A manufacturer produces three products; Product A, Product B and Product C. To be able to produce each product he uses a combination of three distinct inputs namely Input I, Input II, and Input III the supply of which is currently at 300, 545 and 430 units, respectively. Each unit of Product A requires 2 units of Input I, 5 units of Input II and 1 unit of Input III to be produced. Similarly, each unit of Product B requires 3 units of Input 1 and 3 units of Input II while Product C uses 1 unit of Input I, 2 units of Input II and 4 units of Input III. How many units of each product can be produced?
A manufacturer produces three products; Product A, Product B and Product C. To be able to produce each product he uses a combination of three distinct inputs namely Input I, Input II, and Input III the supply of which is currently at 300, 545 and 430 units, respectively. Each unit of Product A requires 2 units of Input I, 5 units of Input II and 1 unit of Input III to be produced. Similarly, each unit of Product B requires 3 units of Input 1 and 3 units of Input II while Product C uses 1 unit of Input I, 2 units of Input II and 4 units of Input III. How many units of each product can be produced?
Hi again, This is another matrixes question and still getting problems with them
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