Question: Chrome File Edit View History Bookmarks Profiles Tab Window Help L O. 7 Q 9 Sun Nov 7 10:09 PM My Current Courses - NC

 Chrome File Edit View History Bookmarks Profiles Tab Window Help L

Chrome File Edit View History Bookmarks Profiles Tab Window Help L O. 7 Q 9 Sun Nov 7 10:09 PM My Current Courses - NC State X VA ST 350 HW #9 Fall 2021 - ST 3 x G how to take a screenshot on m X + - -> C a webassign.net/web/Student/Assignment-Responses/last?dep=28065459#Q9 P ... The Excel file Freshmen Intramurals linked to above Question 1 has data on 745 intramural participantonparticipant pairs of freshmen at a large midwestern university. The student participantonparticipant pairs were formed based on matching gender and high school GPA (to within 0.25). A claim frequently made by college academic advisors is that more than 73% of freshmen intramural participants do well enough academically to be retained to the next school year (that is, they do not flunk out). To evaluate this claim use the data in the Excel file to perform the hypothesis test Ho: P = 0.73 HA: P > 0.73 where p is the population proportion of all freshmen intramural participants that are retained to the next school year. Here is the Excel data file Freshmen Intramurals Question 1. What is the value of the test statistic z? (use 2 decimal places in your answer) 2.29 X Question 2. What is the P-value? (use 3 decimal places in your answer) Question 3. What is an appropriate conclusion for this hypothesis test? (1 submission allowed) Reject Ho: p = 0.73; there is sufficient evidence to conclude that p is less than 0.73. O Do not reject Ho: p = 0.73; there is insufficient evidence to conclude that the population proportion p of freshmen intramural participants differs from 0.73. O Reject Ho: p = 0.73; there is sufficient evidence to conclude that p is greater than 0.73. Question 4. Calculate a 90% confidence interval for the proportion p of all intramural participants that are retained to the next school year. (round to 4 decimal places). lower bound of confidence interval upper bound of confidence interval NOV V 7 W BOCK

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