Using Simplex Method, solve the problem below: A manufacturer produces three models of bicycles. The time (in hours) required for assembling, painting, and packaging each model is as follows: Assembling Model A 2 Model B 2.6 Model C 3

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Solve using simplex method. Round off all computed values to 4 decimal places.

Using Simplex Method, solve the problem below:
A manufacturer produces three models of bicycles. The time (in hours) required for assembling,
painting, and packaging each model is as follows:
Assembling
Painting
Packaging
Model A
2
1.5
1.25
Model B
2.6
2
0.75
Model C
3
1
1.75
The total time available for assembling, painting, and packaging is 4006 hours, 2495 hours and
1500 hours, respectively. The profit per unit for each model is $45 (Model A), $55 (Model B), and
$60 (Model C). How many of each type should be produced to obtain a maximum profit?
Show the equations for the constraints and the objective function. Setup the initial tableau and basic
solution. Proceed to solving using Simplex method. Identify your final solution. Express your
answer to the question "How many of each type should be produced to obtain a maximum profit?".
Do you think this is a good approximate. Round-off all computed values to 4 decimal places.
Transcribed Image Text:Using Simplex Method, solve the problem below: A manufacturer produces three models of bicycles. The time (in hours) required for assembling, painting, and packaging each model is as follows: Assembling Painting Packaging Model A 2 1.5 1.25 Model B 2.6 2 0.75 Model C 3 1 1.75 The total time available for assembling, painting, and packaging is 4006 hours, 2495 hours and 1500 hours, respectively. The profit per unit for each model is $45 (Model A), $55 (Model B), and $60 (Model C). How many of each type should be produced to obtain a maximum profit? Show the equations for the constraints and the objective function. Setup the initial tableau and basic solution. Proceed to solving using Simplex method. Identify your final solution. Express your answer to the question "How many of each type should be produced to obtain a maximum profit?". Do you think this is a good approximate. Round-off all computed values to 4 decimal places.
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