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2 Let (an) be a numerical sequence such that a, >0 and ) a, = 3. Then %3D n=0 an+1 (A) lim (B) - an n=0 (C) the series ) tan(a,) is convergent n=0 (D) the series ) (sin(a,) + cos(a,)) is convergent n=0 113

2 Let (an) be a numerical sequence such that a, >0 and ) a, = 3. Then %3D n=0 an+1 (A) lim (B) - an n=0 (C) the series ) tan(a,) is convergent n=0 (D) the series ) (sin(a,) + cos(a,)) is convergent n=0 113

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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I do realize this was solved before but i didn't understand that solution so if possible can someone solve it while breaking down what they did? DO NOT RE-ANSWER WITH THE SAME SOLUTION. Thank you!
2 Let (a,) be a numerical sequence such that a, >0 and a, = 3. Then n=0 an+1 (A) lim an = 0 00 (B) Σ %3| 3 n=0 (C) the series > tan(a,) is convergent n=0 (D) the series (sin(a,) + cos(a,)) is convergent n=0
Transcribed Image Text:2 Let (a,) be a numerical sequence such that a, >0 and a, = 3. Then n=0 an+1 (A) lim an = 0 00 (B) Σ %3| 3 n=0 (C) the series > tan(a,) is convergent n=0 (D) the series (sin(a,) + cos(a,)) is convergent n=0
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