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Sue runs a football club and must decide how many members to send to the football camp. It costs $75 for each advanced player and $50 for each intermediate player. You cannot spend more than $13,250. Sue must send at least 60 more advanced than intermediate players and a minimum of 80 advanced players. Use linear programming principles to find the number of each type of player Sue can send to the camp to maximize the number of players in the camp.

Sue runs a football club and must decide how many members to send to the football camp. It costs $75 for each advanced player and $50 for each intermediate player. You cannot spend more than $13,250. Sue must send at least 60 more advanced than intermediate players and a minimum of 80 advanced players. Use linear programming principles to find the number of each type of player Sue can send to the camp to maximize the number of players in the camp.

College Algebra (MindTap Course List)
College Algebra (MindTap Course List)
12th Edition
ISBN:9781305652231
Author:R. David Gustafson, Jeff Hughes
Publisher:R. David Gustafson, Jeff Hughes
Chapter6: Linear Systems
Section6.8: Linear Programming
Problem 33E
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4. Sue runs a football club and must decide how many members to send to the football camp. It costs $75 for each advanced player and $50 for each intermediate player. You cannot spend more than $13,250. Sue must send at least 60 more advanced than intermediate players and a minimum of 80 advanced players. Use linear programming principles to find the number of each type of player Sue can send to the camp to maximize the number of players in the camp.
Transcribed Image Text:4. Sue runs a football club and must decide how many members to send to the football camp. It costs $75 for each advanced player and $50 for each intermediate player. You cannot spend more than $13,250. Sue must send at least 60 more advanced than intermediate players and a minimum of 80 advanced players. Use linear programming principles to find the number of each type of player Sue can send to the camp to maximize the number of players in the camp.
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