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5a) When p is a real number greater than 1, it can be shown that the improper 1 1 integral |dx converges to the value 0-1· Use this fact to determine the values of p for which this integral would converge to I) II) 20 b) If P is in the interval (0, 1), the improper integral ! dx will also converge. Use appropriate limit techniques and notation to show an example of this by 1 1 finding the value of 2/5

5a) When p is a real number greater than 1, it can be shown that the improper 1 1 integral |dx converges to the value 0-1· Use this fact to determine the values of p for which this integral would converge to I) II) 20 b) If P is in the interval (0, 1), the improper integral ! dx will also converge. Use appropriate limit techniques and notation to show an example of this by 1 1 finding the value of 2/5

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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5a) When p is a real number greater than 1, it can be shown that the improper 1 1 dx converges to the value integral р-1: Use this fact to determine the values of p for which this integral would converge to I) II) 20 8 1 b) If P is in the interval (0, 1), the improper integral will also converge. Use appropriate limit techniques and notation to show an example of this by 1 finding the value of
Transcribed Image Text:5a) When p is a real number greater than 1, it can be shown that the improper 1 1 dx converges to the value integral р-1: Use this fact to determine the values of p for which this integral would converge to I) II) 20 8 1 b) If P is in the interval (0, 1), the improper integral will also converge. Use appropriate limit techniques and notation to show an example of this by 1 finding the value of
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