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Question 1 Let {an} be a sequence of real positive numbers such that an is converg n=1 Then the numerical series E-1)" (* - 1) n=1 (A) is indeterminate (B) is absolutely convergent (C) is positively divergent (D) is convergent, but not absolutely convergent

Question 1 Let {an} be a sequence of real positive numbers such that an is converg n=1 Then the numerical series E-1)" (* - 1) n=1 (A) is indeterminate (B) is absolutely convergent (C) is positively divergent (D) is convergent, but not absolutely convergent

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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This question has been rejected one time due to its complexity but it doesn't take more than 10min to solve and i really need it solved so please if anyone can give me a solution for it i'd appreciate it.
box of the table above. we Question 1 Let {an} be a sequence of real positive numbers such that an is convergent. 2%3D Then the numerical series M-1" (-1) (A) is indeterminate (B) is absolutely convergent (C) is positively divergent (D) is convergent, but not absolutely convergent
Transcribed Image Text:box of the table above. we Question 1 Let {an} be a sequence of real positive numbers such that an is convergent. 2%3D Then the numerical series M-1" (-1) (A) is indeterminate (B) is absolutely convergent (C) is positively divergent (D) is convergent, but not absolutely convergent
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