A 5/12 - 1649 + H 4. A truck rental firm rents trucks to other companies for their product distribution. It has 100 truc
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A 5/12 - 1649 + H 4. A truck rental firm rents trucks to other companies for their product distribution. It has 100 truc
Company A rents a certain number of trucks every Monday morning and returns them every Wednesday evening. It pays $100 for each truck. (2) Company B rents a certain number of trucks every Tuesday morning and returns them every Friday evening. It pays $120 for each truck. (3) Company Crents a certain number of trucks every Thursday morning and returns them the next Tuesday evening. It pays $150 for each truck. (4) Company Drents a certain number of trucks only on Saturday, from morning to evening. It pays $60 for each truck. (5) Company Erents a certain number of trucks for the whole week. It pays $180 for each truck. Suppose that all the companies want to rent as many trucks as possible, and the truck rental firm can determine how to allocate its trucks. The truck rental firm wants to make as much revenue as possible. (a) What are the decision variables? (2 points) (b) What is the objective function? (2 points) (c) Formally formulate the constraint optimization problem. (4 points) MacBook Pro
A 5/12 - 1649 + H 4. A truck rental firm rents trucks to other companies for their product distribution. It has 100 trucks in total. Every week: (1)