Row Minima Method Homework Help
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What is Row Minima Method?
Before signifying the priority of this Row Minima Method Homework Help article, we need to understand the pre-requisites of it. Row minima method is an approach adopted in order to solve the transportation problems in the field of industrial production. Transportation problem is a type of linear programming problem where the aim is to lower down the cost of distributing a product from a source to various destinations. The sources are also termed as origins. A special method of solution is required to solve such problems and hence it increases productivity too, the approach needs to be of lower cost and simple operation. Row minima method homework help is one of the finest approaches to solve transportation problem.
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Steps of Row Minima Method
Below presented are the steps that are compiled in our Row Minima Method Homework Help article to demonstrate the functioning of row minima method.
1. A tabular format is to be prepared for allotting the transportation problems. The values are to be allotted in the rows and columns simultaneously.
2. The cell with the most minimum cost is chosen from the first row. If it is not unique, anyone of the cell in the first row, with minimum cost is chosen. Suppose it is the (i, j)th cell.
3. Allocate min (ai, bj) to this cell. If the min (ai,bj) = ai, then the abundance of the ith origin is removed and requirement at the jth destination stays as bj-ai and the it throw is removed from the table. Again, if min (ai, bj) = bj, then requirement at the jthdestination is fulfilled and the abundance at the ith origin stays to be ai-bj and the jth column is wiped off the table
4. Repeat steps 2, 3 until first row is deleted.
5. Until the 2nd row is deleted the process of choosing the cell with minimum cost in the 2nd row continues. Similarly, consecutive rows also gets removed and finally the process stops after removing all the rows at an instant point.
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