Formulate and solve a linear programming model for problem

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Reference no: EM133402352

Question 1: Cassel a resource-allocation problem having the following data

2215_Resource-allocation.jpg

 

Contribution per unit = profit per unit of the activity
a. Formulate and solve a linear programming model for this problem on a spredsheet.
b. Express this model in algebraic form.

Question 2:

The Makonsel Company is a fully integrated company that both produces goods and sells them at its retail outlets. After production, the goods are stored in the company's two warehouses until needed by the retail outlets. Trucks are used to transport the goods from the two plants to the warehouses, and then from the warehouses to the three retail outlets.

Using units of full truckloads, the following table shows each plant's monthly output, its shipping cost per truckload sent to each warehouse, and the maximum amount that it can ship per month to each warehouse.

For each retail outlet (RO), the next table shows its monthly demand, its shipping cost per truckload from each warehouse, and the maximum amount that can be shipped per month from each warehouse.

Management now wants to determine a distribution plan (number of truckloads shipped per month from each plant to each ware- house and from each warehouse to each retail outlet) that will minimize the total shipping cost.

(a) Draw a network that depicts the company's distribution network. Identify the supply nodes, transshipment nodes, and demand nodes in this network. 

(b) Formulate a network model for this problem as a minimum cost flow problem by inserting at the necessary data into the network drawn in part a.(use format depicted in figure to display these data)   

(c) Formulate and solve a spreadsheet model for this problem.

1284_Resource-allocation1.jpg

 

Reference no: EM133402352

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len3402352

4/27/2023 10:12:08 PM

Question 1: Using the HW4_Data.xlsx Download HW4_Data.xlsxwe used in the past, find the 5th and 9th highest volume stores and create forecasts using (all alpha/beta/gamma optimized to minimize the MAD): Exponential smoothing Holt Winter Holt-Winter choose the best one and defend it Question 2, see picture 6.4 Management Science book page 272 question 6.4 Question 2, see picture 9.5 Management Science book page 399 question 9.5

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