The inverse labour demand curve of a monopsonist employer is W= 37,500 – 80L, where W is the annual salary and Lis the number of workers hired. The labor supply is given by W=9,400 + 108L. (a) The marginal expenditure equation is ME= Do not include a comma in your answer. Please use capital letters (e.g. L not I) (b) To the nearest integer, the monopsonist would hire 7 workers and, given that number of workers, the salary they would pay is, rounded to 2 decimal places (e.g. 4.12) 数字 Do not include a comma in your answer.

The inverse labour demand curve of a monopsonist employer is W= 37,500 – 80L, where W is the annual salary and Lis the number of workers hired. The labor supply is given by W=9,400 + 108L. (a) The marginal expenditure equation is ME= Do not include a comma in your answer. Please use capital letters (e.g. L not I) (b) To the nearest integer, the monopsonist would hire 7 workers and, given that number of workers, the salary they would pay is, rounded to 2 decimal places (e.g. 4.12) 数字 Do not include a comma in your answer.

ENGR.ECONOMIC ANALYSIS

14th Edition

ISBN:9780190931919

Author:NEWNAN

Publisher:NEWNAN

Chapter1: Making Economics Decisions

Section: Chapter Questions

Problem 1QTC

See similar textbooks

Similar questions

Imagine there is a firm that only uses labor to produce goods and that its production function is given by Y(L)=5L-L^2. The price of the firm’s output is equal to 1. Let’s assume the firm is a price taker on the product market but is a local monopsony for employment. Imagine that its marginal cost is given by 2+L. Imagine that labor supply is given by 1+L How much labor does the firm want to use? What will be the wage it pays? How many people will work if the government imposes a minimal wage of 2.25? How will this affect the firm’s profit? Calculate and compare before and after the introduction of the minimum wage.
please help
If the marginal product of labor is 50 per day, and if the market is $4.50, calculate the marginal revenue product.
Suppose that a firm is producing in the short run with output given by: Q = 64L - L2The firm hires labor at a wage of $26 per hour and sells the good in a competitive market at P = $40 per unit. Find the firm’s optimal use of labor.Enter as a value. ROUND TO THE NEAREST WHOLE NUMBER.
Explain it early I upvote
You are a labor economist trying to evaluate whether the labor market for computer scientists is competitive or monopsonistic. Based on previous research, you know that the production function for computers depends only on labor input: Y = -0.5L^2 + 10L; where Y is the output of computers and L is the quantity of labor used. The price of a computer is p = 2. You also know that the labor supply, as a function of the wage, for computer scientists is the following, where w is the wage per unit of labor: L = -10 + w. a. Find the equilibrium wages and employment (wc; Lc) that would prevail if the market for computer scientists were competitive. [Remember that a competitive firm takes the wage as given : that is, it assumes that the quantity of workers that it hires has no effect on the price of the next worker. (Of course, the equilibrium wage must equate demand and supply)].
B. Consider a firm who sells output at p=10 and has a short run production function Q(L)=20L-L2. Its wage rate function is w=40+2.5L. Suppose the firm is a monopsonist, how much labor will it hire to maximize profits?
The inverse labour demand curve of a monopsonist employer is W = 38,500 – 112L, where W is the annual salary and L is the number of workers hired. The labor supply is given by W = 10,700 + 100L. (a) The marginal expenditure equation is ME= . Do not include a comma in your answer. Please use capital letters (e.g. L not l) (b) To the nearest integer, the monopsonist would hire workers and, given that number of workers, the salary they would pay is, rounded to 2 decimal places (e.g. 4.12) . Do not include a comma in your answer.
Consider a competitive firm in both input and output markets. The production function for this firm is given by q = 10 (KL)^.2. The price of K is $1 and the price of the output is $5. Derive the demand for labor when K is variable.
The labour supply function faced by a business operating under monopsony in the labour market and in perfect competition in the goods and services market is as follows Ls = 10+0,5L. The production function of the firm is Q = L2-16L. What is the wage level that the firm will pay to the workers when the firm sells its goods for 5 dollar in the market?
Answer it correctly please. I ll rate accordingly with multiple votes. Typed answer only. In Market B, the market wage is w=20. Supply for labor is given by S(w)=8w, and demand for labor is D(w)=180-w. The price of output for the firms in this market is p=10. At the equilibrium, what is the marginal product of labor? (Just enter the number, no units)
In a purely competitive labor market (a), market labor supply S and market labor demand D determine the equilibrium wage rate Wc and the equilibrium number of workers Qc . Each individual competitive firm (b) takes this competitive wage Wc as given. Thus, the individual firm’s labor supply curve s = MRC is perfectly elastic at the going wage Wc . Its labor demand curve, d, is its MRP curve (here labeled mrp). The firm maximizes its profit by hiring workers up to where MRP = MRC. Area 0abc represents both the firm’s total revenue and its total cost. The green area is its total wage cost; the blue area is its nonlabor costs, including a normal profit—that is, the firm’s payments to the suppliers of land, capital, and entrepreneurship. This firm’s labor demand curve d in graph (b) slopes downward because: a. the law of diminishing marginal utility applies. b. the law of diminishing returns applies. c. the firm must lower its price to sell additional units of its product. d. the firm is a…