Company Z has the following data corresponding to the production function. Where (L) is theamount of the labor factor and (K) capital. Q=K0.4 L 0.6 a) Calculate the amount of production,applying the production function for each of the respective values of K and L.KLQ1080301605032070640901200a) Graph the amount of production obtained on the Y axis, and with the labor input on theХ аxisb) Draw isoquant lines for each level of production, placing capital on the Y axis and laboron the X axis, to better appreciate the displacement.

Company Z has the following data corresponding to the production function. Where (L) is the amount of the labor factor and (K) capital. Q=K0.4 L0.6 a) Calculate the amount of production, applying the production function for each of the respective values of K and L. K Q 10 80 30 160 50 320 70 640 90 1200 a) Graph the amount of production obtained on the Y axis, and with the labor input on the Х аxis b) Draw isoquant lines for each level of production, placing capital on the Y axis and labor on the X axis, to better appreciate the displacement.

Company Z has the following data corresponding to the production function. Where (L) is the amount of the labor factor and (K) capital. Q=K0.4 L0.6 a) Calculate the amount of production, applying the production function for each of the respective values of K and L. K Q 10 80 30 160 50 320 70 640 90 1200 a) Graph the amount of production obtained on the Y axis, and with the labor input on the Х аxis b) Draw isoquant lines for each level of production, placing capital on the Y axis and labor on the X axis, to better appreciate the displacement.

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

Consider the following production function: Q = 100L0.5K0.5 Subject to the budget constraint 5L + 10K = 75; where L is labour and K is capital. If the optimal quantities of labour and capital were employed, then the total output is approximately: a. 530 units b. 1371 units c. 2150 units d. 604 units
Maize is produced according to the production function q = 100(K°*L°) %3D Starting with a capital input of 4 and a labor input of 49, show that the marginal product of labor and the marginal product of capital are both decreasing. (i) (ii) Compute the marginal rate of technical substitution of labour for capital. (iii) Does this production function exhibit increasing, decreasing or constant returns to scale?
A small clothing manufacturer employs a production method that is approximated by the following production function: q=12KL², where L measures the number of labor hours and K measures the number of rental hours for the machines used in the clothing construction process. Does this production process exhibit increasing, decreasing, or constant returns to scale? Briefly explain your answer. The hourly wage rate for workers at this company is $15; and the rental cost on the machines is $75 per hour. The company has a total budget of $3,150 that it can allocate to cover weekly production costs. The goal of the company's owner is to maximize their output, subject to the constraint of their production budget. Determine the output-maximizing levels of labor and capital the owner will employ.
You are given the production function: Q(K,L)=10KαLβ What is the average product of labour, holding capital fixed at K? Simplify fully
The equation below is a production function, Q = (200)L + (100)K – (0.2)L2 – (0.1)K2 , where Q is output, L is labor and K is capital. What is the Marginal Product of Labor and capital of this function?
Consider the following production function when K is fixed. (This is a description of the figure: it shows a two-axis graph; in the horizontal axis we measure labor and in the vertical axis we measure meals; the graph of the production function is a line that intersects the vertical axis at a positive amount; this graph is a line with positive slope and passes through the point (4,300)). Can we say that the production function satisfies the law of decreasing marginal returns of labor?True False
Production function With a Cobb-Douglas production function of Y = K$L, What are the marginal product of capital and the marginal product of labor?
Consider the following production functions and match them to the word that describes their returns to scale. Production function A: F(L,K) = K²L Production function B: F(L,K) = 25K + 10L Production function C: F(L,K) = (KL)¹2 Production function D: F(L,K) = 5L² + L¹/2K1/2 Production Function A✔ Choose... Decreasing Production Function B Constant Production Function C Increasing Production Function D Choose.. +
For the production function Qs = K0.4L0.1 find the returns to scale, recall that a doubling of inputs that doulbes output is a CONSTANT returns to scale = 1.0 Please enter your response as a positive number with 1 decimal and 5/4 rounding (e.g. 1.15 = 1.2, 1.14 = 1.1).
Suppose that a firm's production function is given by the following relationship: Q = 2.5√/LK (i.e., Q = 2.5L0.5 K0.5) where is output, L is labor input, and K is capital input. What is the percentage increase in output if labor input is increased by 10%? (Assume that capital input is held constant.) What is the percentage increase in output if capital input is increased by 25%? (Assume that labor input is held constant.) What is the the percentage increase in output if both labor and capital are increased by 10%? 11
Consider a firm that produces a good using capital and labor. We denote by L the quantity of labor and by K the quantity of capital. In the short term, the firm has a fixed amount of capital K. The short-run production function of the firm is given by f (K; L). Graphically, we measure the amount of work on the abscissa and the output on the ordinate. The average product of labor is (a) the slope of the production function. (b) the area that is below the production function. (c) Both of the above answers are correct. (d) None of the above is correct.
A firm's production function is given by Q = 20L0.8 K0.2. At that moment, the firm sets = 1,000 and K = 1,000. Which of the following combinations of L and Klies on the same isoquant? L = 1,063.9; K = 698.7 L= 1,063.9; K = 698.7 L=698.7; K = 1,063.9 L = 1,302.3; K = 936.1 L 936.1; K 1,302.3