Apple Company creates new plan to decide the quantity of mobile phone to be produced. There are 3 Phone Types: IPhone 6, IPhone 5 and IPhone 7. Knowing that the profit per unit of each IPhone 6 is $80, IPhone 5 : $60, and IPhone 7 : $20. Market research has indicated that the maximum demand is 200 for IPhone 5. IPhone 6 has to be more than 30% of IPhone 7. The maximum production availability for all mobile phones is 720.The number of work hours available is at most 500 hours. An IPhone 6 requires 26 hours, an IPhone 5 requires 16 hours, and an IPhone 7 requires 18 hours. Formulate this as a linear programming problem.
Apple Company creates new plan to decide the quantity of mobile phone to be produced. There are 3 Phone Types: IPhone 6, IPhone 5 and IPhone 7. Knowing that the profit per unit of each IPhone 6 is $80, IPhone 5 : $60, and IPhone 7 : $20. Market research has indicated that the maximum demand is 200 for IPhone 5. IPhone 6 has to be more than 30% of IPhone 7. The maximum production availability for all mobile phones is 720.The number of work hours available is at most 500 hours. An IPhone 6 requires 26 hours, an IPhone 5 requires 16 hours, and an IPhone 7 requires 18 hours. Formulate this as a linear programming problem.
Chapter7: Systems Of Equations And Inequalities
Section7.1: Systems Of Linear Equations: Two Variables
Problem 2SE: If you are performing a break-even analysis for a business and their cost and revenue equations are...
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Apple Company creates new plan to decide the quantity of mobile phone to be produced. There
are 3 Phone Types: IPhone 6, IPhone 5 and IPhone 7. Knowing that the profit per unit of each
IPhone 6 is $80, IPhone 5 : $60, and IPhone 7 : $20.
Market research has indicated that the maximum demand is 200 for IPhone 5. IPhone 6 has to
be more than 30% of IPhone 7. The maximum production availability for all mobile phones is
720.The number of work hours available is at most 500 hours. An IPhone 6 requires 26 hours, an
IPhone 5 requires 16 hours, and an IPhone 7 requires 18 hours.
Formulate this as a linear programming problem.
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