Managerial Economics: Applications, Strategies and Tactics (MindTap Course List)
Managerial Economics: Applications, Strategies and Tactics (MindTap Course List)
14th Edition
ISBN: 9781305506381
Author: James R. McGuigan, R. Charles Moyer, Frederick H.deB. Harris
Publisher: Cengage Learning
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Chapter 8, Problem 9E
To determine

To find:Estimated cost of 200th unit of output and percentage of learning at E.

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The cost function of a large railroad corporation is Y=10^7+T, where Y is the total cost of shipping in U.S. dollars and T is the tons shipped. Last year the company charged on average 90 cent for each ton of freight. Their annual shipments totaled 50 million tons. This year they are considering geographical expansion through the purchase of a smaller railroad corporation that last year shipped a total of 22 million tons. Economists estimated that the total cost function (for the merged corporations) will be Y=20^7+0.1T, while 10% more freight should be expected due to the better geographic coverage, at a price discounted by 10 cents. a) Which railroad realizes greater EOS? Use a numerical example or a graphic for proof. b) Show numerically that the large railroad should merge with the smaller one (calculate cost vs. revenue).
A study of the costs of electricity generation for a sample of 56 British firms in 1946-1947 yielded the following long-run cost function: (Source: Johnston, "Chapter 4," in Statistical Cost Analysis) AVC = 1.24 + 0.0033Q + 0.00000290² Q = output; measured in millions of kWh per year Z = plant size; measured in thousands of kilowatts where AVC = average variable cost (i.e., working costs of generation), measured in pence per kilowatt-hour (kWh). (A pence was a British monetary unit equal, at that time, to 2 cents U.S.) What is the long-run total variable cost function for electricity generation? 1.24 +0.0033 +0.0000029Q -0.000046Z 0.026Z 0.000182² Q Q Q ○ 0.0033 +20.0000029Q -0.000046 Z O 0.0033Q +20.00000290² - 0.000046 QZ O 1.24Q +0.0033Q² +0.0000029Q³ – 0.000046Q²Z – 0.026ZQ+0.00018Z²Q What is the long-run marginal cost function for electricity generation? 0.000046 QZ O 0.0033Q +20.0000029Q² +0.000046 QZ O 1.24 +0.0066Q+0.0000087Q² - 0.000092QZ – 0.026Z+0.00018Z2 O +0.0033…
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 20 40 60 80 100 1 Number of Panels a) Estimate from the graph i) the break-even points e) How would your answers for break-even points and maximum profit change if i) 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? Dollars
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