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The Availability of Seats for Ballgames at Oliver Field Is

question 46

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The availability of seats for ballgames at Oliver Field is  Bleachers 4000 seats A1 General Admission 10,000 seats A2 Grandstand 10,000 seats A3 Luxury Boxes 1000 seats A4\begin{array} { l r r r } \text { Bleachers } & 4000 \text { seats } & A _ { 1 } & \\\text { General Admission } & 10,000 \text { seats } & A _ { 2 } \\\text { Grandstand } & 10,000 \text { seats } & A _ { 3 } \\\text { Luxury Boxes } & 1000 \text { seats } &A _ { 4 } &\end{array}
A1 through A4 represent the attendance in the different seating options at prices X1, X2, X3, and X4. Better seats must cost at least $1 more than the next lower category. If the team charges $1 per seat, the demand will be 25,000. For each $1 increase in ticket price, the demand drops by 1000. The team owner has set up an integer programming model to maximize revenue (not necessarily to sell out).
What prices should be charged? Is this a linear programming model?


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