(A little sensitivity analysis.) You are given the final chart, with the optimal solution, for a transportation problem; note that the cell in the (4, 2) position is blank, i.e., the variable x42, with an objective coefficient (unit cost) of C42 = 18, is nonbasic. What range of values of c42 will keep the solution in the chart optimal? Hints: In this method, how do we tell that our latest solution is optimal? Temporarily replace the cost of 18 with C42. 10 13 15 14 12 4 [14 la 18 (5) 26 3 12 (5 20
(A little sensitivity analysis.) You are given the final chart, with the optimal solution, for a transportation problem; note that the cell in the (4, 2) position is blank, i.e., the variable x42, with an objective coefficient (unit cost) of C42 = 18, is nonbasic. What range of values of c42 will keep the solution in the chart optimal? Hints: In this method, how do we tell that our latest solution is optimal? Temporarily replace the cost of 18 with C42. 10 13 15 14 12 4 [14 la 18 (5) 26 3 12 (5 20
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:(A little sensitivity analysis.) You are given the final chart, with the optimal solution, for a
transportation problem; note that the cell in the (4, 2) position is blank, i.e., the variable x42, with
an objective coefficient (unit cost) of C42 = 18, is nonbasic. What range of values of c42 will
keep the solution in the chart optimal? Hints: In this method, how do we tell that our latest
solution is optimal? Temporarily replace the cost of 18 with C42.
10
(3
15
14
12
4
4
18
14
3
12
26
5
20
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