You are a magazine publisher. You are midway through a one-year rental contract for your factory that requires you topay $600,000 per month, and you have contractual labor obligations of $1,500,000 per month that you can't get out of.You also have a marginal printing cost of $$2.00 per magazine as well as a marginal delivery cost of $$1.40 permagazine.Suppose sales fall by 25 percent from 1,500,000 magazines per month to 1,125,000 magazines per month.The average fixed cost per magazinerounded to two decimal places.)The marginal cost per magazinefrom $ per magazine to $☐ per magazine. (Enter your responses

Understanding Marginal Cost in Magazine Production: Beyond the Sticker PriceWhile the price you see…

Answered: You are a magazine publisher. You are…

ENGR.ECONOMIC ANALYSIS

14th Edition

ISBN:9780190931919

Author:NEWNAN

Publisher:NEWNAN

Chapter1: Making Economics Decisions

Section: Chapter Questions

Problem 1QTC

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Assume there is a linear isoquant where the input combination K = 10, L = 0 produces Q = 100. Assume that this isoquant has a MRTS (marginal rate of technical substitution) such that an increase in L by 1 unit requires the firm to give up – ½ unit of K. Assume PL = $1 and PK = $1. What is the smallest total cost necessary to produce Q = 100? $20 $10 $50 $100
Assume there is a linear isoquant where the input combination K = 10, L = 0 produces Q = 100. Assume that this isoquant has a MRTS (marginal rate of technical substitution) such that an increase in L by 1 unit requires the firm to give up – ½ unit of K. Assume PL = $1 and PK = $1. What is the smallest total cost necessary to produce Q = 100?
An ag firm is looking to produce 30 units of output. If the firm were to operate at the least-cost level of inputs to reach 30 units of output and their rental rate on capital equals $50 per hour while their wage rate equals $10 per hour, what is the total cost for the firm for operation at that level?
13) A firm's total cost function is TC = 0.5Q², where Q is the output level. What is the returns to scale of the firm's production function? A) Increasing returns to scale. B) Decreasing returns to scale. C) Constant returns to scale. D) Negative returns. E) None of the above.
Please answer in detail according to the picture. Show that the cost function is homogeneous of degree 1/(α+β) in output. How do the returns to scale (degree of homogeneity of the production function) relate to the propertiesof the cost function? Does this make sense to you? Explain clearly why.
Given the following data on input and output levels. Suppose the output price is $5 and input price is $10. Find the values of AVP and MVP when X = 4: X 0 2 4 6 8 10 12 Y 0 100 250 450 600 700 750 $312.50 and $375 $20 and $375 $265.50 and $475 $20 and $750
Let us consider the cost implications of the short-run production schedule from assignment number 7, where capital was fixed at 2 units of capital. Labor: 0 1 2 3 4 5 6 7 8 9 Output: 0 6 24 60 120 170 210 240 260 270 In this scenario, since we only have two inputs (Capital and Labor), and since the amount of capital is fixed, the cost of total cost capital would also be Total Fixed Cost (TFC) and since labor is variable, the total cost of labor would be Total Variable Cost (TVC). In that context, assume that the cost of capital is $40 per unit per period, while the cost of labor (or wage rate) is also $30 per unit of labor per period. (a) Use this information set up a diagram (using excel) that shows total cost (TC) and total variable cost (TVC) of the firm per period in the short run with the level of output on the horizontal axi
Making dresses is a labor-intensive process. Indeed, the production function of a dressmaking firm is well described by the equation Q = L − L2∕800, where Q denotes the number of dresses per week and L is the number of labor hours per week. The firm’s additional cost of hiring an extra hour of labor is about $20 per hour (wage plus fringe benefits). The firm faces the fixed selling price, P = $40. Over the next two years, labor costs are expected to be unchanged, but dress prices are expected to increase to $50. What effect will this have on the firm’s optimal output? A- Increase B- Decrease C- No Effect
Q3, A firm operates with the following Cobb-Douglas production function where Q is output, L is labor hours per week, and K is machine hours per week. Cobb-Douglas Production Function: Q = 5(L1/3K2/3) The firm intends to produce 5,000 units of output per week by contracting employees for $40 per hour and renting machinery for $10 per hour. Determine the cost minimizing combination of labor and capital for the firm. Based on your solution in part (a), calculate the firm’s total cost of producing 5,000 units of output per week.
The short run production function of a competitive firm is given The short-run production function of a competitive firm is given by f (L) = 6L2/3, where L is the amount of labor it uses. (For those who do not know calculus—if total output is aLb, where a and b are constants, and where L is the amount of some factor of production, then the marginal product of L is given by the formula abLb−1.) The cost per unit of labor is w = 6 and the price per unit of output is p = 3. (a) Plot a few points on the graph of this firm’s production function and sketch the graph of the production function, using blue ink. Use black ink to draw the isoprofit line that passes through the point (0, 12), the isoprofit line that passes through (0, 8), and the isoprofit line that passes through the point (0, 4). What is the slope of each of the isoprofit lines? (b) How many units of labor will the firm hire? (c) Suppose that the wage of labor falls to 4, and the price of output…
You are a newspaper publisher. You are in the middle of a one-year rental contract for your factory that requires you to pay $600,000 per month, and you have contractual labor obligations of $1,250,000 per month that you can’t get out of. You also have a marginal printing cost of $0.35 per paper as well as a marginal delivery cost of $0.10 per paper. Instructions: Round your answers to 2 decimal places. c. What happens to the minimum amount that you must charge to break even on these costs? It increases from $...........per paper to $2.76. what is the price for paper?
Assume there is a linear isoquant where the input combination K = 10, L = 0 produces Q = 100. Assume that this isoquant has a MRTS (marginal rate of technical substitution) such that an increase in L by 1 unit requires the firm to give up – ½ unit of K. Assume PL= $1 and PK = $1.What is the smallest total cost necessary to produce Q = 100?

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