Here is the initial tableau (by the NorthWest method) of a Min transportation problem.123Demand 19Dual(v)1159S1:1110140S2:0S3:B0B3N15Demanders280912188159215N0B0B131088203020-4N-6N0B17754001-14N-8N0BSupply Dual(u)0(188 188 188 188Using the Loop method fill in the values of the next tableauEach 2x2 matrix is the relevant square in the tableau.9(For grading convenience, in bottom right corner of each box use 1 for "B" and 0 for "N")22188 188 18830-42

The following is the given tableau, Now calculating the penalties,

Answered: Using the Loop method fill in the…

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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The Ace Manufacturing Company has orders for three similar products. Product Min A s.t. B C 1 2 Machine 3 Three machines are available for the manufacturing operations. All three machines can produce all the products at the same production rate. However, due to varying defect percentages of each product on each machine, the unit costs of the products vary depending on the machine used. Machine capacities for the next week and the unit costs are shown below. A A LB B Ic C Product 4 2 3 Orders (units) Machine 1 Capacity Product A Orders Machine 2 Capacity Product B Orders Machine 3 Capacity Product C Orders 1,800 X20 for all i, j. 700 1,100 Capacity (units) 1,400 (a) Develop the linear programming formulation of this problem. (Let x₁ be the number of units of product A produced by XA1 machine 1, x,, be the number of units of product i produced by machine j, etc.) 1,500 1,000 1 Machine $1.00 $1.30 $1.10 2 $1.20 $1.40 $1.00 $0.90 $1.20 $1.20 3 (b) Solve the transportation model for the…
Problem #3 - Jasper Inc. has an air conditioning manufacturing facility in Lakeland - FL for air conditioning SKUs: J101 and J104. The assembly process for each SKU is similar and both require a certain number of hours in the Assembly Department and in the Finishing Department. As a business consultant, Jasper Inc. asked you to apply Linear Programming (LP) to determine the combination for the number of SKUs J101 and J104 to assemble in every month to maximize its revenue when its facility and business operate under the following conditions: ● Each SKU J101 takes 4 hours in the Assembly Department and 2 hours in the Finishing Department. ● Each SKU J104 takes 3 hours in the Assembly Department and 1 hour in the Finishing Department. ● The Assembly Department has 235 hours available in the current production period, while the Finishing Department has 95 hours available. ● Each SKU J101 is sold for $400. Each SKU J104 is sold for $300. Answer the following questions: a. - Identify and…
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1. University Ceramics manufactures plates, mugs, and steins that include the campus name and logo for sale in campus bookstores. The time required for each item to go through the two stages of production (molding and finishing), the material required (clay), and the corresponding unit profits are given in the following table, along with the amount of each resource available for tomorrow's eight-hour shift. Available Plates Mugs Steins Molding (minutes) Finishing (minutes) 4 6 3 2,400 8 14 12 7,200 Clay (ounces) 5 4 3 3,000 Unit Profit $3.10 $4.75 $4.00 A linear programming model has been formulated in a spreadsheet to determine the production levels that would maximize profit. The solved spreadsheet model and corresponding sensitivity report are shown below. A 1 B C D E F G Plates 2 3 Unit Profit $3.10 Mugs $4.75 Steins $4.00 4 Resource Required per Unit Used Available 5 Molding (minutes) 3 2,400 <= 2.400 6 Finishing (minutes) 8 14 12 7.200 <<= 7.200 7 Clay (ounces) 5 4 3 2,700 <=…
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