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November 17th, 2017, 02:17 PM  #1 
Member Joined: Nov 2016 From: Kansas Posts: 68 Thanks: 0  Expected Value
Suppose X$\geq$ 0 is a random variable such that E[X$^2$$^+$$^\epsilon$] < $\infty$ for $\epsilon$ > 0. Show that: lim x$^2$P[X>x]=0 where x approaches $\infty$ Last edited by ZMD; November 17th, 2017 at 02:22 PM. 

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epsilon, expected, expected value, limit, probability 
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