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Section I Question 1 (15 points) In the 2016 primary election, the Iowa Democratic Party has an unusual system in the event of a caucus vote ending in a tie: They flip a coin. There were six caucus locations on the election Monday in which unallocated delegates were assigned by a coin toss. Hillary Clinton won all six. Let's conduct a hypothesis on this case. a. (2 points) Express in plain English the null and alternative hypotheses? b. (3 points) What is the statistical model applicable to the situation? Express the null and alternative hypotheses in parameter values. c. (3 points) What is the evidence in this test? Calculate the P-value. d. (3 points) What should be the proper size of the test? Justify your choice of alpha level. e. (2 points) Given the size of your choice, draw clear conclusion of the hypothesis test. f. (2 points) Later on the leaked inside information indicates that the local democratic party has cheated on coin flipping. Discuss the nature of hypothesis testing based on this situation. Section I Question 1 (15 points) In the 2016 primary election, the Iowa Democratic Party has an unusual system in the event of a caucus vote ending in a tie: They flip a coin. There were six caucus locations on the election Monday in which unallocated delegates were assigned by a coin toss. Hillary Clinton won all six. Let's conduct a hypothesis on this case. a. (2 points) Express in plain English the null and alternative hypotheses? b. (3 points) What is the statistical model applicable to the situation? Express the null and alternative hypotheses in parameter values. c. (3 points) What is the evidence in this test? Calculate the P-value. d. (3 points) What should be the proper size of the test? Justify your choice of alpha level. e. (2 points) Given the size of your choice, draw clear conclusion of the hypothesis test. f. (2 points) Later on the leaked inside information indicates that the local democratic party has cheated on coin flipping. Discuss the nature of hypothesis testing based on this situation