Assume the following table represents cost for firms which produces key chains and want to maximize profits.
Output (Q) |
MC |
ATC |
AVC |
AFC |
0 |
–– |
–– |
–– |
–– |
10 |
$3.01 |
$103.00 |
$3.00 |
$100.00 |
50 |
$2.00 |
$22.00 |
$2.00 |
$20.00 |
100 |
$4.00 |
$13.00 |
$3.00 |
$10.00 |
150 |
$8.00 |
$11.33 |
$4.67 |
$6.66 |
200 |
$11.01 |
$11.01 |
$6.01 |
$5.00 |
250 |
$14.00 |
$11.60 |
$7.60 |
$4.00 |
300 |
$18.00 |
$12.67 |
$9.34 |
$3.33 |
350 |
$22.00 |
$14.00 |
$11.14 |
$2.86 |
A) If the market price is $14, how many key chains should the firm produce ?
B) What is the firm’s total profits ?
C) If this is the typical firm in the industry, what will be the long run equilibrium price ?
a. Market price = 14$
The profit maximizing output level will be at point where MR or Price = MC curve
At output level of 250 units MC = Price = 14 $
So the firm will produce 250 units
b. Total profit = total revenue – total cost
= 3500 – 2900 = 600 $
Total revenue = Price * quantity = 14 * 250 = 3500
Total cost = ATC per unit * quantity = 11.60 * 250 = 2900
c. The long run equilibrium condition is at that point where Price = Min ATC
ATC is minimum at 11.01 $ where 200 units are produced. The price equals to ATC and the firm earn zero economic profit in long run
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