TC PC TD 28 1 2 27 3 27 4 26 5 6 29 16 33 7 8 9 34 22 33 10 3 11 12 21 21 13 14 15 30 15 Player Salary 1 25.5566 2 22.0441 3 20.5 4 19.0047 5 17 6 15.0052 7 14.0057 8 12.9895 9 12.5073 10 12 11 11.2554 12 9.5 13 8.6018 14 8.6 15 8.5 16 8.0073 17 7.9073 18 7.7516 19 6.5073 20 6.325 21 6.2562 22 4.0073 23 3.1 24 2.9956 25 2.8648 26 2.545 27 2.1673 28 2.0079 29 1.38 30 1.095 31 0.9503 32 0.626 65.2 60.5 62.3 66.1 67.9 55 68.8 70.6 60.3 68.4 48.8 60.5 63.1 64.7 60.9 65.7 58.3 66.6 56.7 55.5 60 60.5 53.3 55.9 64.5 53.8 58.7 53.1 54.5 62.1 60.8 63.1 28 22 26 Age 27 26 28 38 28 27 33 30 33 40 24 29 24 26 31 32 24 27 32 34 34 25 21 27 27 23 26 25 21 27 24 29 5 8 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 31 32 17 18 13 9 20 12 10 8 10 21 12 26 Question 1 10 pts American football is the highest paying sport on a per-game basis. The quarterback, considered the most important player on the team, is appropriately compensated. A sports analytics professional wants to estimate a multiple regression model that links the quarterback's salary (in $ millions) with his pass percentage (PC), total touchdowns scored (TD), and his age. He collects the data for 32 quarterbacks during a season a few years ago. Estimate the following model: Salary = Bo + B, PC + B21D + B3 Age + using JMP. To determine whether PC and Age are jointly significant at the 5% significance level, what would be the value for SSEF and MSEF? OSSEF = 1395.0242, MSEF = 846.6739 OSSEF = 846.6739, MSEF = 182.783 OSSEF = 548.3503, MSEF = 846.6739 OSSEF = 846.6739, MSEF = 30.238 Question 2 5 pts American football is the highest paying sport on a per-game basis. The quarterback, considered the most important player on the team, is appropriately compensated. A sports analytics professional wants to estimate a multiple regression model that links the quarterback's salary (in $ millions) with his pass percentage (PC), total touchdowns scored (TD), and his age. He collects the data for 32 quarterbacks during a season a few years ago. Estimate the following model: Salary = Bo + B, PC + B21D + B3 Age + using JMP. To determine whether PC and Age are jointly significant at the 5% significance level, what would be the value for SSER? 32.624 416.318 0978.7063 O 846.6739 Question 3 10 pts American football is the highest paying sport on a per-game basis. The quarterback, considered the most important player on the team, is appropriately compensated. A sports analytics professional wants to estimate a multiple regression model that links the quarterback's salary (in $ millions) with his pass percentage (PC), total touchdowns scored (TD), and his age. He collects the data for 32 quarterbacks during a season a few years ago. Estimate the following model: Salary = Bo + B1 PC + B2TD + B3 Age + using JMP. To determine whether PC and Age are jointly significant at the 5% significance level, what would be the value for the partial F-statistic? 4.366 O 1.455 2.183 O 2.261 TC PC TD 28 1 2 27 3 27 4 26 5 6 29 16 33 7 8 9 34 22 33 10 3 11 12 21 21 13 14 15 30 15 Player Salary 1 25.5566 2 22.0441 3 20.5 4 19.0047 5 17 6 15.0052 7 14.0057 8 12.9895 9 12.5073 10 12 11 11.2554 12 9.5 13 8.6018 14 8.6 15 8.5 16 8.0073 17 7.9073 18 7.7516 19 6.5073 20 6.325 21 6.2562 22 4.0073 23 3.1 24 2.9956 25 2.8648 26 2.545 27 2.1673 28 2.0079 29 1.38 30 1.095 31 0.9503 32 0.626 65.2 60.5 62.3 66.1 67.9 55 68.8 70.6 60.3 68.4 48.8 60.5 63.1 64.7 60.9 65.7 58.3 66.6 56.7 55.5 60 60.5 53.3 55.9 64.5 53.8 58.7 53.1 54.5 62.1 60.8 63.1 28 22 26 Age 27 26 28 38 28 27 33 30 33 40 24 29 24 26 31 32 24 27 32 34 34 25 21 27 27 23 26 25 21 27 24 29 5 8 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 31 32 17 18 13 9 20 12 10 8 10 21 12 26 Question 1 10 pts American football is the highest paying sport on a per-game basis. The quarterback, considered the most important player on the team, is appropriately compensated. A sports analytics professional wants to estimate a multiple regression model that links the quarterback's salary (in $ millions) with his pass percentage (PC), total touchdowns scored (TD), and his age. He collects the data for 32 quarterbacks during a season a few years ago. Estimate the following model: Salary = Bo + B, PC + B21D + B3 Age + using JMP. To determine whether PC and Age are jointly significant at the 5% significance level, what would be the value for SSEF and MSEF? OSSEF = 1395.0242, MSEF = 846.6739 OSSEF = 846.6739, MSEF = 182.783 OSSEF = 548.3503, MSEF = 846.6739 OSSEF = 846.6739, MSEF = 30.238 Question 2 5 pts American football is the highest paying sport on a per-game basis. The quarterback, considered the most important player on the team, is appropriately compensated. A sports analytics professional wants to estimate a multiple regression model that links the quarterback's salary (in $ millions) with his pass percentage (PC), total touchdowns scored (TD), and his age. He collects the data for 32 quarterbacks during a season a few years ago. Estimate the following model: Salary = Bo + B, PC + B21D + B3 Age + using JMP. To determine whether PC and Age are jointly significant at the 5% significance level, what would be the value for SSER? 32.624 416.318 0978.7063 O 846.6739 Question 3 10 pts American football is the highest paying sport on a per-game basis. The quarterback, considered the most important player on the team, is appropriately compensated. A sports analytics professional wants to estimate a multiple regression model that links the quarterback's salary (in $ millions) with his pass percentage (PC), total touchdowns scored (TD), and his age. He collects the data for 32 quarterbacks during a season a few years ago. Estimate the following model: Salary = Bo + B1 PC + B2TD + B3 Age + using JMP. To determine whether PC and Age are jointly significant at the 5% significance level, what would be the value for the partial F-statistic? 4.366 O 1.455 2.183 O 2.261