Pls answer questions 1 and 2 Thx
Posted: Tue Apr 26, 2022 5:06 pm
Pls answer questions 1 and 2
Thx
** The Davis University football team played their home games at the CEFCU stadium. The stadium capacity is 30,456. A report in 2003 showed that only 8% of UCD students attended an average football game. The attendance information of the 2019 UCD home games is shown below: Date Opponent Result Attendance Aug 29 Northern Colorado * W 35-18 13480 Sep 7 Tulsa * L 16-34 12471 Oct 4 New Mexico W 32-21 16119 Oct 19 San Diego State L 17-27 18285 Nov 2 Boise State L 42-52 19184 Nov 30 Fresno State W 17-16 12835 * Non-conference games Homecoming game The athletic director of UCD wants to launch a project to increase attendance at football games. (1) Complete the Problem Definition Table which includes the problem statement, project goals/objectives, primary and secondary metrics, and team members (provide job titles, e.g., athletic director). (2) Analyze the attendance problem using the XY matrix: choose at least five inputs (Xs) and at least three outputs (Ys); assign importance weights (1-10) and relationship weights (0-10); and obtain the ranks of each X. Based on the XY matrix, which input do you think is the most important input? **
Thx
** The Davis University football team played their home games at the CEFCU stadium. The stadium capacity is 30,456. A report in 2003 showed that only 8% of UCD students attended an average football game. The attendance information of the 2019 UCD home games is shown below: Date Opponent Result Attendance Aug 29 Northern Colorado * W 35-18 13480 Sep 7 Tulsa * L 16-34 12471 Oct 4 New Mexico W 32-21 16119 Oct 19 San Diego State L 17-27 18285 Nov 2 Boise State L 42-52 19184 Nov 30 Fresno State W 17-16 12835 * Non-conference games Homecoming game The athletic director of UCD wants to launch a project to increase attendance at football games. (1) Complete the Problem Definition Table which includes the problem statement, project goals/objectives, primary and secondary metrics, and team members (provide job titles, e.g., athletic director). (2) Analyze the attendance problem using the XY matrix: choose at least five inputs (Xs) and at least three outputs (Ys); assign importance weights (1-10) and relationship weights (0-10); and obtain the ranks of each X. Based on the XY matrix, which input do you think is the most important input? **