A manufacturer produces two types of barbecue grills: Old Smokey and Blaze Away. During production, the grills require the use of two machines A and B. The number of hours needed on both machines are indicated in the table below. Each machine can be used for 24 hours a day. The profit for each unit of Old Smokey and Blaze Away are $5 and $3, respectively. Machine A Machine B Old Smokey 2 hrs 4 hrs Blaze Away 3 hrs 2 hrs a) Formulate the LP (Linear Programming) problem.
A manufacturer produces two types of barbecue grills: Old Smokey and Blaze Away. During production, the grills require the use of two machines A and B. The number of hours needed on both machines are indicated in the table below. Each machine can be used for 24 hours a day. The profit for each unit of Old Smokey and Blaze Away are $5 and $3, respectively. Machine A Machine B Old Smokey 2 hrs 4 hrs Blaze Away 3 hrs 2 hrs a) Formulate the LP (Linear Programming) problem.
Algebra for College Students
10th Edition
ISBN:9781285195780
Author:Jerome E. Kaufmann, Karen L. Schwitters
Publisher:Jerome E. Kaufmann, Karen L. Schwitters
Chapter12: Algebra Of Matrices
Section12.CM: Cumulative Review Problem Set
Problem 115CM
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A manufacturer produces two types of barbecue grills: Old Smokey and Blaze Away. During production, the grills require the use of two machines A and B. The number of hours needed on both machines are indicated in the table below. Each machine can be used for 24 hours a day. The profit for each unit of Old Smokey and Blaze Away are $5 and $3, respectively.
|
|
Machine A |
Machine B |
|
Old Smokey |
2 hrs |
4 hrs |
|
Blaze Away |
3 hrs |
2 hrs |
a) Formulate the LP (Linear Programming) problem.
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