An automotive manufacturer uses 200,000 radialtires per year for its new car series. The companymakes its own tires, which it can produce at a rate of800 per day. The cars are assembled uniformly overthe entire year. The holding cost is $10 per tire peryear. The machine setup cost for a production run oftires is $70. The firm operates 260 days per year.What is the annual carrying cost when the economicproduction quantity is 8,533 tires? Select the closestanswer.1) $42,665(2) $1,641(3) $3,2824$262,554

Production cost in economics refers to the expenses incurred by a firm in the process of producing…

Answered: An automotive manufacturer uses 200,000…

ENGR.ECONOMIC ANALYSIS

14th Edition

ISBN:9780190931919

Author:NEWNAN

Publisher:NEWNAN

Chapter1: Making Economics Decisions

Section: Chapter Questions

Problem 1QTC

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production function is Q = An orange grower has discovered a process for producing oranges that requires two inputs. The min{2x1, x2}, where x₁ and x2 are the amounts of inputs 1 and 2 that he uses. The prices of these two inputs are w₁ = 5 and w₂ = = 2, respectively. The minimum cost of producing 140 units is (a) $980 (b) $630 (c) $1400 (d) $280 (e) $700
Owen conner works part time packaging software for a local distribution company in indiana. The annual fixed cost is $15,000 for this process, direct labor is $4.00 per package, and material is $5.00 per package. The selling price will be $15.00 per package. How much revenue do we need to take in before breaking even? What is the break even point in units?
Last year, a company introduced a new version of its main product. The product costs $24002400 to develop (i.e. the start up costs) and $3535 to manufacture each product. Do all the following problems on your page: i) Give a linear equation in the form C(n)=mn+bC(n)=mn+b that gives the total cost to produce nn of these products. Give your answer in function notation. No steps or work are required, just give the function. ii) Find the total cost to produce n=3500n=3500 of these products. Show what numbers you used in your arithmetic calculations. Use function notation in your work. Answer in a complete sentence form with units and context. iii) If the company has $5315053150, how many of these items can be produced? Use function notation in your work. Answer in a complete sentence form with units and context.
Engineering economy: The fixed costs incurred by the engineering department are $280,000 per year. Variable costs are 20% of the annual revenue. If annual revenue is $560,000, determine the annual profit or loss.
Give an example of the Equivalent Annual Operating Cost?
A company is planning to manufacture snowboards. The fixed costs are $125 per day and the total costs are $5,786 per daily output of 19 boards. What is the average costs per board tend to as production increases?
If he wants the average cost of production to be $1, how many lures would he e) have to produce in one month? e)_ If he wants to make a profit of at least $4000 per month, what is the f) minimum number of lures he would have to produce if he sells every lure he produces for $4? f)_
A dining room set costs $400, less 30% and 10%. The overhead costs are 25% of cost and operating profit is 30% of cost. What is the break-even price of the set?
Sally Statistics is implementing a system of statistical process control (SPC) charts in her factory in an effort to reduce the overall cost of scrapped product. The current cost of scrap is $X per month. If a 75% learning curve is expected in the use of the SPC charts to reduce the cost of scrap, what would the percentage reduction in monthly scrap cost be after the charts have been used for 6 months? (Hint: Model each month as a unit of production.)
Suppose that the production function takes the form X = min(10L, 5K) and that a competitive firm faces a wage rate of £60 per week and a weekly capital rental of £32. (a) How much must the firm spend to produce 100 units of output, and what is the average cost of production when X = 100? (b) What is the incremental cost of producing the 101st unit of output? (c) What happens to the cost of producing 100 units of output if the wage rate and the rental cost of capital rise by 25 per cent each? What happens to the average and marginal cost? (d) What happens to the cost of producing 100 units of output if the wage rate increases by £1, or if the cost of capital increases by £1?

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