A production function has two inputs: domestic labor (Edom) and foreign labor (Efor.) The market is originally in equilibrium as shown below, and the production budget is fixed. Suppose a shock occurs that increases the marginal product of domestic labor. Assuming no changes in domestic or foreign wages, what will happen to the quantities of domestic and foreign labor employed? Initial long run equilibrium (prior to shock):

A production function has two inputs: domestic labor (Edom) and foreign labor (Efor.) The market is originally in equilibrium as shown below, and the production budget is fixed. Suppose a shock occurs that increases the marginal product of domestic labor. Assuming no changes in domestic or foreign wages, what will happen to the quantities of domestic and foreign labor employed? Initial long run equilibrium (prior to shock):

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

In the short run one half of the labour force has high skills and one half low skills (in terms of Figure 13.2 this means that the short-run supply curve is vertical at 0.5). The relative demand for the high-skill workers is given by W = 100×0.4×(1− f), where W is the wage premium and f is the fraction that is skilled. The premium is measured in percent. (a) Illustrate the supply and demand curves graphically, and compute the skill premium going to the high-skill workers in the short run by solving the two equations. (b) If demand increases to W = 100 × 0.6 × (1 − f) what is the new premium? Illustrate your answer graphically. Figure 13.2
Consider an economy with production function given by Y = AK0:5L0:5 where A is the total factorproductivity (TFP), K is the capital stock and L is the labor input. For simplicity assume capital is xed and equal to 1. Assume A=100.a. Write the rm's problem of choosing labor demand. Derive the demand for labor as a functionof the real wage.b. Assume labor supply is inelastic and xed at L= 100. Find the equilibrium values of the wageand the employment level for this economy. Display graphically the labor supply and the labordemand curves. Carefully label your graph.c. Suppose the economy faces a positive productivity shock and TFP is now A=200. Displaygraphically the new labor demand function. What are the equilibrium values of employment andthe real wage?d. Compute the total output when A=100 and when A=200. What is the output's growth rate?Compare that growth rate with the growth rate in A. How does the growth rate of output percapita compares to the growth rate in A? Explain…
solve this question
Derive the long-run TC, MC, and AC from the production function Q= (L^a)(K^b) assuming that the prices of K and L (r,w) are both 1
= $30 and wage rate Let the production function be given by: q = 10(L^2)K, with rental rate v W = $20. 1. How much K and L are employed to produce 11,250 units of output? 2. Suppose that the firm wants to increase output to 19, 440 units of output, now how much K and Lare employed to produce with minimize cost? 3. Suppose that in the short run the amount of capital is fixed at K = 10, what is the firm short run fixed cost? 4. Suppose that in the short run the amount of capital is fixed at K = 10, what is the short run total cost of producing 900 units of output?
Calculate the labor and capital share of output: Y=ALαK1-α A= 1.5 α= 0.5 L=Labor K= Capital Factor Markets: Labor Supply (L^S)= 100 Labor Demand (L^D)= 200-5(W/P) Supply of Capital (K^S) = 100 Demand for Capital (K^D)= 200-4(R/P) (W/P)= real wage rate (R/P)= real rental rate
Consider an economy where the aggregate production function is given by F(K, L) = 4VKL. All markets are competitive. Suppose the supply of capital and labor are given by K = 4 and L = 7.Compute the equilibrium real wage. Please round your answer to two decimal places. Type your answer.
Assume that a shirt manufacturer faces a Cobb-Douglas production function, q 4K0.5 10.5 where q is output per period, L is labor, K is capital. The market price of labor (w) is $100 per unit and the price of capital (r) is $200 per unit. a. b. Specify the short-run MP, and AP, functions and illustrate these functions graphically for L = 10 to 60 units (assume that the level of capital (K) is 9; use increments of 10 units of labor). Explain if this production function has diminishing returns. Given the input prices above, specify the firm's short-run total and per-unit cost functions (no graphs are required).
Given that the inputs are not perfect substitutes nor perfect compliments. A firm employs x amount of workers and has x amount of machines. How the firm would react if wages increase in the short and long term given that the firm wants to keep its output constant? New machines can be ordered within 6 months.