A 1992 poll conducted by the University of Montana classified respondents by gender and political party, as shown in the table below. We wonder if there is an association between gender and party affiliation. Which of the following would be the appropriate type of test to investigate our hypothesis? Question 1 options: Chi-squared test of independence with 6 degrees of freedom Chi-squared test of good fit with 2 degrees of freedom Chi-squared test of good fit with 6 degrees of freedom Chi-squared test of independence with 2 degrees of freedom A 1992 poll conducted by the University of Montana classified respondents by gender and political party, as shown in the table below. We wonder if there is an association between gender and party affiliation. What is the expected value for the highlighted cell? Question 2 options: 40.3 40.5 19.2 37.5 A 1992 poll conducted by the University of Montana classified respondents by gender and political party, as shown in the table below. We wonder if there is an association between gender and party affiliation. What are the X^2 and p-value for the test? Question 3 options: X^2 = 4.05 p = 0.09 X^2 = 5.85 p = 0.88 X^2 = 4.85 p = 0.88 X^2 = 4.85 p = 0.09 A 1992 poll conducted by the University of Montana classified respondents by gender and political party, as shown in the table below. We wonder if there is an association between gender and party affiliation. At the = .10 level, what is the correct conclusion for the test? Question 4 options: No conclusion can be made. Males tend to be Republicans. There is no association between gender and party affiliation. There is an association between gender and party affiliation. A company says its premium mixture of nuts contains 10% Brazil nuts, 20% cashews, 20% almonds, 10% hazelnuts, and the rest are peanuts. You buy a can and separate the various kinds of nuts. Upon weighing the nuts, you find there are 112 grams of Brazil nuts, 183 grams of cashews, 207 grams of almonds, 71 grams of hazelnuts, and 446 grams of peanuts. You wonder whether your mix is significantly different from what the company advertises. Which of the following is the correct type of test to investigate your hypothesis? Question 5 options: Chi-squared test of independence with 5 degrees of freedom Chi-squared goodness of fit test with 4 degrees of freedom Chi-squared test of independence with 4 degrees of freedom Chi-squared goodness of fit test with 5 degrees of freedom