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a. b. c. d. (Lesson 2.10: Conditional Expectation.) BONUS: Suppose that for. Hint (you may have seen this someplace): the marginal p.d.f. of turns out to be for. Find the conditional p.d.f. of given that .
a. (Lesson 2.10: Conditional Expectation.) BONUS: Again suppose that for. Hint (you may already have seen this someplace): the the marginal p.d.f. of turns out to be for
. Find.
b. c. d.
a. 1/ b. 2/ c. 3/ d. 1 (Lesson 2.10: Conditional Expectation.) BONUS: Yet again suppose that for. Hint (you may already have seen this someplace): the the marginal p.d.f. of turns out to be for
. Find.
a. - it has lower expected value b. - it has lower MSE c. - it has lower variance d. - it has lower MSE (Lesson 2.14: Estimation.) BONUS: Consider two estimators, and , for an unknown parameter. Suppose that the , , , and. Which estimator might you decide to use and why?
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