Question

Using a quadratic net birth function, and linear total cost and catch functions as illustration, derive...

Using a quadratic net birth function, and linear total cost and catch functions as illustration, derive the supply function of fishery. Why this supply function is backward bending?

Homework Answers

Answer #1

In the bioeconomic thesis, the long term fish catch supply is described by a backward-bending supply curve. The shape of the curve always show in a bell- shape.

Diagram

In most of the sectors supply increases if the price increases, but in fishery sector supply curve may goes to bend as pointed by copes.

Reasons behind the supply is backward bending:-

1. Reduction of labour

2. Scarcity of particular spices

3. Change in technology

4. Climate conditions

5. Natural disasters

6. Lack of cold storages

Know the answer?
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
Similar Questions
Suppose you have a cubic cost function and a quadratic revenue function, describe the process of...
Suppose you have a cubic cost function and a quadratic revenue function, describe the process of determining the values of units produced which maximize profits, minimize costs, and maximize total revenue: Begin answer here:                            Given the following production function: Q = 100 K-0.50 L1.5 M-1.0­­ , where Q is output; K, capital; and L, Labor requirements, and M, materials Find and interpret the results of ∂Q∂K=    Begin answer here:                            Find and interpret the results of   ∂Q∂L= Begin answer here:                            Suppose the...
Problem III: For each of the following total cost functions, derive the AFC, ATC, AVC, and...
Problem III: For each of the following total cost functions, derive the AFC, ATC, AVC, and MC curves. a) T C = 20Q + 3Q2 + Q3 b)T C = 120 + 2Q2 c) T C = 500 + 2Q2 d) T C = 100Q + 2Q3 + 20 e) T C = 20 + 5Q Someone please help me solve this? I need step-step solutions. Thank you in advance.
Cost, Revenue, and Profit Functions Linear Function: A calculator manufacturer is calculating their monthly cost, revenue,...
Cost, Revenue, and Profit Functions Linear Function: A calculator manufacturer is calculating their monthly cost, revenue, and profit The monthly cost of manufacturing particular type of calculator is C(x) = 150000+25x. a) What is the fixed cost? b) what is the variable cost? c) What is the cost for making 2000 calculators per month? d) What is the cost for making 5000 calculators per month? e) What is the cost for making 10000 calculators per month? The manufacturer sells the...
A competitive firm has a long-run total cost function c(y) = 3y^ 2 + 675 for...
A competitive firm has a long-run total cost function c(y) = 3y^ 2 + 675 for y > 0 and c(0) = 0. Derive the equation or equations that would describe its long-run supply function.
Consider a farmer that grows hazelnuts using the production q = AL1/3, where q is the...
Consider a farmer that grows hazelnuts using the production q = AL1/3, where q is the amount of hazelnuts produced in a year (in tonnes), L represents the number of labor hours employed on the farm during the year, and A is the size of orchard which is fixed. The annual winter pruning of the orchard cost $1200, and is already paid by the farmer. The hourly wage rate for labor is $12. a) Derive the equation for the marginal...
By using the Lagrangean method, construct the total cost function of a firm with the production...
By using the Lagrangean method, construct the total cost function of a firm with the production function q=K^ 0.3 L ^0.6 facing a wage rate of w and rental rate of capital r.
1. Assume that a competitive firm has the total cost function: TC=1q3−40q2+840q+1800TC=1q3-40q2+840q+1800 Suppose the price of...
1. Assume that a competitive firm has the total cost function: TC=1q3−40q2+840q+1800TC=1q3-40q2+840q+1800 Suppose the price of the firm's output (sold in integer units) is $750 per unit. Using calculus and formulas to find a solution (don't just build a table in a spreadsheet as in the previous lesson), what is the total profit at the optimal integer output level? Please specify your answer as an integer. Hint 1: The first derivative of the total cost function, which is cumulative, is...
Consider a monopolist who produces good X using a total cost function 20 + 12X. The...
Consider a monopolist who produces good X using a total cost function 20 + 12X. The demand for good X is X = 500 – 2P, where P is the market price. a. Find the profit maximizing output level for the firm, as well as the price. b. Find the DWL at the monopolist’s profit maximizing output.
(i) A monopolist has the following total cost function: C=50+10Q+0.5Q2 They face the market demand of:...
(i) A monopolist has the following total cost function: C=50+10Q+0.5Q2 They face the market demand of: P= 210-2Q a. What is the profit maximizing price and quantity set by this monopoly? What is the monopolist's profit? b. Calculate the producer surplus, consumer surplus, and deadweight loss. c. If the price elasticity of demand faced by this monopolist at the equilibrium is -1.625, what is the Lerner Index? d. If the price elasticity of demand faced by this monopolist at the...
Q1 Ch1 (20%) a. Supply: Suppose the following information is known about a market: 1. Sellers...
Q1 Ch1 (20%) a. Supply: Suppose the following information is known about a market: 1. Sellers will not sell at all below a price of $2. 2. At a price of $10, any given seller will sell 10 units. 3. There are 100 identical sellers in the market. Assuming a linear supply curve, use this information to derive the market supply curve. b. Demand: Suppose the demand for a particular product can be expressed as Q = 100/p. Calculate the...
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT