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Let f is a real-valued uniformly continuous function on [0, ). Show that if f is Lebesgue integrable on [0, 0), then lim f(x)
Let f is a real-valued uniformly continuous function on [0, ). Show that if f is Lebesgue integrable on [0, 0), then lim f(x) = 0. I-X
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Applied Statistics And Probability For Engineers
Authors: Douglas C. Montgomery, George C. Runger
6th Edition
1118539710, 978-1118539712
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