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![University Calculus I: Integral test] (Logarithmic p-series) Show that the improper integral converges if and only if p > 1. What implications does the fact in part (a) have for the convergence](https://preview.redd.it/fgby5e0j4nc61.png?auto=webp&s=b465864d1aed1467568c530ead2e5cdca7b2c1c2 "University Calculus I: Integral test] (Logarithmic p-series) Show that the improper integral converges if and only if p > 1. What implications does the fact in part (a) have for the convergence")
University Calculus I: Integral test] (Logarithmic p-series) Show that the improper integral converges if and only if p > 1. What implications does the fact in part (a) have for the convergence
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Integral Test and P-series
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Integral Test and p-Series
Integral Test and P-series
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Integral Test and p-Series
![Solved 2. Use Comparison Test [with geometric or p-series] | Chegg.com](https://d2vlcm61l7u1fs.cloudfront.net/media%2F756%2F75691921-bc13-486e-924e-b53b707c423c%2FphpyEqg0N.png "Solved 2. Use Comparison Test [with geometric or p-series] | Chegg.com")
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9.3 Integral Test and P-Series. p-series Test converges if, diverges if. We could show this with the integral test. - ppt download
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