Suppose a bakery has 14 employees to be designated as bread bakers (B) and cake bakers (C), so that B +C= 14.Given the following production functions,y = 480.5 and x= c0.5an equation for the production possibilities frontier isy= 4/14-xGiven the following production functions,y = B and x= 5c°.5,an equation for the production possibilities frontier isy =

B + C = 14where B stands for bread bakers and C stands for cake bakers. Initial production functions…

Answered: Suppose a bakery has 14 employees to be…

ENGR.ECONOMIC ANALYSIS

14th Edition

ISBN:9780190931919

Author:NEWNAN

Publisher:NEWNAN

Chapter1: Making Economics Decisions

Section: Chapter Questions

Problem 1QTC

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Question 1: Consider the following production function that depends only on labor:Q = 81¹/2 1. Write a combination of input and output that are technically efficient. In other words, for what level of L and Q, is the technology efficient? 2. Write a combination of input and output that are technically inefficient. In other words, for what level of L and Q, is the technology inefficient? 3. Write a combination of input and output that are technically unattainable. In other words, for what level of I and Q, is the technology unattainable?
qUESTION 3 Please help me figure out which of the following multiple choice questions are correct. Please tell me which choices are correct and which are wrong
Consider the following production diagram: 12 10 A Capital 6 2 0 0 1 Labor 4 For each of the five labeled points (A, B, C, D, and E), determine whether the correct levels of labor and capital are being used. If the correct level is not being used, explain why, and what change should be made. Hint: Start by identifying the optimal point. Being able to compare to the optimal point will assist you in determining the changes that need to be made.
Let the production of Y use two factors K and L. The production function is given by: Y =√4?√9?. If the prices for capital and labor are the same, then show that the firm will use the same quantities of K and L.
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Assume an economy producing only two goods (shoes and computers) with a fixed amount of productive resources and technology and employing all its productive resources to the maximum.Production in this economy is subjected to the law of diminishing marginal returns and resourcesare assumed to be fully optimized. In addition, the cost of sacrificing shoes for computers andvice versa is 1. On the basis of the foregoing assumptions, answer the following questions: Why are points outside the frontier unattainable?
please help with question below, Explain the concept of increasing-opportunity-cost with constant returns to scale. In your answer, assume that more of the labor supply is allocated to production of labor-intensive good X and more of the capital stock is allocated to capital-intensive good Y.
QUESTION THREE: PRODUCER THEORY 1. Suppose the production function for automobiles is given by q = kl - 0.8k² - 0.21² where q represents the annual quantity of bicycles produced, k represents annual capital input, and I represents annual labor input. a) Suppose k=10; graph the total and average productivity of labor curves. At what level of labor input does this average productivity reach a maximum? How many cars are produced at that point? b) Again, assuming k=10, graph the MP curve. At what level of labor input does MP₁ = 0 c) Suppose capital inputs were increased to k-20. How would your answer to parts (a) and (b) change? d) Does the production of automobiles exhibit constant, increasing, or decreasing returns to scale? 2. Supposing that the firm in (1) is a competitive firm and its production function is y = 10 + (x - 1,000)¹/3. The price of the input x is w = 1. (a) Show that the firm's total cost curve is C(y) = 1,000 + (-10)³. (b) Show that the minimum of the marginal cost curve…
Problem 1 - Macroeconomics - please help.
An economy has 8 units of labor and 8 units of capital that are allocated between industry X, with the DRTS production function x = K^(1/4)L^(1/4), and industry Y, with the CRTS production function y = K^(1/2)L^(1/2). Derive and graph the Production Possibilities Frontier for this economy. All consumers believe X and Y are perfect complements with tastes U = min (Y, 2X). Calculate production levels that are consistent with tastes and show these in your diagram.
In economics and econometrics, the Cobb-Douglas production function is a particular functional form of ne production function, widely used to represent the technological relationship between the amounts of two r more inputs (particularly physical capital and labor) and the amount of output that can be produced by nose inputs. The function they used to model production is defined by, P(L, K) = 6LªK!-a where P is the total production (the monetary value of all goods produced in a year), L is the amount f labor (the total number of person-hours worked in a year), and K is the amount of capital invested (the onetary worth of all machinery, equipment, and buildings). Its domain is {(L, k)|L > 0, K > 0} because L nd K represent labor and capital and are therefore never negative. Show that the Cobb-Douglas production function can be written as P P(L, K) = 6LªK1-a → In K L In b+ a ln K
Now imagine that the production function in City B changes to G(L), such that the graphs below describe the outcome when the populations of the two cities remain the same as before the change. MPLA MPL, MPL2 MPL, F'(L) G'(L) LA LA1 L81 Answer the questions below with this new information.

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