Part A:
1) 11, 11
2) 15, 7.5
3) 21, 7
4) 29, 7.25
5) 39, 7.8
6) 51, 8.5
Part B:
200 pies are sold
Each producer makes 5.
40 producers are there.
$16 profit each producer earns.
Part C:
No.
Part D.
$0 earned in long run.
$7 market price.
3 pies made by each producer.
600 pies sold.
200 pie producers are operating.
Quantity (gallons) Total Cost ($) Average Total Marginal Cost Cost ($) ($/gallon) 0 9 1 10 2 13 3 18 4 25 5 34 a. Compute each producer's marginal cost and average total cost for 1 to 5 gallons. b. The price of a gallon of milk is now $10. How many gallons are sold? How many gallons does each producer make? How many producers are there? How much profit does each producer earn? c. Is the situation described in...
The total and marginal cost functions for a typical sub-bituminous coal producer are: T C = 75, 000 + 0.1Q 2 MC = 0.2Q where Q is measured in railroad cars per year. The industry consists of 55 identical producers. The market demand curve is: QD = 140, 000 − 425P where P is the price per carload. The market can be regarded as competitive. (a) Calculate the short run equilibrium price and quantity in the market. Calculate the quantity...
Assume each firms long-run average cost are given by AC=10+0.002Q where Q is market output, so long-run costs are increasing in market output. Market demand is given by QD=DP=1,050-50P What is the long-run equilibrium price and market quantity? If market demand increases to QD=DP=1,600-50P find the new long-run equilibrium price and market quantity. Graph these equilibrium outcomes and calculate the change in producer surplus between (a) and (b) If a tax of $5.50 per unit output is introduced find the...
Suppose the market for canola oil is perfectly competitive. There are 1,000 firms in the market, each of which have a fixed cost of FC=2 and a marginal cost of MC= 1+Q, where q is quantity produced by an individual firm. Let QS denote the total quantity supplied in the market. The market demand is QD= 15,250-250P A) Find the market supply equation, that is write QS as a function of price P B)What is the equilibrium price? What is...
1. Suppose the market for canola oil is perfectly competitive. There are 1.000 firms in the market, each of which have a fixed cost of FC = 2 and a marginal cost of MC = 1 + q, where q is the quantity produced by an individual firm. Let Q. denote the total quantity supplied in the market. The market demand for canola oil is given by Qd = 15, 250 - 250P. a) Find the market supply equation, that...
1. (18pts) Suppose there are 100 firms in a perfectly competitive industry. Short run marginal costs for each firm are given by SMC = q + 2 and market demand is given by Qd = 1000-20P (5pts) Calculate the short run equilibrium price and quantity for each firm.. b. (3pts) Suppose each firm has a U-shaped, long-run average cost curve that reaches a minimum of $10. Calculate the long run equilibrium price and the total industry output.. (4pts) What is...
1. (20p) Suppose that, in a perfectly competitive industry, the technology for making the product (by any single firm) has the total cost function c(q) = 200 + 4q+ Barriers to entry and exit the market are low and an unlimited number of firms could enter this industry, all with the same total cost function. (a) Compute the long-run equilibrium price in this industry, as well as the amount of output each firm would produce at this price. Explain the...
15. Use the following figure for a firm in a perfectly competitive market. a What is the output that maximizes the firm's profit? b. At the profit-maximizing output, calculate total revenue and total cost. C. If the firm maximizes profit, how much profit does it earn? d. What will likely happen to market demand or market supply in the long run? e. What will likely happen to the market price in the long run? Price (s) d = P =...
Please show all work.
PART II. Problems 1. Suppose the market for canola oil is perfectly competitive. There are 1.000 firms in the market, each of which have a fixed cost of FC = 2 and a marginal cost of MC = 1 + q, where q is the quantity produced by an individual firm. Let s denote the total quantity supplied in the market. The market demand for canola oil is given by Qd = 15, 250 - 250P....
Long Run Equilibrium 4. Suppose each firm in a perfectly competitive industry has the same long run total cost function T C(q) = 16+q^2 . The market demand curve is QD = 100−P. (a) What 3 equations define a Long Run Perfectly Competitive Equilibrium? (b) How much quantity q ∗ does each firm produce in Long Run Perfectly Competitive Equilibrium? (c) What is the market price P ∗ in this equilibrium? (d) Find the market quantity Q∗ . ( e)...