Question 1:
a. is the relationship between economies of scale and a natural monopoly?
b. What are network effects? How do they contribute to economies of scale?
c. Draw a graph that illustrates the dilemma of regulation for a natural monopoly. On the graph, show the:
(a) "socially optimal" price; (b) "fair-return" price; and (c) profit-maximizing price for the unregulated monopolist.
d. The demand for a monopoly is P = 80 -0.2QD. At what output level would the monopoly maximize total revenues? What is the firm's marginal revenue? What is the equilibrium price and quantity in the monopoly market when MC=20?
Question 2:
a. "Perfect competition or monopoly industries will tend to be one-price industries. Monopolistic competition, however, is a multiprice industry." Explain.
b. What are types of firms that exemplify monopolistic competition?
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)
Output
|
Total Cost
|
Marginal Cost
|
Quantity demanded
|
Price
|
Marginal revenue
|
0
|
$75
|
|
0
|
$180
|
|
1
|
120
|
$
|
1
|
165
|
$
|
2
|
135
|
|
2
|
150
|
|
3
|
165
|
|
3
|
135
|
|
4
|
210
|
|
4
|
120
|
|
5
|
270
|
|
5
|
105
|
|
6
|
345
|
|
6
|
90
|
|
7
|
435
|
|
7
|
75
|
|
8
|
540
|
|
8
|
60
|
|
9
|
660
|
|
9
|
45
|
|
10
|
795
|
|
10
|
30
|
|
c. Assume that the short-run cost and demand data given in the table below confront a monopolistic competitor selling a given product and engaged in a given amount of product promotion. Compute the marginal cost and marginal revenue of each unit of output and enter these figures in the table.
(i) At what output level and at what price will the firm produce in the short run? What will be the total profit?
(ii) What will happen to demand, price, and profit in the long run?
Question 3:
a. Consider the following payoff matrix in which the numbers indicate the profit in millions of dollars for a duopoly.
![2061_Exemplify monopolistic competition.png](https://secure.tutorsglobe.com/CMSImages/2061_Exemplify%20monopolistic%20competition.png)
(i) Does this game have a dominant strategy equilibrium? If so, what is it?
(ii) Can you find a set of choices such that no firm would wish to change its mind given the choice of the other firm
b. Explain in nontechnical terms why oligopolistic prices may tend to be inflexible.
c. Why is there emphasis on non-price competition in oligopoly?
Question 4:
a. Consider the following supply and demand graph for a public good.
![67_Exemplify monopolistic competition1.png](https://secure.tutorsglobe.com/CMSImages/67_Exemplify%20monopolistic%20competition1.png)
(i) What does point c represent?
(ii) What does the line segment ef at output Q3 represent?
(iii) At what output level is there an under allocation of resources to the production of this public good?
b. Evaluate: "Pollution is undesirable. Therefore, all pollution should be banned."
Question 5:
(a) What is the median-voter model and what are two implications from it?
(b) Evaluate: "A tax system in which those with higher incomes pay higher amounts of taxes is progressive."
(c) Answer the next three questions on the basis of the following data:
Taxable income Total tax
S5,000 50
10,000 500
15,000 1,000
20,000 2,000
25,000 4,000
30,000 8,000
(i) What will your average tax rate be if your taxable income is $25,000?
(ii) If your taxable income increases from $15,000 to $20,000, what will your marginal tax rate be?
(iii) What type of tax is represented by the tax schedule (regressive, proportional, or progressive)