Given the power series 2 5 A, x" n =0 Use the technique that we covered in this lesson to force the series to start at "n = 1".

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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q1

Given the power series
00
2 5 A x"
n =0
Use the technique that we covered in this lesson to force the series to start at "n = 1".
(A) 2 5 A x" = 5 +
2 5 A, x"
n =0
n = 1
00
00
(B) 2 5 A x"
5 A, x0 +
2 5 A x"
n =0
n = 1
( C) Σ5 Α. x"
Σ
> 5 A x"
n =0
n = 1
00
Σ
00
D 2 5 A, x" =
5A, x! +
2 5 A x"
n =0
n = 1
00
(E) 2 5 A x" = 5x' +
2 5 A x"
n =0
n = 1
Transcribed Image Text:Given the power series 00 2 5 A x" n =0 Use the technique that we covered in this lesson to force the series to start at "n = 1". (A) 2 5 A x" = 5 + 2 5 A, x" n =0 n = 1 00 00 (B) 2 5 A x" 5 A, x0 + 2 5 A x" n =0 n = 1 ( C) Σ5 Α. x" Σ > 5 A x" n =0 n = 1 00 Σ 00 D 2 5 A, x" = 5A, x! + 2 5 A x" n =0 n = 1 00 (E) 2 5 A x" = 5x' + 2 5 A x" n =0 n = 1
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