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3. Show that n-2 n(logn)p converges if and only if p> 1. (You can assume that the function f(x): 1 = x(log x)P is
3. Show that n-2 n(logn)p converges if and only if p> 1. (You can assume that the function f(x): 1 = x(log x)P is decreasing if p > 0. Treat the p < 0 case separately if you wish.)
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To display that the collection n2 to 1n logn p converges if and only if p 1 we can ...
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Income Tax Fundamentals 2013
Authors: Gerald E. Whittenburg, Martha Altus Buller, Steven L Gill
31st Edition
1111972516, 978-1285586618, 1285586611, 978-1285613109, 978-1111972516
