2. We said in class that the sample mean, is a good estimator of the mean, μ. What two desirable properties did we say the sample mean has that makes it a good estimator? Explain.
1) it is unbiased estimator
E() =
2) It is consistent estimator
Loosely speaking, an estimator Tn of parameter θ is said to be consistent, if it converges in probability to the true value of the parameter:
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