For problems 4 – 10 determine if the given sequence converges or diverges. If it converges what is its limit? 5+ n 4. | 2n² – 8n + 1 J n=0 6n + 9n? 5. 9n4 – 8n? +7 J, n=11 S(-1)*** (2 – 8n) 6. n2 +9 n=2 7. {cos(na)}o 00 n+1] 8. In(6n) n=2 00 9. n+1 n=1

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter10: Sequences, Series, And Probability
Section10.2: Arithmetic Sequences
Problem 68E
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number 9 please

 

Section 4-1 : Sequences - Assignment Problems
For problems 1 – 3 list the first 5 terms of the sequence.
1. {(-1)"e?n}
In=1
6 – 8n 1°
2.
n2 + 9n J n=2
{;
00
4
3.
(-2)"†1 +3"
n=1
For problems 4 – 10 determine if the given sequence converges or diverges. If it converges what is its limit?
5+ n3
4.
2n2 – 8n +1
n=0
00
6n4 + 9n?
5.
9n4 – 8n2 + 7
n=11
(-1)*+* (2 – 8n)
6.
n2 +9
7. {cos(na)}-0
n+1)
8.
In(6n)
n=2
a f
00
3
9.
OS
n+1
Transcribed Image Text:Section 4-1 : Sequences - Assignment Problems For problems 1 – 3 list the first 5 terms of the sequence. 1. {(-1)"e?n} In=1 6 – 8n 1° 2. n2 + 9n J n=2 {; 00 4 3. (-2)"†1 +3" n=1 For problems 4 – 10 determine if the given sequence converges or diverges. If it converges what is its limit? 5+ n3 4. 2n2 – 8n +1 n=0 00 6n4 + 9n? 5. 9n4 – 8n2 + 7 n=11 (-1)*+* (2 – 8n) 6. n2 +9 7. {cos(na)}-0 n+1) 8. In(6n) n=2 a f 00 3 9. OS n+1
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