Consider the following network representation of a transportation problem.8474JeffersonCityOmaha141678105Des MoinesKansasCitySt. Louis615146SuppliesThe supplies, demands, and transportation costs per unit are shown on the network. The optimal (cost minimizing) distribution plan is given below. (Assume X₁1 = amount shipped from Jefferson Cityto Des Moines, X12 = amount shipped from Jefferson City to Kansas City, X13 = amount shipped from Jefferson City to St. Louis, X21 = amount shipped from Omaha to Des Moines, X22 = amountshipped from Omaha to Kansas City, and X23 = amount shipped from Omaha to St. Louis.)Demandsi The supplies, demands, and transportation costs per unit are shown on the network. The optimal (cost minimizing) distribution plan is given below. (Assume X1₁1 = amount shipped from Jefferson Cityto Des Moines, X12 = amount shipped from Jefferson City to Kansas City, X13 = amount shipped from Jefferson City to St. Louis, X21 = amount shipped from Omaha to Des Moines, X22 = amountshipped from Omaha to Kansas City, and X23 = amount shipped from Omaha to St. Louis.)Jefferson CityOmahaDemandDes Moines Kansas City St. Louis Supply38236105151460468474Use the procedure described in Section 12.7 to try to find an alternative optimal solution. (Round your answers to the nearest integer.)(×11′ ×12′ ×13′ ×21′ ×22′ ×23) = (0, 38, 46, 61,

Let us denote Jefferson City and Omaha as 1 and 2 respectively. Let us also denote Des Moines,…

Answered: The supplies, demands, and…

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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Let us have the following transportation problem in the following table, which includes demand, supply, and the unit transportation cost From factories to storage areas: Find the optimal solution through the lowest cost method and the Vogel method, then provide a comparison between them?
what is a conitnues location problem in supply chain? how can we solve it? what are the givens and what is the output? briefly give a way to solve a continues location problem
The following table represents the cost to ship from Distribution Center 1, 2, or 3 to Customer A, B, or C. Is this a "balanced" or "unbalanced" model? Customer B 6 DC 1 2 3 Demand. Obalanced. A 4 5 3 200 2 5 350 unbalanced O not enough information. O equal sources and destinations C 8 7 9 400 Supply 500 400 300
A trucking firm handles four commodities for a particular distributor. Total shipments for the commodities in the years 2000 and 2015, as well as the prices in the year 2000, are reported in the following table. Commodity Shipments Price/Shipment2000 2000 2015 A 120 90 $1,200 B 86 73 $1,800 C 35 50 $2,000 D 60 70 $1,500 Develop a weighted aggregate quantity index with a 2000 base. (Round your answer to the nearest integer.) I2015 = ______
2.) Your business provides technical support for very complex and specialized machinery used by companies throughout the country, and you currently have support centers at 5 locations. However, due to a poor market, you have been forced to close your centers in Houston and San Diego. You will have to relocate all of your technicians in these two centers to your other three centers in Cleveland, Seattle, and Charlotte. Due to the varying costs of living in each city, and travel and retraining times, the cost for relocating an employee varies depending on where the employee is moving. These costs are given in the following table: To: From: Cleveland Seattle Charlotte $5,000 | $7,000 $7,000 $4,000 $6,000 $8,000 Houston San Diego You currently have 40 employees in Houston and 55 employees in San Diego, which all need to be relocated. Cleveland is able to take in at most 35 relocated employees, Seattle can take in at most 32 employees, and Charlotte is able to take in at most 50 employees.…
Consider the transportation problem having the following parameter table: Source Demand 12 2 Destination 1 8 a6 6 3 2 5 4 3 Supply 4 2 (a) Use the transportation simplex method to solve the above problem

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