below. \begin{tabular}{|c|c|c|} \hline School & Previous Coach's Salary (\$) & New Conch's Salary (\$) \\ \hline College 1 & 850,000 & 3,200,000 \\ \hline College 2 & 856,210 & 906,210 \\ \hline College 3 & 3,500,000 & 2,300,000 \\ \hline College 4 & 1,769,648 & 2,200,000 \\ \hline College 5 & 725,000 & 1,953,500 \\ \hline College 6 & 522,183 & 500,000 \\ \hline College 7 & 375,797 & 340,000 \\ \hline College 8 & 300,000 & 375,000 \\ \hline College 9 & 1,700,000 & 1,951,250 \\ \hline College 10 & 493,093 & 475,000 \\ \hline College 11 & 1,936,225 & 1,800,000 \\ \hline College 12 & 420,000 & 375,000 \\ \hline \end{tabular} \begin{tabular}{|c|c|c|} \hline School & Previous Coach's Salary (\$) & New Coach's Salary (\$) \\ \hline College 13 & 3,500,000 & 1,750,000 \\ \hline College 14 & 970,000 & 2,020,000 \\ \hline College 15 & 401,820 & 575,000 \\ \hline College 16 & 2,000,000 & 1,200,000 \\ \hline College 17 & 790,000 & 700,000 \\ \hline College 18 & 2,000,000 & 3,010,000 \\ \hline College 19 & 2,150,000 & 1,950,000 \\ \hline College 20 & 267,800 & 330,000 \\ \hline College 21 & 475,000 & 850,000 \\ \hline College 22 & 377,250 & 342,500 \\ \hline College 23 & 2,600,000 & 1,750,000 \\ \hline \end{tabular} (a) Determine the median annual salary (in dollars) for a previous head football coach and a new head football coach. previous coach $ new coach $ (b) Compute the range for salaries (in dollars) for both previous and new head football coaches. previous coaches $ new coaches $ (c) Compute the standard deviation for salaries (in dollars) for both previous and new head football coaches. (Round your answers to the nearest dollar.) previous coaches $ new coaches $ The new coaches have a median salary, a Select-o range, and a Select standard deviation than the previous coaches. below. \begin{tabular}{|c|c|c|} \hline School & Previous Coach's Salary (\$) & New Conch's Salary (\$) \\ \hline College 1 & 850,000 & 3,200,000 \\ \hline College 2 & 856,210 & 906,210 \\ \hline College 3 & 3,500,000 & 2,300,000 \\ \hline College 4 & 1,769,648 & 2,200,000 \\ \hline College 5 & 725,000 & 1,953,500 \\ \hline College 6 & 522,183 & 500,000 \\ \hline College 7 & 375,797 & 340,000 \\ \hline College 8 & 300,000 & 375,000 \\ \hline College 9 & 1,700,000 & 1,951,250 \\ \hline College 10 & 493,093 & 475,000 \\ \hline College 11 & 1,936,225 & 1,800,000 \\ \hline College 12 & 420,000 & 375,000 \\ \hline \end{tabular} \begin{tabular}{|c|c|c|} \hline School & Previous Coach's Salary (\$) & New Coach's Salary (\$) \\ \hline College 13 & 3,500,000 & 1,750,000 \\ \hline College 14 & 970,000 & 2,020,000 \\ \hline College 15 & 401,820 & 575,000 \\ \hline College 16 & 2,000,000 & 1,200,000 \\ \hline College 17 & 790,000 & 700,000 \\ \hline College 18 & 2,000,000 & 3,010,000 \\ \hline College 19 & 2,150,000 & 1,950,000 \\ \hline College 20 & 267,800 & 330,000 \\ \hline College 21 & 475,000 & 850,000 \\ \hline College 22 & 377,250 & 342,500 \\ \hline College 23 & 2,600,000 & 1,750,000 \\ \hline \end{tabular} (a) Determine the median annual salary (in dollars) for a previous head football coach and a new head football coach. previous coach $ new coach $ (b) Compute the range for salaries (in dollars) for both previous and new head football coaches. previous coaches $ new coaches $ (c) Compute the standard deviation for salaries (in dollars) for both previous and new head football coaches. (Round your answers to the nearest dollar.) previous coaches $ new coaches $ The new coaches have a median salary, a Select-o range, and a Select standard deviation than the previous coaches
