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Answer :
Final answer:
The problem is about optimising the production of two types of calculators at the Williams Calculator Company, considering constraints on assembly times and product demand. The solution involves the usage of linear programming, but specific numerical values cannot be provided without the provided assembly times.
Explanation:
This question is about linear programming, a field in Math where we try to optimise a certain outcome (in this case profits) given certain constraints (workload balance, demand ratio etc). Three variables can be identified: the number of TW 100 calculators produced (let's call it 'x'), the number of TW 200 calculators produced ('y'), and the total profit ('P'). Since it's given that TW 100 needs to be produced twice as much as TW 200, we can express it as x = 2y.
The total profit can be calculated as P = 50x + 70y. We also know each worker must work for at least 7.5 hours but no more than 8.5 hours i.e., the combined assembly times for TW 100 and TW 200 must fall within this limit for each worker. The exact values for the assembly times are missing in the problem hence the specific numerical solution is not possible but theoretically, we would substitute the values and solve for x and y.
Learn more about Linear Programming here:
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