ChicagoWhiteSox
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- Mar 19, 2010
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I have a tough improper integral question...
Question: If f is continuous on from zero to infinite and limit of f(x) as x approaches infinite is one. Is it possible for the integral f(x) from (0-lower limit) to (infinite-upper limit) to be convergent?
Consult textbook:
Calculus Early Transcendental 6th Edition by James Stewart (Chapter 7 Section 7.8 Exercise 79)
Question: If f is continuous on from zero to infinite and limit of f(x) as x approaches infinite is one. Is it possible for the integral f(x) from (0-lower limit) to (infinite-upper limit) to be convergent?
Consult textbook:
Calculus Early Transcendental 6th Edition by James Stewart (Chapter 7 Section 7.8 Exercise 79)