Question

To see 9 − 11 + 1219 − 133181 + as a geometric series, we must express it as ∞ar n − 1n = 1 . For any two successive terms in the geometric series ∞ar n − 1n = 1 , the ratio of the the two terms, ar nar n − 1 , simplifies into an algebraic expression given by

Name: to see 9 11 1219 133181 as a geometric series we must express it as ar n 1n 1 for any two successive terms in the geometric series ar n 1n 1 the ratio of the the two terms ar nar n 1 simplif 54153
Uploaded: 2022-05-24T06:09:44-08:00
Duration: 1 min 16 s
Channel: Mary Wakumoto
Description: to see 9 11 1219 133181 as a geometric series we must express it as ar n 1n 1 for any two successive terms in the geometric series ar n 1n 1 the ratio of the the two terms ar nar n 1 simplif 54153

          To see 
9 − 11 +  
1219
  −  
133181
  +   
 as a geometric series, we must express it as 
∞ar n − 1n = 1
.
For any two successive terms in the geometric series 
∞ar n − 1n = 1
, the ratio of the the two terms, 
ar nar n − 1
, simplifies into an algebraic expression given by

Added by Esther F.

Calculus: Early Transcendentals

James Stewart 8th Edition

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Solved by Expert Mary Wakumoto

05/24/2022

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To see 9 − 11 + 1219 − 133181 + as a geometric series, we must express it as ∞ar n − 1n = 1 . For any two successive terms in the geometric series ∞ar n − 1n = 1 , the ratio of the the two terms, ar nar n − 1 , simplifies into an algebraic expression given by