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V9. n³ + 5 is convergent, by comparing it to a p-series using the Limit 8 Determine whether n7 n=1 Comparison Test. V9. n³ + 5 00 Claim: For an = the series an is convergent (please answer true or false). n7 – 8 n=1 Specifically, this follows from the Limit Comparison Test using bn = 1 for p = an lim n00 bn IM:

V9. n³ + 5 is convergent, by comparing it to a p-series using the Limit 8 Determine whether n7 n=1 Comparison Test. V9. n³ + 5 00 Claim: For an = the series an is convergent (please answer true or false). n7 – 8 n=1 Specifically, this follows from the Limit Comparison Test using bn = 1 for p = an lim n00 bn IM:

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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7" 4. 13" Determine whether the following series is convergent or divergent: (3 and determine its n=1 value. Enter a real number (the value of the series) if the series is convergent, oo if it diverges to oo, -0o if it diverges to -∞, or write the word divergent otherwise. (3 – 4. n=1 V9. n3 + 5 is convergent, by comparing it to a p-series using the Limit 8 Determine whether n7 n=1 Comparison Test. /9. n³ + 5 Σ. Claim: For an = the series an is convergent (please answer true or false). | n? – 8 n=1 Specifically, this follows from the Limit Comparison Test using bn 1 for p= an lim n00 bn IM:
Transcribed Image Text:7" 4. 13" Determine whether the following series is convergent or divergent: (3 and determine its n=1 value. Enter a real number (the value of the series) if the series is convergent, oo if it diverges to oo, -0o if it diverges to -∞, or write the word divergent otherwise. (3 – 4. n=1 V9. n3 + 5 is convergent, by comparing it to a p-series using the Limit 8 Determine whether n7 n=1 Comparison Test. /9. n³ + 5 Σ. Claim: For an = the series an is convergent (please answer true or false). | n? – 8 n=1 Specifically, this follows from the Limit Comparison Test using bn 1 for p= an lim n00 bn IM:
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