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Consider the following integral: +oo J(2a) = | - dzerp(-20r") / dyezp(-2ay7) = { / drerp(-2aa")}? (1) -00 H(2a) | rdrexp(-2ar?) de (2) 1. Show that J(2a) = H(2a). 2. Since J(2a) H(2a), show that dye-2 –2ay² S* dxe-2ax² VJ(2a) VH(2a) 3. Evaluate H (2a) and define Io(2a) = H(2a)

Consider the following integral: +oo J(2a) = | - dzerp(-20r") / dyezp(-2ay7) = { / drerp(-2aa")}? (1) -00 H(2a) | rdrexp(-2ar?) de (2) 1. Show that J(2a) = H(2a). 2. Since J(2a) H(2a), show that dye-2 –2ay² S* dxe-2ax² VJ(2a) VH(2a) 3. Evaluate H (2a) and define Io(2a) = H(2a)

Calculus: Early Transcendentals
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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Consider the following integral: too too = daerp(-2ax") dyeap(-2ag") = { / dresp(-2az")}? (1) -00 -00 2T H(2a) = | | rdrexp(-2ar*) de (2) 1. Show that J(2a) = H(2a). 2. Since J(2a) H(2a), show that dye- –2ay? St* dxe-2ax² VJ(2a) VH(2a) 3. Evaluate H(2a) and define I,(2a) H(2a)
Transcribed Image Text:Consider the following integral: too too = daerp(-2ax") dyeap(-2ag") = { / dresp(-2az")}? (1) -00 -00 2T H(2a) = | | rdrexp(-2ar*) de (2) 1. Show that J(2a) = H(2a). 2. Since J(2a) H(2a), show that dye- –2ay? St* dxe-2ax² VJ(2a) VH(2a) 3. Evaluate H(2a) and define I,(2a) H(2a)
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