A company that produces brass hardware for doors has the ability to produce up to 6,500 hinges per week but then is unable toproduce doorknobs. Or it can produce up to 650 doorknobs per week but then is unable to produce any hinges.In the graph below, use the straight-line tool to draw the company's production possibilities frontier, where the quantities are per week(do not use the point tool to plot endpoints). Then use the point tool to plot a point to indicate the company's maximum output where itis producing exactly three times as many hinges as doorknobs.To refer to the graphing tutorial for this question type, please click here.Quartity ofinge000750000040000001001000Quartity of doorknot

Given That a company that produces brass hardware for doors has the ability to produce up to 6,500…

Answered: A company that produces brass hardware…

ENGR.ECONOMIC ANALYSIS

14th Edition

ISBN:9780190931919

Author:NEWNAN

Publisher:NEWNAN

Chapter1: Making Economics Decisions

Section: Chapter Questions

Problem 1QTC

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19. A moving company requires one van and two workers in one hour to do one task. If labour cost is $20/hour per worker and renting a van costs $40/hour. What is the total cost of cost- minimizing input combination if the company wishes to do 20 tasks? Depict the scale and substitution effects if the wage decreases to $15/hour if the total cost does not change.
When it comes to the question on how long the short run is (in the context of production and cost), economists say that the short run is. Calculated by multiplying price and quantity measured in days or weeks context dependent and is given by the time it takes to change the quantity of an input given by the time it takes for the management of a company to make decisions
Please explain how you decide what level of outputs you produce given a fixed level of an input. Show this on a graph.
1. The following production function is used to produce wheat, q, from capi- tal, K, and labour, L: q = f(K, L) = «³K/3 + B³L/3 a) Describe the role of a and B in this production function. b) Derive the slope of an isoquant for this production function and in- terpret your result. Draw the isoquant in (K L) space, labeling where appropriate. The drawing does not need to be exact, but the curvature needs to be approximately correct. Explain why under- standing the curvature is so important. | c) Does this production function follow the "Law of Diminishing Marginal Returns"? Show your work and explain your answer.
What is a diseconomy of scale and what is an economy of scale? What modifications would you make to your current home gardening production if you intended to achieve economies of scale? Clarify why
please show graphs and table thank you
uppose a Cobb-Douglas Production function is given by the following:P(L,K)=60L^0.8K^0.2where LL is units of labor, KK is units of capital, and P(L,K) is total units that can be produced with this labor/capital combination. Suppose each unit of labor costs $900 and each unit of capital costs $3,600. Further suppose a total of $900,000 is available to be invested in labor and capital (combined).A) How many units of labor and capital should be "purchased" to maximize production subject to your budgetary constraint?Units of labor, LL = Units of capital, KK = B) What is the maximum number of units of production under the given budgetary conditions? (Round your answer to the nearest whole unit.)Max production = units
8.8
In this week’s journal entry, you are asked to reflect on the concept of economies of scale. There are many ways to define economies of scale, but the most straightforward explanation is as follows: The more you make of something, the less it costs. Walmart is truly a behemoth in the retail industry; aside from Amazon, there are few competitors that have become such dominant forces in the marketplace. How might economies of scale pose a threat to existing smaller competitors? Look around your own community. Has Walmart had an impact on smaller businesses in your area? https://sway.office.com/yw6F8tEDRmKwGA6G?ref=Link
13. Suppose you have a production technology given by f(x1,x2) = min{2æ1, x2} and you are producing at the point where x1 = 10 and x2 = 20.
13. Suppose you have a production technology given by f(x1, x2) = min{2x₁, x2} and you are producing at the point where x₁ = 10 and x₂ = 20. (a) Explain in words what we mean (generally) by the ‘marginal product' of an input in production. (b) For the production technology in this question and the initial point x₁ = 10 and x2 = 20, what is the marginal product of a small increase in input 1? (c) Suppose input 2 increases and you are now at the initial point x₁ = 10 and x2 = 30. Relative to your answer in part (b), does the marginal product of input 1 decrease, increase, or stay constant? Explain briefly.
Labor Total Production Marginal Production Average Production 0 0 2 30 4 10 6 20 8 200 10 25 In the above table, the marginal production and the average production of the 7th and 8th workers (the values in the row for the 8th worker) are, respectively: Group of answer choices 80; 25 20; 25 80; 100 25; 25 40; 25 25; 200

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