4) A paint supply company makes three styles of Paint Rollers, regular, deluxe and heavy. All of the types of brushes must pass through 3 machines. The different types of brushes have the following contributions to profit per case and require the following times (in hours) at each machine per case: Model Machine 1 Machine 2 Machine 3 Profit Margin Regular 3 2 3 $20 Deluxe 2 4 4 40 Heavy 4 4 5 70 The company has 56 hours available for machine 1, 80 hours for machine 2 and 120 hours for machine 3. Assuming that the company is interested in maximizing the total profit contribution, write the linear programming model for this problem. 4) A paint supply company makes three styles of Paint Rollers, regular, deluxe andheavy. All of the types of brushes must pass through 3 machines. The differenttypes of brushes have the following contributions to profit per case and require thefollowing times (in hours) at each machine per case:Machine 1Profit Margin$20ModelMachine 2Machine 3Regular323Deluxe24440Heavy4470The company has 56 hours available for machine 1, 80 hours for machine 2 and 120 hoursfor machine 3. Assuming that the company is interested in maximizing the total profitcontribution, write the linear programming model for this problem.

Name: 4) A paint supply company makes three styles of Paint Rollers, regular
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Description: 4) A paint supply company makes three styles of Paint Rollers, regular, deluxe and heavy. All of the types of brushes must pass through 3 machines. The different types of brushes have the following contributions to profit per case and require the fol

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MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

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4) A paint supply company makes three styles of Paint Rollers, regular, deluxe and heavy. All of the types of brushes must pass through 3 machines. The different types of brushes have the following contributions to profit per case and require the following times (in hours) at each machine per case:
Model Machine 1 Machine 2 Machine 3 Profit Margin
Regular 3 2 3 $20
Deluxe 2 4 4 40
Heavy 4 4 5 70

The company has 56 hours available for machine 1, 80 hours for machine 2 and 120 hours for machine 3. Assuming that the company is interested in maximizing the total profit contribution, write the linear programming model for this problem.

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