A company makes two types of calculators, one that uses batteries and one that is solar...
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A company makes two types of calculators, one that uses batteries and one that is solar powered. The production of each battery-operated calculator involves 1 hour on Machine A, 2 hours on Machine B, and 1 hour on Machine C. The production of each solar powered calculator involves 2 hours on Machine A, 1 hour on Machine B, and 1 hour on Machine C. The company can use Machine A for a total of 14 hours, Machine B for a total of 20 hours, and Machine C for a total of 9 hours. If the company can earn a profit of $3 for each battery powered calculator and $8 for each solar powered calculator, how many of each should it produce to maximize profit? What is the maximum profit it can earn? A company makes two types of calculators, one that uses batteries and one that is solar powered. The production of each battery-operated calculator involves 1 hour on Machine A, 2 hours on Machine B, and 1 hour on Machine C. The production of each solar powered calculator involves 2 hours on Machine A, 1 hour on Machine B, and 1 hour on Machine C. The company can use Machine A for a total of 14 hours, Machine B for a total of 20 hours, and Machine C for a total of 9 hours. If the company can earn a profit of $3 for each battery powered calculator and $8 for each solar powered calculator, how many of each should it produce to maximize profit? What is the maximum profit it can earn?
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To solve this problem we can use linear programming to determine the optimal production quantities that maximize profit Lets denote the number of batt... View the full answer
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