Question

Apply linear programming to this problem. A one-airplane airline wants to determine the best mix of passengers to serve each day. Their airplane seats 25 people and flies 8 one-way segments per day. There are two types of passengers: first class (F) and coach (C). The cost to serve each first class passenger is $15 per segment and the cost to serve each coach passenger is $10 per segment. The marketing objectives of the airplane owner are to carry at least 13 first class passenger-segments and 67 coach passenger-segments each day. In addition, in order to break even, they must at least carry a minimum of 110 total passenger segments each day. Which of the following is one of the constraints for this linear program?
A. 15 F + 10 C => 110
B. 1 F + 1 C => 80
C. 13 F + 67 C => 110
D. 1 F => 13
E. 13 F + 67 C =< (80/200)

Answer

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