Chapter 12 Perfect comPetition and the SuPPly curve S-191
b. At a price of $25, P = MC at a quantity of 8,000, and ATC = $15.25. Bob makes
a profit of $25 − $15.25 = $9.75 per Blu-ray, for a total profit of 8,000 × $9.75 =
$78,000. If there is free entry into the industry, this profit will attract new firms.
As firms enter, the price of Blu-rays will eventually fall until it is equal to the
minimum average total cost. Here, the average total cost reaches its minimum
be $13.83.
4. Consider Bob’s Blu-ray company described in Problem 3. Assume that Blu-ray
production is a perfectly competitive industry. For each of the following ques-
tions, explain your answers.
a. What is Bob’s break-even price? What is his shut-down price?
b. Suppose the price of a Blu-ray is $2. What should Bob do in the short run?
c. Suppose the price of a Blu-ray is $7. What is the profit-maximizing quantity of
Blu-rays that Bob should produce? What will his total profit be? Will he pro–
duce or shut down in the short run? Will he stay in the industry or exit in the
long run?
4. a. Bob’s break-even price is $13.83 because this is the minimum average total
cost. His shut–down price is $3, the minimum average variable cost, because
below that price his revenue does not even cover his variable cost.
b. If the price of Blu-rays is $2, the price is below Bob’s shut–down price of $3. So
Bob should shut down in the short run.
c. If Blu-rays sell for $7, Bob should produce 5,000 Blu-rays because for any
greater quantity his marginal cost exceeds his marginal revenue (the mar-
ket price). His total profit will be −$35,000, a loss of $35,000, since he loses
d. If Blu-rays sell instead for $20, Bob should produce 7,000 Blu-rays because
at this quantity his marginal cost approximately equals his marginal revenue
(the market price). His profit per Blu-ray is $20 (price) − $14.14(ATC) = $5.86,
5. Consider again Bob’s Blu-ray company described in Problem 3.
a. Draw Bob’s marginal cost curve.
b. Over what range of prices will Bob produce no Blu-rays in the short run?