Suppose that constitute a random sample from a normal distribution with parameters and .
Q: Show that is a biased estimator of . Moreover, adjust to form an unbiased estimator for .
[Hint: Recall the distribution of and the result ].
A: Let . Since ~ we have that and . Furthermore, using the result in the hint and the fact that ~ we have that
I am not sure what do do fro the second part of the question.
Am I doing this correctly?