nn In n
Practice Exercises
13-52. Limits of sequences Find the limit of the following sequences
53.
Plot a graph of the sequenc
or determine that the sequence diverges.
it definition
determine the limit of the
n12
14.
diverges.
3n12 4J
nt
13.
54. Plot a graph of the sequ
n 3n
16.
(3n
10n n
determine the limit of
2n1
15
diverges.
N. This
nTT
10n
18.
cot
2n +2
55-70. More sequences
determine that the seque
1
10n +4
17. tan
(-1)
55
19. 1+ cos
n
2
= (-1)"
20 fIn (+1) In (3n + 10n)}
57. an
becomes
larger
k
1
21. In sin + In n
sin (nm
22.
9k2+ 1
59.
n + 1

In n
26. (5(-1.01)")
25.In 3n
28. 100(-0.0
n
27. (2"+13-1
+T
30.
29. {(0.5)" 3(0.75) " }
fore, given
en
3"+1 + 3
31.
372
dkod ao 199 DOX 0
32
32.
3"+ 4'
+ 1, to be
orf
n provide 33.
n +1)!
[(
(2n)!
3U0
34.
n!
(2n +
en/10
36
cise 105
35. tan n

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