3. 25(i+2)2 Σ 15 3.

College Algebra
1st Edition
ISBN:9781938168383
Author:Jay Abramson
Publisher:Jay Abramson
Chapter9: Sequences, Probability And Counting Theory
Section9.4: Series And Their Notations
Problem 10TI: Determine whether the sum of the infinite series is defined. 24+(12)+6+(3)+
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How do I solve #3?

n
n{nei)(zati) $;3 :
Al Ggametrie sum)
|-r
n(noi)
4
|-r
2
Problem 6, Use summation properties and formula to rewrite and evaluate
the sums for each of the following finite series: o get from -2 to lits z lifference of -3
1. 0, 100(k² – 5k + 1): -2
k+2 =0 krj k-1 =0 -1- (h +2) : - 3
k=-2
2. Σ1(k22k)
(i-3) +2 =6 i-1=0 i=[ k:20
=12
k:20 i-3 : 20 → i : 23
15
3.
Σ
23
lo02 li-3)? -s (i-3)+| → i?-bit 4-5i+15+1
i2 -1li+25
し
23
T00 ( E i
lli+25
23
2.
23
23
23
| 00 ({
しに
i-|l E i+ { i+ 25 { )
l00 (
23(23 +1)(2(23)+1)
23 ( 23 +1) ) + 25 (23)
:186300
Transcribed Image Text:n n{nei)(zati) $;3 : Al Ggametrie sum) |-r n(noi) 4 |-r 2 Problem 6, Use summation properties and formula to rewrite and evaluate the sums for each of the following finite series: o get from -2 to lits z lifference of -3 1. 0, 100(k² – 5k + 1): -2 k+2 =0 krj k-1 =0 -1- (h +2) : - 3 k=-2 2. Σ1(k22k) (i-3) +2 =6 i-1=0 i=[ k:20 =12 k:20 i-3 : 20 → i : 23 15 3. Σ 23 lo02 li-3)? -s (i-3)+| → i?-bit 4-5i+15+1 i2 -1li+25 し 23 T00 ( E i lli+25 23 2. 23 23 23 | 00 ({ しに i-|l E i+ { i+ 25 { ) l00 ( 23(23 +1)(2(23)+1) 23 ( 23 +1) ) + 25 (23) :186300
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