2.1) On the solution graph, use a dashed line to demonstrate how the optimal solution is to be found. 2.2) Identify or calculate the value of one or more optimal solutions (x¡ ,x¿) at the corner(s) of the feasible regio 2.3) Calculate the corresponding optimal objective function value Z(x¡ ,x2). 2.4) If you have found more than one corner optimal solution of this LP problem, indicate how many optim solutions it has and indicate where these optimal solutions can be found.
2.1) On the solution graph, use a dashed line to demonstrate how the optimal solution is to be found. 2.2) Identify or calculate the value of one or more optimal solutions (x¡ ,x¿) at the corner(s) of the feasible regio 2.3) Calculate the corresponding optimal objective function value Z(x¡ ,x2). 2.4) If you have found more than one corner optimal solution of this LP problem, indicate how many optim solutions it has and indicate where these optimal solutions can be found.
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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Transcribed Image Text:2) Solve the following LP problem. Note that in this LP problem, the constraint functions are the same as in 1) above
and the objective function Z is different.
Мaximize Z(x1, х2) %3D 4x1 + 2х2
Subject to
2х1 + х2 < 12
- x1+ x2 < 3
X1 2 0, x2 2 0
2.1) On the solution graph, use a dashed line to demonstrate how the optimal solution is to be found.
2.2) Identify or calculate the value of one or more optimal solutions (xỉ ,x²) at the corner(s) of the feasible region.
2.3) Calculate the corresponding optimal objective function value Z(xi , x2).
2.4) If you have found more than one corner optimal solution of this LP problem, indicate how many optimal
solutions it has and indicate where these optimal solutions can be found.
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