You need to select a scenario to investigate using linear programming techniques. The problem that you choose needs to investigate the optimal value for a combination of two items. The optimal value can be a minimum or maximum value. The two items need to have between 3 and 5 elements required. 1. Construct a table showing: ● the number of the elements required for each item the amount of each element available or the minimum requirements of each element. 2. State the objective function and determine the constraints for each element. 3. Produce a labelled graph showing the feasible region. 4. Find the optimal solution by considering the feasible points.
You need to select a scenario to investigate using linear programming techniques. The problem that you choose needs to investigate the optimal value for a combination of two items. The optimal value can be a minimum or maximum value. The two items need to have between 3 and 5 elements required. 1. Construct a table showing: ● the number of the elements required for each item the amount of each element available or the minimum requirements of each element. 2. State the objective function and determine the constraints for each element. 3. Produce a labelled graph showing the feasible region. 4. Find the optimal solution by considering the feasible points.
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Transcribed Image Text:1. Construct a table showing:
Emphasis
Heading 1
●
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Heading 2
AaBb CcDdl
Heading 3
AaBbCcDdl
Heading 4
the number of the elements required for each item
● the amount of each element available or the minimum requirements of each element.
2. State the objective function and determine the constraints for each element.
3. Produce a labelled graph showing the feasible region.
4. Find the optimal solution by considering the feasible points.
AnllbCcDFe
Normal
You need to select a scenario to investigate using linear programming techniques.
The problem that you choose needs to investigate the optimal value for a combination of two items. The optimal value
can be a minimum or maximum value. The two items need to have between 3 and 5 elements required.
for the optimal solution.
AaBb CcDdEe
Strong
AaBb CcDdEs AaBb
Subtitle
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