Create a system of linear equations to describe the behavior. Then, solve the system using Cramer’s Rule. A movie theatre sold tickets to three movies. The tickets to the first movie were $14, the tickets to the second movie were $13, and the third movie was $11. 150 tickets were sold to the first movie. The total number of tickets sold was 370, for a total revenue of $4,760. How many tickets for each movie were sold? Tickets sold for the first movie: Tickets sold for the second movie: Tickets sold for the third movie:
Create a system of linear equations to describe the behavior. Then, solve the system using Cramer’s Rule. A movie theatre sold tickets to three movies. The tickets to the first movie were $14, the tickets to the second movie were $13, and the third movie was $11. 150 tickets were sold to the first movie. The total number of tickets sold was 370, for a total revenue of $4,760. How many tickets for each movie were sold? Tickets sold for the first movie: Tickets sold for the second movie: Tickets sold for the third movie:
Chapter7: Systems Of Equations And Inequalities
Section7.8: Solving Systems With Cramer's Rule
Problem 63SE: For the following exercise, create a system of linear equations to describe the behavior. Then,...
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Create a system of linear equations to describe the behavior. Then, solve the system using Cramer’s Rule.
A movie theatre sold tickets to three movies. The tickets to the first movie were $14, the tickets to the second movie were $13, and the third movie was $11. 150 tickets were sold to the first movie. The total number of tickets sold was 370, for a total revenue of $4,760. How many tickets for each movie were sold?
Tickets sold for the first movie:
Tickets sold for the second movie:
Tickets sold for the third movie:
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