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-2an The solution of the recursion relation an+1 = n > 0, is an 3(n+1) ? a) -2" ao 3" (n!)? O b) (-1)"2" ao 3" (n!)? O c) (–1)"+12"+lao 3n+1[(n+1)!]? d) None of these e) (–1)"2"ao 3" (n+1)?

-2an The solution of the recursion relation an+1 = n > 0, is an 3(n+1) ? a) -2" ao 3" (n!)? O b) (-1)"2" ao 3" (n!)? O c) (–1)"+12"+lao 3n+1[(n+1)!]? d) None of these e) (–1)"2"ao 3" (n+1)?

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter10: Sequences, Series, And Probability
Section10.5: The Binomial Theorem
Problem 13E
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The solution of the recursion relation an+1 = -2an n > 0, is an 3(n+1) ' Op „7- 3" (n!)? a) O b) (-1)"2" ao 3" (n!)? O c) (–1)"+12"+lao 3n+1[(n+1)!]² d) None of these e) (–1)"2"ao 3" (n+1)?
Transcribed Image Text:The solution of the recursion relation an+1 = -2an n > 0, is an 3(n+1) ' Op „7- 3" (n!)? a) O b) (-1)"2" ao 3" (n!)? O c) (–1)"+12"+lao 3n+1[(n+1)!]² d) None of these e) (–1)"2"ao 3" (n+1)?
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