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A transportation problem involves selecting routes in a production distribution network among manufacturing plants and distribution warehouses or among regional distribution warehouses and local distribution outlets. This model is based on the assumption that the shipping cost for a particular route is directly proportional to the number of units shipped on that route. Transportation model provides such information to the business decision makers which they can use to balance the cost and supply. It is an important tool to analyze and modify the current transportation systems or to develop a new transportation system.Students looking for Transportation Models shall find a detailed account of transportation models steps in Transportation Models Assignment Help.
The steps involved in implementation of a transportation model given by Transportation Models Assignment Help are
• Understanding the problem.
• Checking the nature of the problem.
• Checking the prohibited cells.
• Checking balancing problem.
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Methods of Transportation Problem
Some of the methods of transportation problems given by Transportation Model Assignment Help are
• North-West Corner Rule- The idea is to find an initial basic feasible solution that is a set of allocations that satisfy the row and column totals. In this method, each row is allocated and as a result it is apportioned as much as possible to its first cell and proceeding likewise to its following cells until the row total is exhausted
Following are the steps for the algorithm involved in this rule are
o The total of availability and requirement is made equal.
o First allocation is made in the cell occupying the upper left hand corner of the matrix. The allocation is made in such a way that either the resource availability is exhausted or the demand at the first destination is satisfied.
If the resource availability of row1 is exhausted first, moved down the second row and first column to make another allocation which either exhausts the resource availability if row 2 or satisfy the remaining destination demands of column 1.
If the first allocation completely satisfies the destination demand of column 1, move to column 2 in row 1 and make a second allocation which either exhausts the remaining resource availability of row 1 or satisfies the destination requirement under column 2.
o The above procedure is repeated until the low availability and column requirements are satisfied.
Least Cost Method
o First it is ensured that the total of availability and demand is equal. First allocation is made in the cell whose shipping cost per unit is lowest. It is explained in Transportation Models Assignment Help.
o This lowest cost cell is filled as much as possible in view of the original capacity of its row and the destination requirements of its column.
o When moved to the next lowest cost cell and make an allocation in view of the remaining capacity and requirements of its row and column.
o The above procedure is repeated till all row requirements are satisfied.
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