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Reserve tickets for the football game cost $20 each and general admission tickets cost $12 each. The total ticket sales both in $900. The equation below can be used to find how many of each type of ticket was sold: x is the number of reserve seats and y is the number of general admission seats. 20x + 12y = 900. What is the question?

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Final answer:

The student's question pertains to finding the number of reserve and general admission tickets sold at a football game based on the total sales amount and the price of each type of ticket, as represented by a linear equation.

Step-by-step explanation:

The student is asking about solving a linear equation that represents a real-world problem. The equation is 20x + 12y = 900, where x and y represent the number of reserve seats and general admission seats, respectively, at a football game.

The question is: How many reserve tickets (x) and general admission tickets (y) were sold if the total ticket sales were $900, with reserve tickets costing $20 each and general admission tickets costing $12 each?

To solve this, we would need another equation to have a system of equations because we have two variables. This could arise from having additional information such as the total number of tickets sold

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