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Consider the transportation problem (a special kind of network optimization problem with no transshipments nodes) having the unit shipping costs shown in the following table. Destination 1 2 3 Supply Source 1 $6 $7 $4 40 $5 $8 $6 60 Demand 30 40 30 Formulate and solve a spreadsheet model for this problem and determine the following: a) Optimal number of products that can be shipped • from Source 1 to Destination 1 = units • from Source 1 to Destination 2 = units • from Source 1 to Destination 3 = units • from Source 2 to Destination 1 = units • from Source 2 to Destination 2 = units %! • from Source 2 to Destination 3 units %3D b) Optimal Cost = $ 2.

Consider the transportation problem (a special kind of network optimization problem with no transshipments nodes) having the unit shipping costs shown in the following table. Destination 1 2 3 Supply Source 1 $6 $7 $4 40 $5 $8 $6 60 Demand 30 40 30 Formulate and solve a spreadsheet model for this problem and determine the following: a) Optimal number of products that can be shipped • from Source 1 to Destination 1 = units • from Source 1 to Destination 2 = units • from Source 1 to Destination 3 = units • from Source 2 to Destination 1 = units • from Source 2 to Destination 2 = units %! • from Source 2 to Destination 3 units %3D b) Optimal Cost = $ 2.

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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Consider the transportation problem (a special kind of network optimization problem with no transshipments nodes) having the unit shipping costs shown in the following table. Destination 1 2 3 Supply Source 1 $6 $7 $4 40 $5 $8 $6 60 Demand 30 40 30 Formulate and solve a spreadsheet model for this problem and determine the following: a) Optimal number of products that can be shipped • from Source 1 to Destination 1 = units • from Source 1 to Destination 2 = units • from Source 1 to Destination 3 = units • from Source 2 to Destination 1 = units • from Source 2 to Destination 2 D units • from Source 2 to Destination 3 = units b) Optimal Cost = $
Transcribed Image Text:Consider the transportation problem (a special kind of network optimization problem with no transshipments nodes) having the unit shipping costs shown in the following table. Destination 1 2 3 Supply Source 1 $6 $7 $4 40 $5 $8 $6 60 Demand 30 40 30 Formulate and solve a spreadsheet model for this problem and determine the following: a) Optimal number of products that can be shipped • from Source 1 to Destination 1 = units • from Source 1 to Destination 2 = units • from Source 1 to Destination 3 = units • from Source 2 to Destination 1 = units • from Source 2 to Destination 2 D units • from Source 2 to Destination 3 = units b) Optimal Cost = $
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