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18. Define I(a, b) = ª exp(-a²u²_b²u^²) du for a, b>0. Show that (a) 1(a, b) = a¹1(1, ab), (c) 1(a, b)=√√e-2ab/(2a). (b) al/ab= -21(1, ab),

18. Define I(a, b) = ª exp(-a²u²_b²u^²) du for a, b>0. Show that (a) 1(a, b) = a¹1(1, ab), (c) 1(a, b)=√√e-2ab/(2a). (b) al/ab= -21(1, ab),

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter2: Equations And Inequalities
Section2.1: Equations
Problem 53E
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18. Define I(a, b) = for a, b 0. Show that (a) I (a, b) = a¹1(1, ab), (c) I (a, b)=√√e-2ab/(2a). So exp(-a²u² - b²u^²) du (b) al/ab= -21(1, ab),
Transcribed Image Text:18. Define I(a, b) = for a, b 0. Show that (a) I (a, b) = a¹1(1, ab), (c) I (a, b)=√√e-2ab/(2a). So exp(-a²u² - b²u^²) du (b) al/ab= -21(1, ab),
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