Question: Suppose that X1, . . . , Xn form a random sample from the Poisson distribution with unknown mean , and let a. Determine the
a. Determine the value of a constant c such that the estimator e−cY is an unbiased estimator of e−θ.
b. Use the information inequality to obtain a lower bound for the variance of the unbiased estimator found in part (a).
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a Since Y has a Poisson distribution with mean n it follows that Sin... View full answer
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