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SOLVED:Consider simple random sampling with replacement. a. Show that s^2=(1)/(n-1) ∑i=1^n(Xi-X̅)^2 is an unbiased estimate of σ^2 b. Is s an unbiased estimate of σ? c. Show that n^-1 s^2 is an unbiased estimate of σ(2)/(X) d. Show that n^-1 N^2 s^2 is an unbiased estimate of σT^2 e. Show that p̂(1-p̂) /(n-1) is an unbiased estimate of σp̂^2
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