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an If an > 0, bn =n=2 (n ± 0), and lim = 1, then: n→o bn We can apply the limit comparison test using E b, to deduce that E a, diverges. None of the other options. the above the above We cannot apply the limit comparison test using b„- We can apply the limit comparison test using E b, to deduce that E a, converges. the above O the above

an If an > 0, bn =n=2 (n ± 0), and lim = 1, then: n→o bn We can apply the limit comparison test using E b, to deduce that E a, diverges. None of the other options. the above the above We cannot apply the limit comparison test using b„- We can apply the limit comparison test using E b, to deduce that E a, converges. the above O the above

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter10: Sequences, Series, And Probability
Section10.2: Arithmetic Sequences
Problem 68E
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an If an > 0, br = n=² (n + 0), and lim n→0o bn = 1, then: We can apply the limit comparison test using E b, to deduce that E a, diverges. None of the other options. the above the above We cannot apply the limit comparison test using b„. We can apply the limit comparison test using E b, to deduce that Ea, converges. O the above O the above
Transcribed Image Text:an If an > 0, br = n=² (n + 0), and lim n→0o bn = 1, then: We can apply the limit comparison test using E b, to deduce that E a, diverges. None of the other options. the above the above We cannot apply the limit comparison test using b„. We can apply the limit comparison test using E b, to deduce that Ea, converges. O the above O the above
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