Let X1, X2 , ... X, be a random sample from a population that is uniformly distributed over (a,b) , a,b € R, a

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Let X1 X2 X Be A Random Sample From A Population That Is Uniformly Distributed Over A B A B R A B Let A 1 (11.21 KiB) Viewed 37 times

Let X1, X2 , ... X, be a random sample from a population that is uniformly distributed over (a,b) , a,b € R, a<b. Let å be the sample mean and Y1 = min {X; : i=1,...,n}. a+b 1. Using chebyshev's inequality, show that X bar converges to in probability. 2