Question

The daily demand for wholesale Tuna in Hawaii is given by P = $6.24 – 0.00016Q,...

The daily demand for wholesale Tuna in Hawaii is given by P = $6.24 – 0.00016Q, where P is the price per pound and Q is the daily catch, in pounds.

The average daily price over the days in 2017 was $4.28 per pound.  Because there is free entry, we have drawn the inference that the price just covers the average cost.  Let’s further assume that more or few boats could be operated without changing the average cost of harvesting tuna.  Indeed, let’s say that TC = $4.28Q, so that MC=AC=$4.28.

  1. Make a picture of the competitive market outcome, using the demand curve above and the long run supply curve implied by the constant average cost assumption. What are the price and quantity
0 0
Add a comment Improve this question Transcribed image text
Answer #1

In case of perfect competition, the equilibrium implies that P= MC

6.24-0.00016Q = 4.28

1.96= 0.00016Q

Q= 12250

P= 4.28

In the long run, a competitive firm produces at minimum level of long run average cost.

Add a comment
Know the answer?
Add Answer to:
The daily demand for wholesale Tuna in Hawaii is given by P = $6.24 – 0.00016Q,...
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for? Ask your own homework help question. Our experts will answer your question WITHIN MINUTES for Free.
Similar Homework Help Questions
  • The Tasty Tuna Fishing Company decided to abandon gill-netting technology because of its adverse environmental side-effects....

    The Tasty Tuna Fishing Company decided to abandon gill-netting technology because of its adverse environmental side-effects. Tasty Tuna’s management decided to utilize a more traditional pole-and-line fishing method. They utilize a fishing vessel that can accommodate multiple fishermen per day. The managers were unsure of the optimal size of the crew who would man the vessel and catch the tuna. Tasty Tuna’s managers experimented with different size crews on the vessel. They generated the following short-run production relationship between the...

  • Numerical Problem Monopoly A monopoly firm faces a demand curve given by the following equation: P=$500-100...

    Numerical Problem Monopoly A monopoly firm faces a demand curve given by the following equation: P=$500-100 solve for P: where Q equals quantity 0 to 40 by 4s Its MC curve is constant at MC=$140 per day. [MC is a horzontal curve) Assume that the firm faces no fixed cost. (Therefore TC=$140*Q] Demand Curve (Average Revenue) Q=($500-PV10 P=$500-100 units per day price per unit TR=PxQTC =TR-TC MR MC SO $1,840 0 560 $0 $1,280 - 460 140 20 $500 $460...

  • A firm faces the following average revenue (demand) curve: P = 120 – 0.02Q where Q...

    A firm faces the following average revenue (demand) curve: P = 120 – 0.02Q where Q is weekly production and P is price, measured in cents per unit. The firm's cost function is given by TC = 60Q + 25,000. Assume that the firm maximizes profits. Calculate the level of production, price, and total profit per week.

  • Suppose that a firm's demand curve is given by P 14 0.5 Q What is the profit-maximizing price if total cost is TC 3.Q?

    Suppose that a firm's demand curve is given by P 14 0.5 Q What is the profit-maximizing price if total cost is TC 3.Q?

  • A monopolist faces a demand curve given by P = 200-10Q

    A monopolist faces a demand curve given by P = 200-10Q, where P is the price of the good and Q is the quantity demanded.  The marginal cost of production is constant and is equal to $60.  There are no fixed costs of production.A)   What quantity should the monopolist produce in order to maximize profit?B)   What price should the monopolist charge in order to maximize profit?C)   How much profit will the monopolist make?D)  What is the deadweight loss created by this monopoly...

  • At which price p is the demand given by D(p) = e^(-p) neither elastic nor inelastic?...

    At which price p is the demand given by D(p) = e^(-p) neither elastic nor inelastic? In class we considered TC(q) = q^2 + 4. AFC(q) is always decreasing, and AVC(q) is always increasing. Thus, two forces affect average cost: AC(q) = AVC(q) + AFC(q). Is it true that AVC(q) = AFC(q) at the minimum of AC(q) (the two "balance each other")? either prove the result for an arbitrary TC(q) function, or find a counterexample.

  • Industry demand is given by: P=150 – 3Q Cost curve for individual firm is given by: TC=5qi+2qi2 A...

    Industry demand is given by: P=150 – 3Q Cost curve for individual firm is given by: TC=5qi+2qi2 Assume there are 2 firms in the industry A and B. Costs are the same for both firms. Find price, output and profit given that it is a centralized cartel. Find prices and output for an individual firm and profit given that it is a decentralized cartel.       

  • The inverse market demand curve for bean sprouts is given by P(Y ) = 100−2Y ,...

    The inverse market demand curve for bean sprouts is given by P(Y ) = 100−2Y , and the total cost function for any rm in the industry is given by TC(y) = 4y. Suppose the 2 cournot firms operated in the market. What would the reaction function of each firm be? If the two rms decided to collude, industry output would be ____ and the market price would equal _________ Suppose both of the colluding rms are producing equal amounts...

  • Question 3 A monopolist faces a demand curve given by P = 105 - 30 where...

    Question 3 A monopolist faces a demand curve given by P = 105 - 30 where P is the price of the good and Q is the quantity demanded. The marginal cost of production is constant and is equal to $15. There are no fixed costs of production. Hint: To answer the following questions, it may be helpful to draw a graph! What quantity should the monopolist produce in order to maximize profit? What price should the monopolist charge in...

  • Assume that a monopolist faces a demand curve for its product given by: p=100−1q p =...

    Assume that a monopolist faces a demand curve for its product given by: p=100−1q p = 100 - 1 q Further assume that the firm's cost function is: TC=570+14q T C = 570 + 14 q Using calculus and formulas (don't just build a table in a spreadsheet as in the previous lesson) to find a solution, how much output should the firm produce at the optimal price? Round the optimal quantity to the nearest hundredth before computing the optimal...

ADVERTISEMENT
Free Homework Help App
Download From Google Play
Scan Your Homework
to Get Instant Free Answers
Need Online Homework Help?
Ask a Question
Get Answers For Free
Most questions answered within 3 hours.
ADVERTISEMENT
ADVERTISEMENT