Question: Question 6 Let X be a random variable with CDF Fxn(x) = n 1 1 , if x>0 = 1+nx if x 0

Question 6 Let X be a random variable with CDF Fxn(x) =

Question 6 Let X be a random variable with CDF Fxn(x) = n 1 1 , if x>0 = 1+nx if x 0 " 0 and Y a random variable with CDF 1/y if y> 0 Fy(y) = 0 , if y 0. Show that Xn converges to Y in distribution.

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