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Use the Alternating Series Test to determine whether the series converges. 8 k Σ 1-1)k+1. 3k³ +1 k=1 A. OB. example The terms of the series are increasing in magnitude. Since f'(x) = The terms of the series are nonincreasing in magnitude. Since f'(x) = Textbook ♫ (ee tv Si > 0 for x> 1 <0 for x> Å the terms ak increase for k ≥ 1. 1 the terms ak decrease for k ≥ 1. Clear all W Check answer zoom.us

Use the Alternating Series Test to determine whether the series converges. 8 k Σ 1-1)k+1. 3k³ +1 k=1 A. OB. example The terms of the series are increasing in magnitude. Since f'(x) = The terms of the series are nonincreasing in magnitude. Since f'(x) = Textbook ♫ (ee tv Si > 0 for x> 1 <0 for x> Å the terms ak increase for k ≥ 1. 1 the terms ak decrease for k ≥ 1. Clear all W Check answer zoom.us

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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Use the Alternating Series Test to determine whether the series converges. 8 Σ(-1)+1. k=1 A. k 3k³+ +1 OB. The terms of the series are increasing in magnitude. Since f'(x) = The terms of the series are nonincreasing in magnitude. Since f'(x) = example Textbook #tv MacBook Air . ? > 0 for x> 1 <0 for x> Å the terms ak increase for k ≥ 1. 1 the terms ak decrease for k ≥ 1. Clear all (@ W Check answer zoom.us
Transcribed Image Text:Use the Alternating Series Test to determine whether the series converges. 8 Σ(-1)+1. k=1 A. k 3k³+ +1 OB. The terms of the series are increasing in magnitude. Since f'(x) = The terms of the series are nonincreasing in magnitude. Since f'(x) = example Textbook #tv MacBook Air . ? > 0 for x> 1 <0 for x> Å the terms ak increase for k ≥ 1. 1 the terms ak decrease for k ≥ 1. Clear all (@ W Check answer zoom.us
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