SourceDemand123411.08MMM1021.091.11MM19Destination31.111.131.1M2941.131.141.111.13245000034Supply29393414Interactively apply the transportation simplex method to solve the Airplane Co. production scheduling problem as it is formulated in thegiven table, where the cost is in million dollars.Cost incurred=$[

Supply and demand are as follows:To Find:Using the transportation simplex method, determine the cost…

Answered: Source Demand 1 2 3 4 1 108 M M M 10 2…

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

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# what is the optimal solution for the table below? 30 10 200 2 70 25 150 3 230 180 30 3 Using transportation modifying
Number 64
I. What do you mean by transportation problem? II. Write general form of the transportation problem. III. Find the initial basic feasible solution of the following Transportation Problem by Least Cost Method. The transportation costs per unit are shown in the following table. Plant Distribution Centre Supply D1 D2 D3 P1 10 7 12 40 P2 13 14 30 P3 6. 9 15 30 Demand 10 50 40
Objective function is Z = 3X+12Y i need help with direct labor time constraint please
Example A contractor pays his subcontractors a fixed fee plus mileage for work performed. On a given day the contractor is faced with three electrical jobs associated with various projects. Given below are the distances between the subcontractors and the projects. Project A B C Westside 50 36 16 Subcontractors Federated 28 30 18 Goliath 35 32 20 Universal 25 25 14 How should the contractors be assigned to minimize total distance (and total cost)?
consider the production scheduling problem of the perfume polly named after a famous celebrity. the manufacturer of the perfume must plan production for the first four months of the year and anticipates a demand of 4000, 5000, 6000, and 4500 gallons in january, february, march, and april, respectively. at the beginning of the year the company has an inventory of 2000 gallons. the company is planning on issuing a new and improved perfume called pollygone in may, so that all polly produced must be sold by the end of april. assume that the production cost for january and february is $5 per gallon and this will rise to $5.5 per gallon in march and april. the company can hold any amount produced in a certain month over to the next month at an inventory cost of $1 per unit. formulate a linear optimization model that will minimize the costs incurred in meeting the demand for polly in the period january through april. assume for simplicity that any amount produced in a given month may be used…
A factory manufactures three products, A, B, and C. Each product requires the use of two machines, Machine I and Machine II. The total hours available, respectively, on Machine I and Machine II per month are 7,050 and 9,340. The time requirements and profit per unit for each product are listed below. B C Machine I 4. 9. 11 Machine II 8 7 16 Profit $10 $12 $14 How many units of each product should be manufactured to maximize profit, and what is the maximum profit? Start by setting up the linear programming problem, with A, B, and C representing the number of units of each product that are produced. Maximize P = subject to: s7,050 < 9,340 Enter the solution below. If needed round numbers of items to 1 decimal place and profit to 2 decimal places. The maximum profit is $ when the company produces: units of product A units of product B units of product C Submit Question esc D00 F1 F2 F3 F4 @
2. In each of the following cases, write down the northwest corner rule solution and use the stepping stone method to find the minimal transportation cost. Supply 20 30 70 Source A B C Demand D 8 6 10 90 Destinations E 6 3 7 20 F 9 8 9 10

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