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A company that produces pleasure boats has decided to expand one of its lines. Current facilities are insufficient to handle the increased workload, so the company is considering three alternatives. A (new location), B (subcontract), and C (expand existing facilities).

Alternative A would involve substantial fixed costs but relatively low variable costs: fixed costs would be $300,000 per year, and variable costs would be $570 per boat. Subcontracting would involve a cost per boat of $2550, and expansion would require an annual fixed cost of $61,000 and a variable cost of $1,070 per boat.

a. Find the range of output for each alternative that would yield the lowest total cost. (Leave no cells blank - be certain to enter "0" wherever required. Round your answers to the nearest whole number.)

A. ______ or more.
B. ______ to _____.
C. ______ to _____. .......I found the answers but not sure what formula I need to work to get these? Please help, I need to know how to work this!

Here are the answers
A. 478 or more
B. 0 to 41
C. 44 to 478

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Solution Summary

Answered in 259 words. A graph and equations are provided. Step-by-step explanations are given. Two pdf files are attached.

Solution Preview

Create an equation from each of the alternatives using
Total cost = (Variable cost) X Quantity + (Fixed cost)

The equations are shown below. TC stands for total cost. Q stands for Quantity

Alternative Fixed cost Variable cost Equation
A 300,000 570 TC = 570Q + 300,000
B 0 2,550 TC = 2,550Q
C 61,000 1,070 TC = 1,070Q + ...

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  • MSc, California State Polytechnic University, Pomona
  • MBA, University of California, Riverside
  • BSc, California State Polytechnic University, Pomona
  • BSc, California State Polytechnic University, Pomona
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  • "Hello, thank you for your answer for my probability question. However, I think you interpreted the second and third question differently than was meant, as the assumption still stands that a person still independently ranks the n options first. The probability I am after is the probability that this independently determined ranking then is equal to one of the p fixed rankings. Similarly for the third question, where the x people choose their ranking independently, and then I want the probability that for x people this is equal to one particular ranking. I was wondering if you could help me with this. "
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