14 1- Suppose there are 2 facilities, 2 warehouses and 2 customers. Facilities have supply 150and 200, respectively. Customers have demands 130 and 130, respectively. Costs of shipmentsare given in the table below. Warehouses can ship products to each other with unit cost of $6.Model this transshipment problem and find an initial basic feasible solution.T2$13$12$6$0S1S2T1T2T1$8$15$0$6D1$25$26$16$14D2$28$25$17$16

Transshipment is an advanced transportation problem that is used by organizations to minimize the…

Answered: 1- Suppose there are 2 facilities, 2…

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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a.Find the starting solution of this transportation model by Least Cost Method. (15P) (Unit transportation costs are given in the table) D1 D2 D3 D4 Supply M1 16 24 14 11 25 M2 21 18 17 9 30 M3 15 13 21 14 40 Demand 25 25 20 25
(d) Which warehouse will experience shortage? How much is the shortage? (e) Is there an alternative optimal solution? Why? (c) Calculate the minimum transportation cost. (b) Determine the quantity of wheels that should be shipped from each plant to each warehouse to minimise the total transportation cost. CHAPTER 5 TRANSPORTATION MODEL To Distribution Centre From N P. Сарacity 8. 6. 10 13 150 B. 11 6. 9. 12 120 Demand 50 80 60 60 (a) Find an initial solution. (b) Determine an optimal solution and the minimum transportation cost. (c) Which factory will have the surplus? How much is the surplus? (d) Is there an alternative optimal solution? 6. A manufacturer produces sport wheels at three plants located at towns A, B, and C. The wheels are sent to three warehouses located at T, X, Y, and Z. The plant in Town A has 400 units available each month, Town B has 300 units, and Town C has 300 units. The requirements of warehouses at T, X, Y, and Z are 300, 300, 240, and 200 respectively. The…
Q3) The Cure medical distribution center distributes urgent medical equipment for five local hospitals in Washington DC metropolitan area. Cure Medical distribution would like to invest in a new warehouse in Washington DC to minimize the total distance from five major hospitals. The coordinate of the five hospitals is given below: ( (2) 3 Great Fall (C) (47) 122 (121) Fairfax 10 We W Bu (645) -D (-20, 30)- -E (-40, -30) Colesville Fairland Calpen A (10,60) -B (10,-10) Ⓡ South Lourel stuxent search Refuge (MA A (14) tille (214) pha Bowit (00 X -C (45, -20) 201 C a) Use Solver to determine where the new warehouse should be in to minimize the total distance from 5 hospitals. What are the coordinates of the new warehouse? b) Solve your problem again to minimize the maximum distance between hospitals and the new warehouse. What are the coordinates of the new warehouse?
What is the initial total cost of the given transportation model if an Intuitive Approach method is applied? DESTINATION SOURCE DEMAND O 3050 O 3140 O 3045 O 3040 X Y N 4 P 75 8 12 S 11 Q 80 5 8 11 R 120 7 10 10 S 50 11 13 14 SUPPLY 100 125 100 325
Determine how many products to ship from each factory to each warehouse, or from each factory to each warehouse and direct to each end customer, to minimize shipping cost while meeting warehouse demands and not exceeding factory supplies Explain the above scenario using the problem given below: Warehouse Capucity Factory w, W, W. (Supply) 21 16 25 13 F. F, 17 18 14 23 13 32 27 18 41 19 Requirement 6 (Demand) 10 12 15 43 Use least cost Method to solve the problem. Using Transportation method
The solution to this problem is shown below. Use it to answer parts (b) through (e). Transportation Problem Optimal Transportation Schedule To Destination From From Origin 1 оооо 2 3 3 1 2 11 19 0 0 0 9 0 0 Origin Excess Supply 34 16 0 6 Total Transportation Cost or Revenue is 347 Note: The Total Supply Exceeds The Todal Demand By 16 0 3 (b) How many chairs are moved from Baker to Business? (c) How many chairs are moved from Tirey to Parsons? (d) How many chairs are moved from Arena to Education? (e) Which site(s) has (have) chairs left? (Select all that apply.) Baker Hall Tirey Hall Arena Business Education Parsons Hall Holmstedt Hall
Weighted factor methodUse the table to calculate the most ideal X coordinate for supermarket Point Quantity offered/requested Transportation costs Coordinate X Coordinate Y Supermarket 1 3,000 0.04 4 8 Supermarket 2 3,500 0.04 7 2 Supermarket 3 2,000 0.07 3 5 Supermarket 4 1,500 0.07 7 4 Supermarket 5 1,200 0.07 6 8
I would like you to help me with this question. please include the steps that you are dong Supply and Demand, inequality, feasible Region, Graphical LP
6. Consider the following transportation problem: Тo (cost) From 1 2 3 Supply A $ 6 $ 9 $ 7 130 B 12 3 5 70 C 4 8 11 100 Demand80 110 60
9. Solve the following transportation problem using Excel. Factory A E K Demand B 6 5 8 35 Warehouse C 8 11 9 28 D 8 9 7 32 M 5 7 13 25 Supply 30 40 50
The Bright Company wants to figure out the best way to ship their new product, Flying Widgets, from their factories through their warehouses to their retail outlets. They would like to set up a Transhipment table so they can use POM to find the least cost shipping routes. They have hired you to set up the Transhipment table based on the information below. You will be paid handsomely if you can come up with the correct table. Shipping Costs Shipping Costs 01 02 03 04 Wi W2 W3 W1 4. 2 F1 4 W2 4 F2 4 2 W3 4. 3. 4. Also, Flying Widgets can be shipped from Factory 1 to Factory 2 for $3 per unit. Factory 1 can produce 300 units and factory 2 can produce 100 units. Outlet 1 demand is 50 units, Outlet 2 is 150 units, Outlet 3 is 100 units, and Outlet 4 is 100 units.
1. GIven the table below: Seattle California Las Vegas New Jersey supply Chicago $13 $12 $15 $10 1200 New York $11 $8 $25 $20 1375 Houston $4 $18 $10 $25 896 Georgia $8 $21 $12 $30 600 Kentucky $15 $6 $18 $20 459 Warehouse demand 1000 980 957 1593 a) use the NORTH WEST CORNER RULE model, create a transportation schedule that ensures that the supplies meet the warehouses’ demands b) determine the total transportation cost to the company in doing so.

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