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Minimise the total transportation cost while meeting the demand and production constraints. Solving a Linear Programming Problem using the Graphical Method. Production Capacity at Plants:

Minimise the total transportation cost while meeting the demand and production constraints. Solving a Linear Programming Problem using the Graphical Method. Production Capacity at Plants: Plant A: 400 units of Product X,300 units of Product Y Plant B: 500 units of Product X,400 units of Product Y Plant C: 600 units of Product X,200 units of Product Y Market Demand at Distribution Centers: Center 1: 200 units of Product X,300 units of Product Y Center 2: 400 units of Product X,100 units of Product Y Center 3: 300 units of Product X,200 units of Product Y Center 4: 250 units of Product X,150 units of Product Y Transportation Costs in usd per unit from Plants to Centers: Center 1 Center 2 Center 3 Center 4 Plant A 6859 Plant B 91076 Plant C 11798

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