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The Integral in thls exerciee converges. Evaluate the Integral without ueing a table. 1.00004

The Integral in thls exerciee converges. Evaluate the Integral without ueing a table. 1.00004

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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Question
The Integral In thls exerciee converges. Evaluste the Integral without ueing a table. xp- .00004 00 b. Recell that, for Type I Improper Integrele, If f(x) ls continuous on (a,c0), then f(x)dx= im dx. 8o b. Please explain in cleaR detail where the 25,000 came from in this problem. Please expliam how to integrate the function to gct 25, 80o, .00004 1.00004 Integrate the function. 25,000 Hm boo 1 1.00004 X = Um x0.00004 Substitute the limits of integration. 25,000 0.00004 25,000 b0.00004 (- 25,000 10.00004 = lim Evaluate the limit of the expression to find the value of the Integral. 25,000 0.00004 Thank you. 25,000 lim = 0-(-25,000) WO 10.00004 = 25,000 Therefore, dx 25,000. 1.00004
Transcribed Image Text:The Integral In thls exerciee converges. Evaluste the Integral without ueing a table. xp- .00004 00 b. Recell that, for Type I Improper Integrele, If f(x) ls continuous on (a,c0), then f(x)dx= im dx. 8o b. Please explain in cleaR detail where the 25,000 came from in this problem. Please expliam how to integrate the function to gct 25, 80o, .00004 1.00004 Integrate the function. 25,000 Hm boo 1 1.00004 X = Um x0.00004 Substitute the limits of integration. 25,000 0.00004 25,000 b0.00004 (- 25,000 10.00004 = lim Evaluate the limit of the expression to find the value of the Integral. 25,000 0.00004 Thank you. 25,000 lim = 0-(-25,000) WO 10.00004 = 25,000 Therefore, dx 25,000. 1.00004
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