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6 Solve the transportatnon problem usng (a) Least cost method (b)Vogel's Approsmation Method and comment on the nature of sobutions for finding the optımum solutions (c) Evaluate the difference between the costs in both methods. 田 Distribution Centers Supply

6 Solve the transportatnon problem usng (a) Least cost method (b)Vogel's Approsmation Method and comment on the nature of sobutions for finding the optımum solutions (c) Evaluate the difference between the costs in both methods. 田 Distribution Centers Supply

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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Contact us Search Guides Software Colleges <- This cour 6 Solve the transportation problem usng a) Least cost method (b)Vogel's Approsamation Method and comment o the nature of solutions for Einding the optmum soluticons. () Evaluate the difference between the costs in both methods Distribution Centers Supply D1 D2 D3 S1 60 70 60 120 Plants S2 55 40 82 80 S3 30 90 10 80 30 $4 66 75 84 35 S5 6 68 82 105 90 150
Transcribed Image Text:Contact us Search Guides Software Colleges <- This cour 6 Solve the transportation problem usng a) Least cost method (b)Vogel's Approsamation Method and comment o the nature of solutions for Einding the optmum soluticons. () Evaluate the difference between the costs in both methods Distribution Centers Supply D1 D2 D3 S1 60 70 60 120 Plants S2 55 40 82 80 S3 30 90 10 80 30 $4 66 75 84 35 S5 6 68 82 105 90 150
5 In the final table of Phase I of two phase method with objective function value equal to a positive number, a minimum of one artificial variable is observed with a positive value, then the LPP Check for solution in Phase I Doesn't have any solution Doesn't continue to Phase I • Degenerate solution • None of these
Transcribed Image Text:5 In the final table of Phase I of two phase method with objective function value equal to a positive number, a minimum of one artificial variable is observed with a positive value, then the LPP Check for solution in Phase I Doesn't have any solution Doesn't continue to Phase I • Degenerate solution • None of these
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