H0: The shown bag is Bag C. HI :The shown bag is Bag D. Frequency Plot of Bag C Frequency Plot of Bag D X X X X X X X X X X X X X X X X X X X X X X X X X X X X X X $1 $2 $3 $4 $5 $1 $2 $3 $4 $5 {a} In the solution given in the textbook exampie the decision mie was based on the most extreme value. For this same problem what would the decision ruie be using the second most extreme value? {b} Using the decision rule from part a, calculate what the new a and the new [9 would be. {cl What do you notice about the new values above? 4. Suppose that there are exactly two boxes, BoxA and Box B. Each box contains 25 samesized tokens. Each token is inscribed with a dollar value. The frequency table {distribution} for each box is as follows: L?- Wz'ti' J JEN 1H1: fty? In this section, we will discover many aspects of the decisionmaking prooess. We will have two competing hypotheses about the contents of a shown hag. We will be allowed to gather some data from the shown bag in order to make a decision about its contents We will develop various rules for how that decision should he made and compare the rules in terms of the chances of the two types of errors occurring, or and ,8. We will see how at and H are related. Finally, we will focus on what the observed data tell us by assessing how extreme it would he to assume that the null hypothesis was true. There are two bagscall them Bag A and Bag B. Each bag contains 2|] vouchers of the same size and shape. The outsides of the two bags look alike. They differ in terms of the vouchers' face values and their frequencies as follows: Frequency Frequency It may be helpful to look at a Wqum \"REA