The builder of a new movie theater complex is trying to decide
how many screens she wants. Below are her estimates of the number
of patrons the complex will attract each year, depending on the
number of screens available.
Number of screens | Total number of patrons |
1 | 40,000 |
2 | 70,000 |
3 | 95,000 |
4 | 115,000 |
5 | 130,000 |
After paying the movie distributors and meeting all other
noninterest expenses, the owner expects to net $3 per ticket sold.
Construction costs are $1,000,000 per screen.
a. Make a table showing the value of marginal product for each
screen from the first through the fifth.
Instructions: Enter your responses as integer
values.
Number of screens |
Value of marginal product |
1 | $ |
2 | $ |
3 | $ |
4 | $ |
5 | $ |
What property is illustrated by the behavior of marginal products?
(Click to select)Increasing returns to capitalNegative returns to
capitalDiminishing returns to capital.
Instructions: Enter all of the following responses
as integer values.
b. How many screens will be built if the real interest rate is 5.5
percent? screen(s).
c. How many screens will be built if the real interest rate is 7.5
percent? screen(s).
d. How many screens will be built if the real interest rate is 10
percent? screen(s).
e. If the real interest rate is 5.5 percent, what is the highest
construction cost per screen that would make a five-screen complex
profitable? $.
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