Your company is contemplating bidding on an RFP (Request For Proposal) to produce 100,000 units of a specialized part. Suppose, however, that the requesting company really needs only 90,000 units of the part. Also assume that, because the part is specialized, potential suppliers do not yet possess the machines and factories needed to produce it and that overhead expenses involved in production have yet to be incurred. Suppose the average costs of all potential suppliers are as follows: Units 90,000 100,000 True or False: The requesting company can solicit lower bids by requesting 100,000 units as opposed to 90,000. O True Average Total Cost (Dollars Per Unit) 4 3 O False

Your company is contemplating bidding on an RFP (Request For Proposal) to produce 100,000 units of a specialized part. Suppose, however, that the requesting company really needs only 90,000 units of the part. Also assume that, because the part is specialized, potential suppliers do not yet possess the machines and factories needed to produce it and that overhead expenses involved in production have yet to be incurred. Suppose the average costs of all potential suppliers are as follows: Units 90,000 100,000 True or False: The requesting company can solicit lower bids by requesting 100,000 units as opposed to 90,000. O True Average Total Cost (Dollars Per Unit) 4 3 O False

Survey Of Economics

10th Edition

ISBN:9781337111522

Author:Tucker, Irvin B.

Publisher:Tucker, Irvin B.

Chapter6: Proudction Costs

Section: Chapter Questions

Problem 8SQP

See similar textbooks

Similar questions

A recent engineering was given the job of determining the best production rate for a new type of casting in a foundry. After experimenting with many combinations of hourly production rates and total production cost per hour, he summarized his findings in table below (column 2). The engineering then talked to the firm’s marketing specialist, who provided estimates of selling price per casting as a function of production output (see table 1 column 3). There are 8,760 hours in a year. What production rate would you recommend to maximize total profits per year? a) 100 ; b) 200 ; c) 300 ; d) 400 ; e) 500 show the computation how to solve it.
A recent engineering was given the job of determining the best production rate for a new type of casting in a foundry. After experimenting with many combinations of hourly production rates and total production cost per hour, he summarized his findings in table below (column 2). The engineering then talked to the firm’s marketing specialist, who provided estimates of selling price per casting as a function of production output (see table 1 column 3). There are 8,760 hours in a year. What production rate would you recommend to maximize total profits per year? a) 100 ; b) 200 ; c) 300 ; d) 400 ; e) 500 Show handwritten solutions.
For 9 units of a product, a manufacturer's cost is C(9) dollars and revenue is R(g) dollars, with C(500) = 7500, R(500) = 9800, MC(500) = 15 and MR(500) = 25 . (a) What is the profit or loss at 4 500 ? The is (b) If production is increased from 500 to 501 units, by approximately how much does profit change? The change in profit is
Your boss is the director of reporting for the Athens County Construction Agency (ACCA). It has been his job to track the cost of construction in Athens County. Twentyfive years ago, he created the ACCA Cost Index to track those costs. Costs during the first year of the index were $14 per square foot of constructed space (the index value was set at 100 for that first year). This year a survey of contractors revealed that costs were $70 per square foot. (a) What index number will your boss publish in his report for this year? (b) If the index value was 500 last year, what was the cost per square foot last year?
Cost, revenue, and profit are in dollars and x is the number of units. A firm knows that its marginal cost for a product is МС- 4x+ 25, that its marginal revenue is MR%3D 75 - 6х, and that the cost of production of 60 units is $8,880. (a) Find the optimal level of production. units (b) Find the profit function. P(x) = (c) Find the profit or loss at the optimal level.
A recent engineering was given the job of determining the best production rate for a new type of casting in a foundry. After experimenting with many combinations of hourly production rates and total production cost per hour, he summarized his findings in (table 1). The engineering then talked to the firm’s marketing specialist, who provided estimates of selling price per casting as a function of production output (see table 2). There are 8,760 hours in a year. What production rate would you recommend to maximize total profits per year? Table 1 Total cost per hr Casting production per hr $1,000 100 $2,600 200 $3,200 300 $3,900 400 $4,700 500 Table 2 Selling price / casting Casting production per hr $20.00 100 $17.00 200 $16.00…
A company makes solar panels. The company's revenue function, in dollars, is R(n) =10n, where n is the number of panels produced. The cost function is C(n) 100 (2)30. R and C are shown on the graph below. 1000 800 600 400 200 1 20 40 60 80 100 in Number of Panels a) Estimate from the graph i) the break-even points ii) the number of panels that should be produced for maximum profit b) Write the equation for the profit function P. c) Graph P. d) Use your graph of P to estimate the number of panels that give maximum profit. e) How would your answers for break-even points and maximum profit change if ) the number of dollars of revenue per panel is increased slightly? ii) the cost function is changed to C(n) 100(2)35? f) What does the number that was changed in part e) ii) represent?| %3D Dollars
Assume that it costs a company approximately C(x) = 400,000 + 140x + 0.003x? dollars to manufacture x smartphones in an hour. (a) Find the marginal cost function. 400,000 – 0.000009 Use it to estimate how fast the cost is increasing when x = 10,000. 2$ per smartphone Compare this with the exact cost of producing the 10,001st smartphone. The cost is increasing at a rate of $ per smartphone. The exact cost of producing the 10,001st smartphone is $ Thus, there is a difference of $ (b) Find the average cost function C and the average cost to produce the first 10,000 smartphones. C(x) = C(10,000) = $ (c) Using your answers to parts (a) and (b), determine whether the average cost is rising or falling at a production level of 10,000 smartphones. -Select--- at a production level of 10,000 smartphones. The marginal cost from (a) is --Select--- than the average cost from (b). This means that the average cost is
A manufacturer of Chocolate has a fixed cost of Tk.60000 and variable cost is Tk.7 perproduced Chocolate. Selling price is Tk.10 per Chocolate.Requirement- At what number of units will break even occur and At what sales (revenue) volume will break occur?
A heavy equipment manufacturing company has produced its first unit using 3500 hours and $300,000 overhead cost. The next unit, i.e. the second unit took 3300 hours. Overhead cost for this unit was $200,000. Suppose the labor was $20 per hour. Being the production manager, you need to decide what would be the total production costs for additional 10 units after the completion of the second unit. Round the final amount to nearest integer. $1,597,832 C$1,003,183 (DNone of the above
A company produces two different versions of a certain product. Let q₁ indicate the amount produced of the first version. The cost function c(q₁) for the first version (expressed in euros) can be described by the equation c(q₁) = 9₁ · √√0.59² +59₁ 10 a) For which value(s) of q₁ is the instantaneous rate of change of the cost function equal to 1.75? You may use the graphical calculator to find zeros of a polynomial function if needed. b) Using the result from a), give a precise economic meaning for the instantaneous rate of change of 1.75. We now denote 92 as the amount produced of the second version. The equation of the cost function c(9₂) for the second version is unknown. We do know that the current cost for a production of 2 units of the second version is 50 monetary units and that the elasticity of the cost in terms of the produced amount when 92 = 2 is equal to 1.88. c) Give a linear approximation ƒ of the cost function c(9₂) for production amounts close to q₂ = 2.
A cost function is given. C(q) = 3600 + 5q-0.02q² + 0.00039³ (a) Find the average cost and marginal cost functions. +5 -0.02q +0.0003q average cost 3600 9 marginal cost 5 -0.04q+0.0009q (b) Use graphs of the functions in part (a) to estimate the production level that minimizes the average cost. (Round your answer to the nearest integer.) 194 ✓ units (c) Use calculus to find the minimum average cost. (Round your answer to two decimal places.) $ 32.41 X (d) Find the minimum value of the marginal cost. (Round your answer to two decimal places.) $ 4.56