Consider the transportation table below. Unit costs for each shipping route are in dollars. Destination Source A B C D E 1 $12 $8 $5 $10 $4 2 $6 $11 $3 $7 $9 Demand 6 8 12 4 2 The starting solution using the intuitive least cost method is: (Note: You must enter a shipment in every cell, even if the shipment is 0.) To From A B с D E $12 $8 $5 $10 1 $6 $3 $7 2 Demand 6 8 $11 12 T 4 2 Supply | 18 14 $4 $9 Supply 18 14
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- Using the intuitive least cost method for the given transportation problem, answer the following: Cleveland Dayton Erie Supply Allentown $22 $16 $21 100 Philadelphia $28 $27 $18 150 Harrisburg Demand $25 $23 $19 175 175 175 175 What is the maximum quantity that can be shipped from Allentown to Erie? [ Select] What is the maximum quantity that can be shipped from Harrisburg to Cleveland? [ Select] What is the maximum quantity that can be shipped from Harrisburg to Dayton? [ Select ] Which demand location will have an unmet demand? [Select ]The Thor International Company operates four factories that ship products to five warehouses. The shipping costs, requirements, and capacities are shown in the tableau below. Use the transportation method to find the shipping schedule that minimizes shipping cost. Shipping Cost per Case to each Warehouse W2 Factory Сарacity W1 W3 W4 W5 Dummy $5 $5 $4 $7 $0 F1 60,000 $4 $5 $4 $6 $8 $0 F2 80,000 $6 $5 $7 $4 $5 $0 F3 80,000 $5 $9 $6 $7 $4 $0 F4 40,000 Demand 45,000 40,000 30,000 35,000 50,000 60,000 260,000 The minimum shipping cost is S | (Enter your response as a whole number.)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.
- Consider the transportation table below for answering question number 21-25. From To Quezon city Bataan Php 7 Visayas Mindanao Php 10 Php 6 Demand 100 Manila Taguig Supply Php 5 Php 9 Php 12|Php 10 150 200 Php 3 Php 14 50 80 220 400 21. Using Northwest Corner Rule, how many must be supplied from Visayas to Taguig? (a) 170 (b) 180 (c) 190 (d) 200 22. Using Northwest Corner Rule, how many must be supplied from Mindanao to Taguig? (a) 45 (b) 50 (c) 55 (d) 60 23. Using Minimum Cost Method, how many must be supplied from Visayas to QC? (a) 200 (b) 210 (c) 220 (d) 230 24. Using Minimum Cost Method, how many must be supplied from Mindanao to Manila? (a) 35 (b) 40 (c) 50 (d) 55 25. Using Vogel's Approximation Method, how many must be supplied from Bataan to Taguig? (a)20 (b) 25 (c) 30 (d) 40What 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 3251. Central Construction Company moves materials between three plants and three projects. Project A requires 72 truckloads each week, project B requires 102, and project C requires 41. Plant W can supply 56 loads, plant X can supply 82, and plant Y can supply 77. Using the cost information given in the following table, compute the optimum transportation cost using the stepping stone method. COST INFORMATION From To Project A To Project B To Project C Plant w P 4.00 8.00 8.00 Plant X 16.00 24.00 16.00 Plant Y 8.00 16.00 24.00
- 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?Given the following transportation matrix where the numbers in the cells represent cost of transporting 1 unit from a specific source to a specific destination, determine the initial solution using the 3 methods and determine the optimum solution by using the initial solution with the lowest value of Z. 3 4 5 6 35 Dummy Supply From/To 1 40 M M 100 60 45 M M 200 12 20 M 300 4 15 10 30 300 5 M M 15 300 Demand 300 | 300 300 150 150 1,200Example 3: With the help of North-West Corner method, solve the following transportation problem: W1 W2 W3 W4 Supply P1 21 40 30 15 10 P2 60 25 50 55 8. P3 45 10 60 10 17 Demand 7 8 14 35
- TRANSPORTATION . Given the following transport. tion matrix where the numbers in the cells represent cost of transporting 1 unit from a specific source to a specific destination, determine the initial solution using the 3 methods and determine the optimum solution by using the initial solution with the lowest value of Z. 3 4 40 35| M M 20 30 From/To 5 6 Dummy | Supply 1 M 100 60 45 M 200 3 12 M 300 4 15 10 300 5 M M 15 300 Demand 300 300 300 | 150 150 1,200Solve this problem, please: A transportation problem involves the following costs, supply, and demand: Solve the problem by hand using the lowest cost method. To (cost) From 1 3 4 Supply 1 $500 $750 $300 $450 12 400 500 2 650 800 600 17 3 400 700 550 11 Demand 10 10 10 10(iii) Find the initial basic feasible solution for the following transportation problem using VAM. Explain each step. Destination D1 D2 D3 D4 Supply 01 11 13 17 14 250 Origin 02 16 18 14 10 300 O3 Demand 200 225 275| 250 21 24 13 10 400