Use the limit comparison test to determine whether an = (a) Choose a series an lim n→∞ bn = lim n-x lim n→∞ bn 010 M8 n=17 n=17 bn with terms of the form bn = 2 n=17 6n³3n² + 17 7+2n4 converges or diverges. 1 and apply the limit comparison test. Write your answer as a fully simplified fraction. For n ≥ 17 nP (b) Evaluate the limit in the previous part. Enter ∞o as infinity and -∞ as -infinity. If the limit does not exist, enter DNE. an (c) By the limit comparison test, does the series converge, diverge, or is the test inconclusive? Choose
Use the limit comparison test to determine whether an = (a) Choose a series an lim n→∞ bn = lim n-x lim n→∞ bn 010 M8 n=17 n=17 bn with terms of the form bn = 2 n=17 6n³3n² + 17 7+2n4 converges or diverges. 1 and apply the limit comparison test. Write your answer as a fully simplified fraction. For n ≥ 17 nP (b) Evaluate the limit in the previous part. Enter ∞o as infinity and -∞ as -infinity. If the limit does not exist, enter DNE. an (c) By the limit comparison test, does the series converge, diverge, or is the test inconclusive? Choose
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter10: Sequences, Series, And Probability
Section10.1: Infinite Sequences And Summation Notation
Problem 73E
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