optimal solution of the linear programming problem.

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Answer 1

Question

Chapter 6, Problem 3QP

a)

Summary Introduction

To determine: optimal solution of the linear programming problem.

b)

Summary Introduction

To determine: optimal solution if X1 and X2 should be an integer.

c)

Summary Introduction

To determine: general principles of integer programming.

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A linear programming computer package is needed. Georgia Cabinets manufactures kitchen cabinets that are sold to local dealers throughout the Southeast. Because of a large backlog of orders for oak and cherry cabinets, the company decided to contract with three smaller cabinetmakers to do the final finishing operation. For the three cabinetmakers, the number of hours required to complete all the oak cabinets, the number of hours required to complete all the cherry cabinets, the number of hours available for the final finishing operation, and the cost per hour to perform the work are shown here. Cabinetmaker 1 Cabinetmaker 2 Cabinetmaker 3 Hours required to complete all the oak cabinets 50 42 30 Hours required to complete all the cherry cabinets 60 48 35 Hours available 40 30 35 Cost per hour $36 $42 $55 For example, Cabinetmaker 1 estimates it will take 50 hours to complete all the oak cabinets and 60 hours to complete all the cherry cabinets. However, Cabinetmaker 1 only has 40 hours…

Which of the folowing linear programming model has an unbounded feasible region? = 3x + 2y subject to the following : O max z x+ y34 *< 10 – 4y x20 y20 O None of the above O max z = 3x + 2y subject to the following : x+ 2y <4 x- ys1 x20 y20 O max z = 4x +2y subject to the following : x + 2y 24 3x + y27 -x + 2y s7 x20 y20

Solve the following Linear Programming model using the graphical method (USING EXCEL){Write the steps of construction} Q1)MaximizeH = x + 3y Objective functionsubject tox + y ≤ 502x + y ≤ 60 x ≥ 0, y ≥ 0

Answer 2

Question

Chapter 6, Problem 3QP

a)

Summary Introduction

To determine: optimal solution of the linear programming problem.

b)

Summary Introduction

To determine: optimal solution if X1 and X2 should be an integer.

c)

Summary Introduction

To determine: general principles of integer programming.

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Answer 3

Question

Chapter 6, Problem 3QP

a)

Summary Introduction

To determine: optimal solution of the linear programming problem.

b)

Summary Introduction

To determine: optimal solution if X1 and X2 should be an integer.

c)

Summary Introduction

To determine: general principles of integer programming.

Expert Solution & Answer

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Check out a sample textbook solution

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Answer 4

Question

Chapter 6, Problem 3QP

a)

Summary Introduction

To determine: optimal solution of the linear programming problem.

b)

Summary Introduction

To determine: optimal solution if X1 and X2 should be an integer.

c)

Summary Introduction

To determine: general principles of integer programming.

Expert Solution & Answer

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Answer 5

Chapter 6, Problem 3QP

a)

Summary Introduction

To determine: optimal solution of the linear programming problem.

b)

Summary Introduction

To determine: optimal solution if X1 and X2 should be an integer.

c)

Summary Introduction

To determine: general principles of integer programming.

Answer 6

Chapter 6, Problem 3QP

a)

Summary Introduction

To determine: optimal solution of the linear programming problem.

Answer 7

Chapter 6, Problem 3QP

a)

Summary Introduction

To determine: optimal solution of the linear programming problem.

Answer 8

b)

Summary Introduction

To determine: optimal solution if X1 and X2 should be an integer.

Answer 9

b)

Summary Introduction

To determine: optimal solution if X1 and X2 should be an integer.

Answer 10

c)

Summary Introduction

To determine: general principles of integer programming.

Answer 11

c)

Summary Introduction

To determine: general principles of integer programming.

Answer 12

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Answer 13

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Answer 14

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Answer 15

Ch. 6 - Prob. 1QP Ch. 6 - Prob. 3QP

optimal solution of the linear programming problem.

Concept explainers

To determine: optimal solution of the linear programming problem.

To determine: optimal solution if X1 and X2 should be an integer.

To determine: general principles of integer programming.

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Chapter 6 Solutions