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3:27 Take Quiz What are the corner points for the minimization problem? (The idea is to see if you got the feasible region right. For this, you have to have all the corner points correct. Having some of them right and others wrong would not get you partial credit as it means that you did not get the feasible region right. It is about the feasible region, not the corner points. Corner points is just a mechanism to describe the feasible region). O(0, 4) (2.14, 2.57) (3,0) O (6,0) Question 2 50 pts What is the optimal solution, the value of the objective function for the minimization problem? Exit ☑ 3:27 Take Quiz Exit Consider the following LP problem: Min Z = 5x1 + 3x2 Subject to: 6x1 + 2x2 ≥ 18 10x1 + 15×2 ≤ 60 X1, X2 ≥0 10 8 2 1 이 1 2 5 What are the corner points for the minimization problem? (The idea is to see if you got the feasible region right. For this, you have to have all the corner points correct. Having some of them right and others wrong would not get you partial credit as it means that you did not get the feasible region right. It is about the feasible region, not the corner points. Corner points is just a mechanism to describe the feasible region). ☑

3:27 Take Quiz What are the corner points for the minimization problem? (The idea is to see if you got the feasible region right. For this, you have to have all the corner points correct. Having some of them right and others wrong would not get you partial credit as it means that you did not get the feasible region right. It is about the feasible region, not the corner points. Corner points is just a mechanism to describe the feasible region). O(0, 4) (2.14, 2.57) (3,0) O (6,0) Question 2 50 pts What is the optimal solution, the value of the objective function for the minimization problem? Exit ☑ 3:27 Take Quiz Exit Consider the following LP problem: Min Z = 5x1 + 3x2 Subject to: 6x1 + 2x2 ≥ 18 10x1 + 15×2 ≤ 60 X1, X2 ≥0 10 8 2 1 이 1 2 5 What are the corner points for the minimization problem? (The idea is to see if you got the feasible region right. For this, you have to have all the corner points correct. Having some of them right and others wrong would not get you partial credit as it means that you did not get the feasible region right. It is about the feasible region, not the corner points. Corner points is just a mechanism to describe the feasible region). ☑

Practical Management Science
Practical Management Science
6th Edition
ISBN:9781337406659
Author:WINSTON, Wayne L.
Publisher:WINSTON, Wayne L.
Chapter2: Introduction To Spreadsheet Modeling
Section: Chapter Questions
Problem 20P: Julie James is opening a lemonade stand. She believes the fixed cost per week of running the stand...
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For question2, numerical values only please. Thank you.
3:27 Take Quiz What are the corner points for the minimization problem? (The idea is to see if you got the feasible region right. For this, you have to have all the corner points correct. Having some of them right and others wrong would not get you partial credit as it means that you did not get the feasible region right. It is about the feasible region, not the corner points. Corner points is just a mechanism to describe the feasible region). O(0, 4) (2.14, 2.57) (3,0) O (6,0) Question 2 50 pts What is the optimal solution, the value of the objective function for the minimization problem? Exit ☑
Transcribed Image Text:3:27 Take Quiz What are the corner points for the minimization problem? (The idea is to see if you got the feasible region right. For this, you have to have all the corner points correct. Having some of them right and others wrong would not get you partial credit as it means that you did not get the feasible region right. It is about the feasible region, not the corner points. Corner points is just a mechanism to describe the feasible region). O(0, 4) (2.14, 2.57) (3,0) O (6,0) Question 2 50 pts What is the optimal solution, the value of the objective function for the minimization problem? Exit ☑
3:27 Take Quiz Exit Consider the following LP problem: Min Z = 5x1 + 3x2 Subject to: 6x1 + 2x2 ≥ 18 10x1 + 15×2 ≤ 60 X1, X2 ≥0 10 8 2 1 이 1 2 5 What are the corner points for the minimization problem? (The idea is to see if you got the feasible region right. For this, you have to have all the corner points correct. Having some of them right and others wrong would not get you partial credit as it means that you did not get the feasible region right. It is about the feasible region, not the corner points. Corner points is just a mechanism to describe the feasible region). ☑
Transcribed Image Text:3:27 Take Quiz Exit Consider the following LP problem: Min Z = 5x1 + 3x2 Subject to: 6x1 + 2x2 ≥ 18 10x1 + 15×2 ≤ 60 X1, X2 ≥0 10 8 2 1 이 1 2 5 What are the corner points for the minimization problem? (The idea is to see if you got the feasible region right. For this, you have to have all the corner points correct. Having some of them right and others wrong would not get you partial credit as it means that you did not get the feasible region right. It is about the feasible region, not the corner points. Corner points is just a mechanism to describe the feasible region). ☑
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