Circle if the given linear programming problem is a standard maximization or not. If it is...
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Circle if the given linear programming problem is a standard maximization or not. If it is a standard maximization problem, then express the constraints as slack variable equations, write the objective function in standard form, and set up the initial simplex tableau. If it is not a standard maximization problem, then explain all the reasons why it is not. 1. Maximize: P=3x₁ + 7x₂ subject to: 2x,- 6x₂≤9 * +5*, < - 14 2. Maximize: P=150x+ 280y subject to: 12x+ 15y ≤ 50 8x + 22y≤65 5x - 4y ≤0 x20, y20 Circle One: Standard Max. Circle One: Standard Max. Not a Standard Max. Not a Standard Max. 3. Maximize: P=100x+ 200y+ 50z subject to: 5x+ 5y + 10z≤ 1000 10x + 8y + 5z ≤ 2000 10x + 5y ≤ 50 x20, y≥ 0, z20 4. Minimize: Z=24x+ 30y + 18z subject to: x + 7y-4z ≤ 150 5x+9y+ 2z ≤ 435 8x-3y + 1622 345 x20, y20, z20 Circle One: Circle One: Standard Max. Standard Max. Not a Standard Max. Not a Standard Max. Circle if the given linear programming problem is a standard maximization or not. If it is a standard maximization problem, then express the constraints as slack variable equations, write the objective function in standard form, and set up the initial simplex tableau. If it is not a standard maximization problem, then explain all the reasons why it is not. 1. Maximize: P=3x₁ + 7x₂ subject to: 2x,- 6x₂≤9 * +5*, < - 14 2. Maximize: P=150x+ 280y subject to: 12x+ 15y ≤ 50 8x + 22y≤65 5x - 4y ≤0 x20, y20 Circle One: Standard Max. Circle One: Standard Max. Not a Standard Max. Not a Standard Max. 3. Maximize: P=100x+ 200y+ 50z subject to: 5x+ 5y + 10z≤ 1000 10x + 8y + 5z ≤ 2000 10x + 5y ≤ 50 x20, y≥ 0, z20 4. Minimize: Z=24x+ 30y + 18z subject to: x + 7y-4z ≤ 150 5x+9y+ 2z ≤ 435 8x-3y + 1622 345 x20, y20, z20 Circle One: Circle One: Standard Max. Standard Max. Not a Standard Max. Not a Standard Max.
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Solution 1 Circle Standard Max To express the constraints as slack variable equations we introduce s... View the full answer
Related Book For
Introduction to Operations Research
ISBN: 978-1259162985
10th edition
Authors: Frederick S. Hillier, Gerald J. Lieberman
Posted Date:
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