Question: Let A be a random variable distributed uniformly over the interval (0,0), where 0 is the unknown parameter, and let Show that X + 1

Let A" be a random variable distributed uniformly over the interval

(0,0), where 0 is the unknown parameter, and let

e- (e) = 10. 0>0 otherwise.

Show that X + 1 is the Bayes estimator of 0 with the squared-error loss.

e- (e) = 10. 0>0 otherwise.

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