Economics: Principles & Policy
14th Edition
ISBN: 9781337696326
Author: William J. Baumol; Alan S. Blinder; John L. Solow
Publisher: Cengage Learning
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Chapter 12, Problem 3TY
To determine
The marginal revenue.
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Question 18
Alex Potter owns the only well in a town that produces clean drinking water. He faces the following demand P=200-2Q, and marginal cost MC=50+2Q, marginal revenue MR= 200-4Q curves. In order to maximize profits, Alex should charge a price of
$150 at the profit maximizing quantity with a marginal revenue equal to $150.
$100 at the profit maximizing quantity with a marginal revenue equal to $150.
$100 at the profit maximizing quantity with a marginal revenue equal to $100.
$150 at the profit maximizing quantity with a marginal revenue equal to $100.
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Consider the graph above. If the demand curve intersects the marginal & average cost curve at 100 units, calculate the profit-maximizing quantity. Profit-maximizing quantity =
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A small village has only one Italian restaurant. The daily demand for dinners in this restaurant is P=120-2Q, where P is the price in £ and Q is the number of dinners. It has a fixed cost of £300 and a marginal cost of £10 for the first 15 dinners. If it wants to produce more than 15 dinners, it must pay overtime wages to its workers, with the marginal cost rising to £20. What is the maximum amount of profit the restaurant can earn? Illustrate your answer on a diagram.
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