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n=18 (n³+5) a. To perform the Integral Test, one should calculate the following improper integral. If the integral is finite, enter the number. Otherwise, enter -∞ or if the integral is infinite, or enter DNE if the integral does not exist in another way. S ∞ ²³ 18 dx = 9 (x³ + 5) b. By the Integral Test, the infinite series converges 3 2

n=18 (n³+5) a. To perform the Integral Test, one should calculate the following improper integral. If the integral is finite, enter the number. Otherwise, enter -∞ or if the integral is infinite, or enter DNE if the integral does not exist in another way. S ∞ ²³ 18 dx = 9 (x³ + 5) b. By the Integral Test, the infinite series converges 3 2

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 Integral Test to determine whether the infinite series is convergent. ∞ a. To perform the Integral Test, one should calculate the following improper integral. If the integral is finite, enter the number. Otherwise, enter -∞ or if the integral is infinite, or enter DNE if the integral does not exist in another way. r2 18 X N|W| 3 dx = n=18 (n³+5) Lalo √2 2 n' 9 (x³ + 5) b. By the Integral Test, the infinite series converges 3 2
Transcribed Image Text:Use the Integral Test to determine whether the infinite series is convergent. ∞ a. To perform the Integral Test, one should calculate the following improper integral. If the integral is finite, enter the number. Otherwise, enter -∞ or if the integral is infinite, or enter DNE if the integral does not exist in another way. r2 18 X N|W| 3 dx = n=18 (n³+5) Lalo √2 2 n' 9 (x³ + 5) b. By the Integral Test, the infinite series converges 3 2
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