Question 1 - 5 Suppose that X, i.i.d. (/ 0. 0 . You want to build a 90% confidence interval for #. To do so, you will need an estimator for o and you will need to know the estimator's distribution. Let's consider d = Xin). (Remember that Xin) is the nth order statistic.) This estimator is a variant on the MLE. We have used the n" order statistic, which is the MLE, but multiplied it by to remove its bias. Its PDF is -:" for x E [0, "$10] and 0 otherwise. Question 1 0.0/1.0 point (graded) Let a be a function of n and d such that 5% of the distribution of 8 is to the left of a. a is then given by Q =1 What is the value of A? Ontl 0.05 What is the value of B? On+1 0.05 On What is the value of C? On 0.05 OntlQuestion 2 0.0/1.0 point (graded) Let b be a function of n and & such that 5% of the distribution of 0 is to the right of b. b is then given by b = VAZe What is the value of A? On On+1 0.95 What is the value of B? On+1 0.95 On What is the value of C? On 0.95 On+1Question 3 0.0/1.0 point (graded) Using those values that you found above, what is a probability statement of the form Pla