Exam 25:Monopoly-Part A
Exam 6:Demand-Part A36 Questions
Exam 7:Revealed Preference-Part A53 Questions
Exam 7:Revealed Preference-Part B15 Questions
Exam 8:Slutsky Equation-Part A51 Questions
Exam 8:Slutsky Equation-Part B30 Questions
Exam 9:Buying and Selling-Part A75 Questions
Exam 9:Buying and Selling-Part B30 Questions
Exam 10:Intertemporal Choice-Part A61 Questions
Exam 10:Intertemporal Choice-Part B31 Questions
Exam 11:Asset Markets-Part A46 Questions
Exam 11:Asset Markets-Part B29 Questions
Exam 12:Uncertainty-Part A39 Questions
Exam 12:Uncertainty-Part B24 Questions
Exam 13:Risky Assets-Part A12 Questions
Exam 13:Risky Assets-Part B5 Questions
Exam 14:Consumers Surplus-Part A41 Questions
Exam 14:Consumers Surplus-Part B30 Questions
Exam 15:Market Demand-Part A98 Questions
Exam 15:Market Demand-Part B25 Questions
Exam 16:Equilibrium-Part A45 Questions
Exam 16:Equilibrium-Part B15 Questions
Exam 18:Auctions-Part A36 Questions
Exam 18:Auctions-Part B25 Questions
Exam 19:Technology-Part A48 Questions
Exam 19:Technology-Part B25 Questions
Exam 20:Profit Maximization-Part A49 Questions
Exam 20:Profit Maximization-Part B21 Questions
Exam 21:Cost Minimization-Part A78 Questions
Exam 21:Cost Minimization-Part B26 Questions
Exam 22:Cost Curves-Part A49 Questions
Exam 22:Cost Curves-Part B25 Questions
Exam 23:Firm Supply-Part A46 Questions
Exam 23:Firm Supply-Part B15 Questions
Exam 24: Industry Supply-Part A38 Questions
Exam 24: Industry Supply-Part B33 Questions
Exam 25:Monopoly-Part A71 Questions
Exam 25:Monopoly-Part B25 Questions
Exam 26:Monopoly Behavior-Part A33 Questions
Exam 26:Monopoly Behavior-Part B20 Questions
Exam 27:Factor Markets-Part A23 Questions
Exam 27:Factor Markets-Part B20 Questions
Exam 28:Oligopoly-Part A55 Questions
Exam 28:Oligopoly-Part B25 Questions
Exam 29:Game Theory-Part A33 Questions
Exam 29:Game Theory-Part B25 Questions
Exam 30:Game Applications-Part A28 Questions
Exam 30:Game Applications-Part B25 Questions
Exam 31:Behavioral Economics-Part A31 Questions
Exam 32:Exchange-Part A72 Questions
Exam 32:Exchange-Part B30 Questions
Exam 33:Production-Part A34 Questions
Exam 33:Production-Part B25 Questions
Exam 34:Welfare-Part A25 Questions
Exam 34:Welfare-Part B25 Questions
Exam 35:Externalities-Part A42 Questions
Exam 35:Externalities-Part B20 Questions
Exam 36:Information Technology-Part A24 Questions
Exam 36:Information Technology-Part B15 Questions
Exam 37:Public Goods-Part A21 Questions
Exam 37:Public Goods-Part B15 Questions
Exam 38:Asymmetric Information-Part A29 Questions
Exam 38:Asymmetric Information-Part B20 Questions
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A monopolist faces the demand function Q =7,000/(p +3) - 2.If she charges a price of p,her marginal revenue will be
Free
(Multiple Choice)
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Correct Answer:
C
The demand for Professor Bongmore's new book is given by the function Q =2,000 -100p.If the cost of having the book typeset is $7,000,if the marginal cost of printing an extra copy is $4,and if he has no other costs,then he would maximize his profits by
Free
(Multiple Choice)
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Correct Answer:
C
The demand for a monopolist's output is 6,000/(p + 3)2,where p is its price.It has constant marginal costs equal to $6 per unit.What price will it charge to maximize its profits?
Free
(Multiple Choice)
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Correct Answer:
D
Since a monopoly makes excess profits beyond the normal rate of return on investment,an investor is likely to get a higher rate of return in the stock market by investing in monopolistic rather than in competitive industries.
(True/False)
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A monopolist has the total cost function c(q)=750 + 5q.The inverse demand function is 140 - 7q,where prices and costs are measured in dollars.If the firm is required by law to meet demand at a price equal to its marginal costs,
(Multiple Choice)
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A major software developer has estimated the demand for its new personal finance software package to be Q =1,000,000P - 1.40 while the total cost of the package is C = 100,000 + 20Q.If this firm wishes to maximize profit,what percentage markup should it place on this product?
(Multiple Choice)
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The demand for a monopolist's output is 3,000/(p + 2)2,where p is the price it charges.At a price of $3,the elasticity of demand for the monopolist's output is
(Multiple Choice)
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A profit-maximizing monopolist has the cost schedule c(y)= 40y.The demand for her product is given by y = 600/p4,where p is her price.Suppose that the government tries to get her to increase her output by giving her a subsidy of $21 for every unit that she sells.Giving her the subsidy would make her
(Multiple Choice)
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A monopolist will always equate marginal revenue and marginal cost when maximizing profit.
(True/False)
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A profit-maximizing monopoly faces an inverse demand function described by the equation p(y)=30 - y and its total costs are c(y)=5y,where prices and costs are measured in dollars.In the past it was not taxed,but now it must pay a tax of 2 dollars per unit of output.After the tax,the monopoly will
(Multiple Choice)
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A firm has invented a new beverage called Slops.It doesn't taste very good,but it gives people a craving for Lawrence Welk's music and Professor Johnson's jokes.Some people are willing to pay money for this effect,so the demand for Slops is given by the equation q=14 - p.Slops can be made at zero marginal cost from old-fashioned macroeconomics books dissolved in bathwater.But before any Slops can be produced,the firm must undertake a fixed cost of $54.Since the inventor has a patent on Slops,it can be a monopolist in this new industry.
(Multiple Choice)
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A firm has discovered a new kind of nonfattening,non-habit-forming dessert called zwiffle.It doesn't taste very good,but some people like it and it can be produced from old newspapers at zero marginal cost.Before any zwiffle could be produced,the firm would have to spend a fixed cost of $F.Demand for zwiffle is given by the equation q = 20 - p.The firm has a patent on zwiffle,so it can have a monopoly in this market.
(Multiple Choice)
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A profit-maximizing monopoly faces an inverse demand function described by the equation p(y)- 40 - y and its total costs are c(y)= 7y,where prices and costs are measured in dollars.In the past it was not taxed,but now it must pay a tax of 6 dollars per unit of output.After the tax,the monopoly will
(Multiple Choice)
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A monopolist faces a downward-sloping demand curve and has fixed costs so large that when she maximizes profits with a positive amount of output,she earns exactly zero profits.At this positive,profit-maximizing output,
(Multiple Choice)
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A monopolist faces the demand curve q =90 -p/2,where q is the number of units sold and p is the price in dollars.She has quasi-fixed costs,C,and constant marginal costs of $20 per unit of output.Therefore her total costs are C + 20q if q 0 and 0 if q = 0.What is the largest value of C for which she would be willing to produce positive output?
(Multiple Choice)
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A profit-maximizing monopolist faces a demand function given by q =1000 -20p,where p is the price of her output in dollars.She has a constant marginal cost of 20 dollars per unit of output.In an effort to induce her to increase her output,the government agrees to pay her a subsidy of $10 for every unit that she produces.She will
(Multiple Choice)
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The demand for Professor Bongmore's new book is given by the function Q =5,000 - 100p.If the cost of having the book typeset is $9,000,if the marginal cost of printing an extra copy is $4,and if he has no other costs,then he would maximize his profits by
(Multiple Choice)
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A computer software firm has developed a new and better spreadsheet program.The program is protected by copyrights,so the firm can act as a monopolist for this product.The demand function for the spreadsheet is q = 50,000-100p.Any single consumer will want only one copy.The marginal cost of producing and distributing another copy and its documentation is just $10 per copy.If the company sells this software at the profit-maximizing monopoly price,the number of consumers who would not buy the software at the monopoly price but would be willing to pay at least the marginal cost is
(Multiple Choice)
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A monopolist faces the demand curve q=90 - p/2,where q is the number of units sold and p is the price in dollars.He has quasi-fixed costs,C,and constant marginal costs of $20 per unit of output.Therefore his total costs are C+20q if q 0 and 0 if q = 0.What is the largest value of C for which he would be willing to produce positive output?
(Multiple Choice)
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Peter Morgan sells pigeon pies from his pushcart in Central Park.Due to the abundant supplies of raw materials,his costs are zero.The demand schedule for his pigeon pies is p(y)= 80 - y/4.What level of output will maximize Peter's profits?
(Multiple Choice)
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