Uniform distribution on the interval


Let Y1, Y2,...Yn denote a random sample size n from a population with a uniform distribution on the interval (0,θ). Consider Y(1)=min(Y1, Y2,...Yn), the smallest order statistic. First derive E(Y(1)). Find a multiple of Y(1) that is an unbiased estimator for θ.

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Basic Statistics: Uniform distribution on the interval
Reference No:- TGS0844912

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