Deck 17: Business Strategy and Oligopoly

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Question
The price-effect of an increase in production refers to the extra profit an oligopolist receives from outputting one extra unit.
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An oligopoly is a market with a few sellers, each offering a similar or identical product.
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In the case of oligopoly markets, self-interest prevents cooperation and leads to an inferior outcome for the parties involved.
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Total profit for an oligopolist is more than that of a perfectly competitive firm.
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The game that oligopolists play in trying to reach the monopoly outcome is similar to the game that the two prisoners play in the prisoners' dilemma.
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Larger cartels have a greater probability of reaching the monopoly outcome than do smaller cartels.
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When oligopolists collude and act like a monopoly, they charge a price above marginal cost.When they act independently, they charge a price equal to marginal cost.
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A deadweight loss to society always occurs in a market when the price is higher than the marginal cost.
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In the prisoner's dilemma game, the dominant strategy is for each player to not confess.
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When oligopolists cooperate, they end up producing a total quantity that is closer to the social optimum.
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When prisoners' dilemma games are repeated over and over, sometimes the threat of penalty causes both parties to cooperate.
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Oligopolies can end up looking like competitive firms if the number of firms is large and they do not cooperate.
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Game theory is used to study oligopoly, but is not needed in the study of competitive and monopoly markets.
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If all the oligopolists in a market collude to form a cartel, total profit for the cartel is less than that of a monopolist.
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A collusive agreement over the quantity of output is difficult for firms to maintain because each firm has a profit incentive to break the agreement and increase production.
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The story of the prisoners' dilemma contains a general lesson that applies to any group trying to maintain cooperation among its members.
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In a competitive market, strategic interactions among the firms are not important.
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When an oligopolist decreases production, it is likely that the output effect is less than the price effect.
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When deciding whether the market is an oligopoly or not, there is no magical number of firms that defines an oligopoly.
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In an oligopoly, the actions of any one market participant can have an impact on the marginal revenue of other participants.
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If the output effect is larger than the price effect, an oligopolist will decrease production.
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If the prisoners' dilemma game is repeated, the co-operate outcome can be supported as an equilibrium.
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The collective action problem (where everyone is better off if action is coordinated, but free riding on the actions of others is possible) is an example of a prisoners' dilemma game.
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If duopolists individually pursue their own self-interest when deciding how much to produce, the price they are able to charge for their product will be equal to the monopoly price.
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Society will always be better off if the prisoners' dilemma game is repeated numerous times in an oligopoly market.
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Arming a country is a dominant strategy for each country is in an arms race.
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The typical firm in the Australian economy has some degree of market power, but cannot be considered a monopoly firm.
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When an oligopoly market is in Nash equilibrium, firms will not act as profit maximisers.
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The prisoners' dilemma provides insights into how easy it is to maintain cooperation.
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If firms meet to coordinate their prices or their output levels, this is known as collusion.
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The simple tit-for-tat strategy has been able to dominate many more complex strategies in repeated prisoners' dilemma games.
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If duopolists individually pursue their own self-interest when deciding how much to produce, the price they are able to charge for their product will be less than the monopoly price.
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In the prisoners' dilemma game, each player always has a dominate strategy.
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If both countries agree on a certain level of arms in an arms race game, social welfare will decrease if both countries keep their end of the bargain.
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One economic example of prisoner's dilemma is overuse of a common resource like an oil-deposit.
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In a prisoners' dilemma, cooperation between the prisoners is easy to maintain and is individually rational.
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It is individually irrational for players to cooperate in the prisoner's dilemma game because cooperation is not the dominant strategy.
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Insight from the prisoners' dilemma suggests we will exploit common resources, even when it is in the best interests of society to manage them.
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In the long run, profits will be higher in a monopolistically competitive market than in an oligopoly.
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When an oligopoly market is in Nash equilibrium a firm will choose its best pricing strategy, given the strategies that it observes other firms taking.
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Table 16-1
The table below shows the total demand for viewing a rare penguin species at a local reserve.Ecotour companies have to build discreet viewing hides for tourists to view the penguins.Each ecotour company has to pay a fixed fee of $5000 for the right to build on the reserve.Assume that hides can be supplied to tourists at zero marginal cost.Tickets are sold to tourists to use the viewing hides.  Quantity (Visits)  Price($ ticket) 04820003640002460001280008100004120000\begin{array}{|c|c|}\hline \text { Quantity (Visits) } & \text { Price(\$ ticket) } \\\hline 0 & 48 \\\hline 2000 & 36 \\\hline 4000 & 24 \\\hline 6000 & 12 \\\hline 8000 & 8 \\\hline 10000 & 4 \\\hline 12000 & 0 \\\hline\end{array}  Quantity (Visits)  Price($ ticket)  Revenue 012010001010k2000816k3000618k4000416k5000210k600000\begin{array}{|c|c|c|}\hline \text { Quantity (Visits) } & \text { Price(\$ ticket) } & \text { Revenue } \\\hline 0 & 12 & 0 \\\hline 1000 & 10 & 10 \mathrm{k} \\\hline 2000 & 8 & 16 \mathrm{k} \\\hline 3000 & 6 & 18 \mathrm{k} \\\hline 4000 & 4 & 16 \mathrm{k} \\\hline 5000 & 2 & 10 \mathrm{k} \\\hline 6000 & 0 & 0 \\\hline\end{array} Any firm can change tickets by steps of 500 only.Any 500 step of quantity is assumed to be sold at the midpoint of the two prices (eg.3500 tickets would be sold for $5)

-Refer to Table 16-1.Assume that there are two profit-maximising ecotourist companies operating in this market.Further assume that they are not able to collude on price and quantity of the tickets they sell.How many tickets will be sold by each firm when this market reaches a Nash equilibrium?

A)1000
B)2000
C)3000
D)4000
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Firms in industries that have competitors but, at the same time, do not face so much competition that they are price takers, are operating in either a(n):

A)oligopoly or perfectly competitive market
B)oligopoly or monopolistically competitive market
C)oligopoly or monopoly market
D)monopoly or monopolistically competitive market
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If there are many firms participating in a market, the market is either:

A)an oligopoly or perfectly competitive
B)an oligopoly or monopolistically competitive
C)perfectly competitive or monopolistically competitive
D)all of the above are possible
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Monopolistically competitive firms are typically characterised by:

A)many firms selling identical products
B)a few firms selling similar or identical products
C)a few firms selling highly different products
D)many firms selling similar, but not identical products
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One key difference between an oligopoly market and a competitive market is that oligopolistic firms:

A)are interdependent while competitive firms are not
B)sell completely unrelated products while competitive firms do not
C)sell their product at a price equal to marginal cost while competitive firms do not
D)are price takers while competitive firms are not
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An important characteristic of an oligopoly market structure is that:

A)there are a large number of firms in the industry that produce identical products
B)products typically sell where price is equal to the marginal cost of production
C)the actions of one seller can have a large impact on the profitability of other sellers
D)the actions of one seller can have no impact on the profitability of other sellers because the market is so large
Question
Table 16-1
The table below shows the total demand for viewing a rare penguin species at a local reserve.Ecotour companies have to build discreet viewing hides for tourists to view the penguins.Each ecotour company has to pay a fixed fee of $5000 for the right to build on the reserve.Assume that hides can be supplied to tourists at zero marginal cost.Tickets are sold to tourists to use the viewing hides.  Quantity (Visits)  Price($ ticket) 04820003640002460001280008100004120000\begin{array}{|c|c|}\hline \text { Quantity (Visits) } & \text { Price(\$ ticket) } \\\hline 0 & 48 \\\hline 2000 & 36 \\\hline 4000 & 24 \\\hline 6000 & 12 \\\hline 8000 & 8 \\\hline 10000 & 4 \\\hline 12000 & 0 \\\hline\end{array}  Quantity (Visits)  Price($ ticket)  Revenue 012010001010k2000816k3000618k4000416k5000210k600000\begin{array}{|c|c|c|}\hline \text { Quantity (Visits) } & \text { Price(\$ ticket) } & \text { Revenue } \\\hline 0 & 12 & 0 \\\hline 1000 & 10 & 10 \mathrm{k} \\\hline 2000 & 8 & 16 \mathrm{k} \\\hline 3000 & 6 & 18 \mathrm{k} \\\hline 4000 & 4 & 16 \mathrm{k} \\\hline 5000 & 2 & 10 \mathrm{k} \\\hline 6000 & 0 & 0 \\\hline\end{array} Any firm can change tickets by steps of 500 only.Any 500 step of quantity is assumed to be sold at the midpoint of the two prices (eg.3500 tickets would be sold for $5)

-Refer to Table 16-1.Assume that there are two profit-maximising ecotourist companies operating in this market.Further assume that they are able to collude on the price of the tickets they sell.As part of their collusive agreement, they decide to take an equal share of the market.How much profit will each company make?

A)$18 000
B)$16 000
C)$9000
D)$4500
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The general term for market structures that fall somewhere in between monopoly and perfect competition is:

A)oligopoly markets
B)monopolistically competitive markets
C)incomplete markets
D)imperfectly competitive markets
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If identical products are sold by firms participating in a market, the market is which of the following?
(i) perfectly competitive
(ii) an oligopoly
(iii) monopolistically competitive

A)(i) or (ii)
B)(ii) or (iii)
C)(i) or (iii)
D)(i) only
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Oligopoly markets are characterised by:

A)the universal existence of collusive agreements
B)a fall in collective profits if a cartel is organised
C)the pursuit of self-interest by profit-maximising firms always maximising collective profits
D)a conflict between cooperation and self-interest
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Markets with only a few sellers, each offering a product similar or identical to the others, are typically referred to as:

A)monopolistically competitive markets
B)oligopoly markets
C)monopoly markets
D)competitive markets
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An imperfectly market that has only two firms is called:

A)a duopoly
B)a split monopoly
C)a triopoly
D)a binary market
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Which of the following markets is most likely to be an oligopoly?

A)the distribution of electricity across the power grid
B)air travel between two cities on Australia's east coast
C)lunchtime take-away coffee service in Melbourne's CBD
D)pizza restaurants in Sydney's CBD, where each restaurant has its own signature pizza
Question
Table 16-1
The table below shows the total demand for viewing a rare penguin species at a local reserve.Ecotour companies have to build discreet viewing hides for tourists to view the penguins.Each ecotour company has to pay a fixed fee of $5000 for the right to build on the reserve.Assume that hides can be supplied to tourists at zero marginal cost.Tickets are sold to tourists to use the viewing hides.  Quantity (Visits)  Price($ ticket) 04820003640002460001280008100004120000\begin{array}{|c|c|}\hline \text { Quantity (Visits) } & \text { Price(\$ ticket) } \\\hline 0 & 48 \\\hline 2000 & 36 \\\hline 4000 & 24 \\\hline 6000 & 12 \\\hline 8000 & 8 \\\hline 10000 & 4 \\\hline 12000 & 0 \\\hline\end{array}  Quantity (Visits)  Price($ ticket)  Revenue 012010001010k2000816k3000618k4000416k5000210k600000\begin{array}{|c|c|c|}\hline \text { Quantity (Visits) } & \text { Price(\$ ticket) } & \text { Revenue } \\\hline 0 & 12 & 0 \\\hline 1000 & 10 & 10 \mathrm{k} \\\hline 2000 & 8 & 16 \mathrm{k} \\\hline 3000 & 6 & 18 \mathrm{k} \\\hline 4000 & 4 & 16 \mathrm{k} \\\hline 5000 & 2 & 10 \mathrm{k} \\\hline 6000 & 0 & 0 \\\hline\end{array} Any firm can change tickets by steps of 500 only.Any 500 step of quantity is assumed to be sold at the midpoint of the two prices (eg.3500 tickets would be sold for $5)

-Refer to Table 16-1.If there is only one ecotourist company in this market, what ticket price would it charge for its hides to maximise its profit?

A)$2
B)$4
C)$6
D)$8
Question
As a group, oligopolists would always be better off if they would act collectively:

A)as a single monopolist
B)as a single competitor
C)as if they were each seeking to maximise their own profit
D)in a manner that would prohibit collusive agreements
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Crude oil is supplied to the world market primarily by a few Middle Eastern countries.Such a market is an example of which of the following?
(i) a monopoly market
(ii) an oligopoly market
(iii) an imperfectly competitive market

A)(i) and (ii)
B)(ii) and (iii)
C)(i) and (iii)
D)(i) only
Question
The best way for oligopolists to increase their profits is to:

A)agree to limit production
B)increase production to increase the size of the market
C)decrease prices to gain larger market share
D)operate according to their own self-interest
Question
Table 16-1
The table below shows the total demand for viewing a rare penguin species at a local reserve.Ecotour companies have to build discreet viewing hides for tourists to view the penguins.Each ecotour company has to pay a fixed fee of $5000 for the right to build on the reserve.Assume that hides can be supplied to tourists at zero marginal cost.Tickets are sold to tourists to use the viewing hides.  Quantity (Visits)  Price($ ticket) 04820003640002460001280008100004120000\begin{array}{|c|c|}\hline \text { Quantity (Visits) } & \text { Price(\$ ticket) } \\\hline 0 & 48 \\\hline 2000 & 36 \\\hline 4000 & 24 \\\hline 6000 & 12 \\\hline 8000 & 8 \\\hline 10000 & 4 \\\hline 12000 & 0 \\\hline\end{array}  Quantity (Visits)  Price($ ticket)  Revenue 012010001010k2000816k3000618k4000416k5000210k600000\begin{array}{|c|c|c|}\hline \text { Quantity (Visits) } & \text { Price(\$ ticket) } & \text { Revenue } \\\hline 0 & 12 & 0 \\\hline 1000 & 10 & 10 \mathrm{k} \\\hline 2000 & 8 & 16 \mathrm{k} \\\hline 3000 & 6 & 18 \mathrm{k} \\\hline 4000 & 4 & 16 \mathrm{k} \\\hline 5000 & 2 & 10 \mathrm{k} \\\hline 6000 & 0 & 0 \\\hline\end{array} Any firm can change tickets by steps of 500 only.Any 500 step of quantity is assumed to be sold at the midpoint of the two prices (eg.3500 tickets would be sold for $5)

-Refer to Table 16-1.Assume that there are two ecotourist companies operating in this market.If they are able to collude on the price of tickets to sell, what price will they charge, and how many tickets will they collectively sell?

A)$2 and 5000 tickets
B)$4 and 4000 tickets
C)$6 and 3000 tickets
D)$8 and 2000 tickets
Question
Illegal cartel agreements are:

A)difficult to maintain because each firm has a profit incentive to break the agreement
B)more likely to occur when there are many firms as the potential profits are higher
C)common in monopolistically competitive markets
D)not detrimental to total welfare as any loss of consumer surplus is offset by higher firm profits
Question
Suppose a firm makes a product whose price decreases as the output increases.The firm is in a market with many other firms.It is most likely that the firm:

A)is a monopoly
B)makes a product that is identical to the other firms, hence is in a competitive market
C)makes a similar product to others, hence is in a monopolistically competitive market
D)makes zero economic profit in the long run
Question
Table 16-1
The table below shows the total demand for viewing a rare penguin species at a local reserve.Ecotour companies have to build discreet viewing hides for tourists to view the penguins.Each ecotour company has to pay a fixed fee of $5000 for the right to build on the reserve.Assume that hides can be supplied to tourists at zero marginal cost.Tickets are sold to tourists to use the viewing hides.  Quantity (Visits)  Price($ ticket) 04820003640002460001280008100004120000\begin{array}{|c|c|}\hline \text { Quantity (Visits) } & \text { Price(\$ ticket) } \\\hline 0 & 48 \\\hline 2000 & 36 \\\hline 4000 & 24 \\\hline 6000 & 12 \\\hline 8000 & 8 \\\hline 10000 & 4 \\\hline 12000 & 0 \\\hline\end{array}  Quantity (Visits)  Price($ ticket)  Revenue 012010001010k2000816k3000618k4000416k5000210k600000\begin{array}{|c|c|c|}\hline \text { Quantity (Visits) } & \text { Price(\$ ticket) } & \text { Revenue } \\\hline 0 & 12 & 0 \\\hline 1000 & 10 & 10 \mathrm{k} \\\hline 2000 & 8 & 16 \mathrm{k} \\\hline 3000 & 6 & 18 \mathrm{k} \\\hline 4000 & 4 & 16 \mathrm{k} \\\hline 5000 & 2 & 10 \mathrm{k} \\\hline 6000 & 0 & 0 \\\hline\end{array} Any firm can change tickets by steps of 500 only.Any 500 step of quantity is assumed to be sold at the midpoint of the two prices (eg.3500 tickets would be sold for $5)

-Refer to Table 16-1.Assume that there are two profit-maximising ecotourist companies operating in this market.Further assume that they are not able to collude on the price and quantity of tickets they sell.What price will the tickets be sold at when this market reaches a Nash equilibrium?

A)$0
B)$4
C)$6
D)from the information given in the table, we can't determine price in a Nash equilibrium
Question
An agreement among firms over production and price is called:

A)collusion
B)conspiracy
C)multinational corporation
D)trade arrangement
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Table 16-4
In the following duopoly game, the two firms can either set the price of their product high or low.In this market, customers are very price sensitive: when one firm sets a low price it steals the majority of customers from its competitor.The game is represented in the table below.  Firm B  High Price  Low Price  Firm A  High Price  Firm A gets $500  Firm A get $300  Firm B gets $500  Firm B gets $600  Low Price  Firm A gets $600  Firm A gets $400  Firm B gets $300  Firm B gets $400 \begin{array}{|c|c|c|c|}\hline&&\text { Firm B }\\&&\text { High Price }&\text { Low Price }\\\hline \text { Firm A }&\text { High Price }&\text { Firm A gets \$500 } & \text { Firm A get \$300 } \\&& \text { Firm B gets \$500 } & \text { Firm B gets \$600 } \\\hline &\text { Low Price }&\text { Firm A gets \$600 } & \text { Firm A gets \$400 } \\&&\text { Firm B gets \$300 } & \text { Firm B gets \$400 } \\\hline\end{array}

-Refer to table 16-4.The Nash-equilibrium in this market is:

A)firm A gets $500, firm B gets $500
B)firm A gets $300, firm B gets $600
C)firm A gets $600, firm B gets $300
D)firm A gets $400, firm B gets $400
Question
There are two types of markets in which firms face some competition, yet are still able to have some control over the prices of their products.The names given to these market structures are:

A)oligopoly and duopoly
B)imperfect competition and monopolistic competition
C)duopoly and imperfect competition
D)monopolistic competition and oligopoly
Question
Table 16-3
Imagine a small town in which only two residents, Robert and John, own wells that produce water for safe drinking.Each Saturday, Robert and John work together to decide how many litres of water to pump, bring the water to town, and sell it at whatever price the market will bear.To keep things simple, suppose that Robert and John can pump as much water as they want without cost; therefore, the marginal cost of water equals zero.The weekly town demand schedule and total revenue schedule for water are shown in the table.  Weekly quantity (in litres)  Price ($)per litre  Weekly total revenue (and  total profit) ($) 012$0511551010100159135208160257175306180355175404160453135502100551556000\begin{array}{|c|c|c|}\hline \text { Weekly quantity (in litres) } & \text { Price (\$)per litre } & \begin{array}{c}\text { Weekly total revenue (and } \\\text { total profit) (\$) }\end{array} \\\hline 0 & 12 & \$ 0 \\\hline 5 & 11 & 55 \\\hline 10 & 10 & 100 \\\hline 15 & 9 & 135 \\\hline 20 & 8 & 160 \\\hline 25 & 7 & 175 \\\hline 30 & 6 & 180 \\\hline 35 & 5 & 175 \\\hline 40 & 4 & 160 \\\hline 45 & 3 & 135 \\\hline 50 & 2 & 100 \\\hline 55 & 1 & 55 \\\hline 60 & 0 & 0 \\\hline\end{array}

-Refer to Table 16-3.Suppose the town enacts new anti-trust laws that prohibit Robert and John from operating as a monopolist.What will the new price of water end up being once the Nash equilibrium is reached?

A)$7
B)$6
C)$5
D)$4
Question
Table 16-2
In the following duopoly game, the two firms can either set the price of their product high or low.The game is represented in the table below.  Firm B  High Price  Low Price  Firm A  High Price  Firm A gets $1000  Firm A get $1250  Firm B gets $1000  Firm B gets $1100  Low Price  Firm A gets $800  Firm A gets $900  Firm B gets $800  Firm B gets $900 \begin{array}{|c|c|c|c|}\hline&&\text { Firm B }\\&&\text { High Price }&\text { Low Price }\\\hline \text { Firm A }&\text { High Price }&\text { Firm A gets \$1000 } & \text { Firm A get \$1250 } \\&& \text { Firm B gets \$1000 } & \text { Firm B gets \$1100 } \\\hline &\text { Low Price }&\text { Firm A gets \$800 } & \text { Firm A gets \$900 } \\&&\text { Firm B gets \$800 } & \text { Firm B gets \$900 } \\\hline\end{array}

-Refer to Table 16-2.If the two firms wanted to achieve the optimal level of profit they would:

A)both sell at a low price
B)both sell at a high price
C)collude to let firm A sell at a low price and firm B to sell at a high price
D)collude to let firm A sell at a high price and firm B to sell at a low price
Question
Table 16-3
Imagine a small town in which only two residents, Robert and John, own wells that produce water for safe drinking.Each Saturday, Robert and John work together to decide how many litres of water to pump, bring the water to town, and sell it at whatever price the market will bear.To keep things simple, suppose that Robert and John can pump as much water as they want without cost; therefore, the marginal cost of water equals zero.The weekly town demand schedule and total revenue schedule for water are shown in the table.  Weekly quantity (in litres)  Price ($)per litre  Weekly total revenue (and  total profit) ($) 012$0511551010100159135208160257175306180355175404160453135502100551556000\begin{array}{|c|c|c|}\hline \text { Weekly quantity (in litres) } & \text { Price (\$)per litre } & \begin{array}{c}\text { Weekly total revenue (and } \\\text { total profit) (\$) }\end{array} \\\hline 0 & 12 & \$ 0 \\\hline 5 & 11 & 55 \\\hline 10 & 10 & 100 \\\hline 15 & 9 & 135 \\\hline 20 & 8 & 160 \\\hline 25 & 7 & 175 \\\hline 30 & 6 & 180 \\\hline 35 & 5 & 175 \\\hline 40 & 4 & 160 \\\hline 45 & 3 & 135 \\\hline 50 & 2 & 100 \\\hline 55 & 1 & 55 \\\hline 60 & 0 & 0 \\\hline\end{array}

-Refer to Table 16-3.The socially efficient level of water supplied to the market would be:

A)15 litres
B)30 litres
C)45 litres
D)60 litres
Question
Table 16-4
In the following duopoly game, the two firms can either set the price of their product high or low.In this market, customers are very price sensitive: when one firm sets a low price it steals the majority of customers from its competitor.The game is represented in the table below.  Firm B  High Price  Low Price  Firm A  High Price  Firm A gets $500  Firm A get $300  Firm B gets $500  Firm B gets $600  Low Price  Firm A gets $600  Firm A gets $400  Firm B gets $300  Firm B gets $400 \begin{array}{|c|c|c|c|}\hline&&\text { Firm B }\\&&\text { High Price }&\text { Low Price }\\\hline \text { Firm A }&\text { High Price }&\text { Firm A gets \$500 } & \text { Firm A get \$300 } \\&& \text { Firm B gets \$500 } & \text { Firm B gets \$600 } \\\hline &\text { Low Price }&\text { Firm A gets \$600 } & \text { Firm A gets \$400 } \\&&\text { Firm B gets \$300 } & \text { Firm B gets \$400 } \\\hline\end{array}

-Refer to table 16-4.Profit for each firm would be maximised if:

A)each firm plays their dominant strategy
B)firm A sets a high price and firm B sets a low price
C)firm A sets a low price and firm B sets a high price
D)the two firms could successfully collude
Question
Table 16-2
In the following duopoly game, the two firms can either set the price of their product high or low.The game is represented in the table below.  Firm B  High Price  Low Price  Firm A  High Price  Firm A gets $1000  Firm A get $1250  Firm B gets $1000  Firm B gets $1100  Low Price  Firm A gets $800  Firm A gets $900  Firm B gets $800  Firm B gets $900 \begin{array}{|c|c|c|c|}\hline&&\text { Firm B }\\&&\text { High Price }&\text { Low Price }\\\hline \text { Firm A }&\text { High Price }&\text { Firm A gets \$1000 } & \text { Firm A get \$1250 } \\&& \text { Firm B gets \$1000 } & \text { Firm B gets \$1100 } \\\hline &\text { Low Price }&\text { Firm A gets \$800 } & \text { Firm A gets \$900 } \\&&\text { Firm B gets \$800 } & \text { Firm B gets \$900 } \\\hline\end{array}

-Refer to Table 16-2.What is the profit firm A will earn if it plays its dominant strategy:

A)$1000 if firm B has a high price and $1250 if firm B has a low price
B)$1000 if firm B has a high price and $1100 if firm B has a low price
C)$800 if firm B has a high price and $900 if firm B has a low price
D)$1250 if firm B has a high price and $1100 if firm B has a low price
Question
If duopolists can enforce an agreement, to produce collectively the monopoly output and split the market between the two firms, then the sum of their output will be:

A)be less than the monopoly quantity
B)be greater than the monopoly quantity
C)be equal to the monopoly quantity
D)any of the above are possible
Question
In what type of market do the actions of any one seller have a significant impact on the profits of all other sellers?

A)a monopoly
B)an oligopoly
C)perfect competition
D)monopolistic competition
Question
Table 16-2
In the following duopoly game, the two firms can either set the price of their product high or low.The game is represented in the table below.  Firm B  High Price  Low Price  Firm A  High Price  Firm A gets $1000  Firm A get $1250  Firm B gets $1000  Firm B gets $1100  Low Price  Firm A gets $800  Firm A gets $900  Firm B gets $800  Firm B gets $900 \begin{array}{|c|c|c|c|}\hline&&\text { Firm B }\\&&\text { High Price }&\text { Low Price }\\\hline \text { Firm A }&\text { High Price }&\text { Firm A gets \$1000 } & \text { Firm A get \$1250 } \\&& \text { Firm B gets \$1000 } & \text { Firm B gets \$1100 } \\\hline &\text { Low Price }&\text { Firm A gets \$800 } & \text { Firm A gets \$900 } \\&&\text { Firm B gets \$800 } & \text { Firm B gets \$900 } \\\hline\end{array}

-Refer to Table 16-2.The Nash equilibrium for this game is for:

A)both firms to sell the product at a low price
B)both firms to sell the product at a high price
C)firm A to sell at a low price and for firm B to sell at a high price
D)firm A to sell at a high price and for firm B to sell at a low price
Question
Table 16-1
The table below shows the total demand for viewing a rare penguin species at a local reserve.Ecotour companies have to build discreet viewing hides for tourists to view the penguins.Each ecotour company has to pay a fixed fee of $5000 for the right to build on the reserve.Assume that hides can be supplied to tourists at zero marginal cost.Tickets are sold to tourists to use the viewing hides.  Quantity (Visits)  Price($ ticket) 04820003640002460001280008100004120000\begin{array}{|c|c|}\hline \text { Quantity (Visits) } & \text { Price(\$ ticket) } \\\hline 0 & 48 \\\hline 2000 & 36 \\\hline 4000 & 24 \\\hline 6000 & 12 \\\hline 8000 & 8 \\\hline 10000 & 4 \\\hline 12000 & 0 \\\hline\end{array}  Quantity (Visits)  Price($ ticket)  Revenue 012010001010k2000816k3000618k4000416k5000210k600000\begin{array}{|c|c|c|}\hline \text { Quantity (Visits) } & \text { Price(\$ ticket) } & \text { Revenue } \\\hline 0 & 12 & 0 \\\hline 1000 & 10 & 10 \mathrm{k} \\\hline 2000 & 8 & 16 \mathrm{k} \\\hline 3000 & 6 & 18 \mathrm{k} \\\hline 4000 & 4 & 16 \mathrm{k} \\\hline 5000 & 2 & 10 \mathrm{k} \\\hline 6000 & 0 & 0 \\\hline\end{array} Any firm can change tickets by steps of 500 only.Any 500 step of quantity is assumed to be sold at the midpoint of the two prices (eg.3500 tickets would be sold for $5)

-Refer to Table 16-1.Assuming that oligopolists do not have the opportunity to collude, once they have reached the Nash equilibrium, it:

A)is always in their best interest to supply more to the market
B)is always in their best interest to leave supply unchanged
C)is always in their best interest to supply less to the market
D)may be in their best interest to do any of the above, depending on market conditions
Question
Table 16-4
In the following duopoly game, the two firms can either set the price of their product high or low.In this market, customers are very price sensitive: when one firm sets a low price it steals the majority of customers from its competitor.The game is represented in the table below.  Firm B  High Price  Low Price  Firm A  High Price  Firm A gets $500  Firm A get $300  Firm B gets $500  Firm B gets $600  Low Price  Firm A gets $600  Firm A gets $400  Firm B gets $300  Firm B gets $400 \begin{array}{|c|c|c|c|}\hline&&\text { Firm B }\\&&\text { High Price }&\text { Low Price }\\\hline \text { Firm A }&\text { High Price }&\text { Firm A gets \$500 } & \text { Firm A get \$300 } \\&& \text { Firm B gets \$500 } & \text { Firm B gets \$600 } \\\hline &\text { Low Price }&\text { Firm A gets \$600 } & \text { Firm A gets \$400 } \\&&\text { Firm B gets \$300 } & \text { Firm B gets \$400 } \\\hline\end{array}

-Refer to table 16-4.The dominant strategy for the firms are:

A)firm A sets low price, firm B sets low price
B)firm A sets low price, firm B sets high price
C)firm A sets high price, firm B sets low price
D)firm A sets high price, firm B sets high price
Question
OPEC is an example of a:

A)cartel
B)collective
C)international free trade agreement
D)coalition
Question
Table 16-1
The table below shows the total demand for viewing a rare penguin species at a local reserve.Ecotour companies have to build discreet viewing hides for tourists to view the penguins.Each ecotour company has to pay a fixed fee of $5000 for the right to build on the reserve.Assume that hides can be supplied to tourists at zero marginal cost.Tickets are sold to tourists to use the viewing hides.  Quantity (Visits)  Price($ ticket) 04820003640002460001280008100004120000\begin{array}{|c|c|}\hline \text { Quantity (Visits) } & \text { Price(\$ ticket) } \\\hline 0 & 48 \\\hline 2000 & 36 \\\hline 4000 & 24 \\\hline 6000 & 12 \\\hline 8000 & 8 \\\hline 10000 & 4 \\\hline 12000 & 0 \\\hline\end{array}  Quantity (Visits)  Price($ ticket)  Revenue 012010001010k2000816k3000618k4000416k5000210k600000\begin{array}{|c|c|c|}\hline \text { Quantity (Visits) } & \text { Price(\$ ticket) } & \text { Revenue } \\\hline 0 & 12 & 0 \\\hline 1000 & 10 & 10 \mathrm{k} \\\hline 2000 & 8 & 16 \mathrm{k} \\\hline 3000 & 6 & 18 \mathrm{k} \\\hline 4000 & 4 & 16 \mathrm{k} \\\hline 5000 & 2 & 10 \mathrm{k} \\\hline 6000 & 0 & 0 \\\hline\end{array} Any firm can change tickets by steps of 500 only.Any 500 step of quantity is assumed to be sold at the midpoint of the two prices (eg.3500 tickets would be sold for $5)

-Refer to Table 16-1.Assume that there are two profit-maximising ecotourist companies operating in this market.Further assume that they are not able to collude on the price and quantity of tickets they sell.How much profit will each firm earn when this market reaches a Nash equilibrium?

A)$0
B)$8000
C)$3000
D)each firm will incur economic losses in a Nash equilibrium
Question
Table 16-2
In the following duopoly game, the two firms can either set the price of their product high or low.The game is represented in the table below.  Firm B  High Price  Low Price  Firm A  High Price  Firm A gets $1000  Firm A get $1250  Firm B gets $1000  Firm B gets $1100  Low Price  Firm A gets $800  Firm A gets $900  Firm B gets $800  Firm B gets $900 \begin{array}{|c|c|c|c|}\hline&&\text { Firm B }\\&&\text { High Price }&\text { Low Price }\\\hline \text { Firm A }&\text { High Price }&\text { Firm A gets \$1000 } & \text { Firm A get \$1250 } \\&& \text { Firm B gets \$1000 } & \text { Firm B gets \$1100 } \\\hline &\text { Low Price }&\text { Firm A gets \$800 } & \text { Firm A gets \$900 } \\&&\text { Firm B gets \$800 } & \text { Firm B gets \$900 } \\\hline\end{array}

-Refer to Table 16-2.What is the profit firm B will earn if it plays its dominant strategy:

A)$1000 if firm A has a high price and $800 if firm A has a low price
B)$1100 if firm A has a high price and $900 if firm A has a low price
C)$800 if firm A has a high price and $900 if firm A has a low price
D)$1250 if firm A has a high price and $1100 if firm A has a low price
Question
Table 16-3
Imagine a small town in which only two residents, Robert and John, own wells that produce water for safe drinking.Each Saturday, Robert and John work together to decide how many litres of water to pump, bring the water to town, and sell it at whatever price the market will bear.To keep things simple, suppose that Robert and John can pump as much water as they want without cost; therefore, the marginal cost of water equals zero.The weekly town demand schedule and total revenue schedule for water are shown in the table.  Weekly quantity (in litres)  Price ($)per litre  Weekly total revenue (and  total profit) ($) 012$0511551010100159135208160257175306180355175404160453135502100551556000\begin{array}{|c|c|c|}\hline \text { Weekly quantity (in litres) } & \text { Price (\$)per litre } & \begin{array}{c}\text { Weekly total revenue (and } \\\text { total profit) (\$) }\end{array} \\\hline 0 & 12 & \$ 0 \\\hline 5 & 11 & 55 \\\hline 10 & 10 & 100 \\\hline 15 & 9 & 135 \\\hline 20 & 8 & 160 \\\hline 25 & 7 & 175 \\\hline 30 & 6 & 180 \\\hline 35 & 5 & 175 \\\hline 40 & 4 & 160 \\\hline 45 & 3 & 135 \\\hline 50 & 2 & 100 \\\hline 55 & 1 & 55 \\\hline 60 & 0 & 0 \\\hline\end{array}

-Refer to Table 16-3.As long as Robert and John operate as a profit-maximising monopoly, what will their weekly revenue be?

A)$100
B)$135
C)$175
D)$180
Question
Table 16-3
Imagine a small town in which only two residents, Robert and John, own wells that produce water for safe drinking.Each Saturday, Robert and John work together to decide how many litres of water to pump, bring the water to town, and sell it at whatever price the market will bear.To keep things simple, suppose that Robert and John can pump as much water as they want without cost; therefore, the marginal cost of water equals zero.The weekly town demand schedule and total revenue schedule for water are shown in the table.  Weekly quantity (in litres)  Price ($)per litre  Weekly total revenue (and  total profit) ($) 012$0511551010100159135208160257175306180355175404160453135502100551556000\begin{array}{|c|c|c|}\hline \text { Weekly quantity (in litres) } & \text { Price (\$)per litre } & \begin{array}{c}\text { Weekly total revenue (and } \\\text { total profit) (\$) }\end{array} \\\hline 0 & 12 & \$ 0 \\\hline 5 & 11 & 55 \\\hline 10 & 10 & 100 \\\hline 15 & 9 & 135 \\\hline 20 & 8 & 160 \\\hline 25 & 7 & 175 \\\hline 30 & 6 & 180 \\\hline 35 & 5 & 175 \\\hline 40 & 4 & 160 \\\hline 45 & 3 & 135 \\\hline 50 & 2 & 100 \\\hline 55 & 1 & 55 \\\hline 60 & 0 & 0 \\\hline\end{array}

-Refer to Table 16-3.If the market for water was perfectly competitive instead of monopolistic, how many litres of water would be produced and sold?

A)30
B)35
C)50
D)60
Question
Table 16-3
Imagine a small town in which only two residents, Robert and John, own wells that produce water for safe drinking.Each Saturday, Robert and John work together to decide how many litres of water to pump, bring the water to town, and sell it at whatever price the market will bear.To keep things simple, suppose that Robert and John can pump as much water as they want without cost; therefore, the marginal cost of water equals zero.The weekly town demand schedule and total revenue schedule for water are shown in the table.  Weekly quantity (in litres)  Price ($)per litre  Weekly total revenue (and  total profit) ($) 012$0511551010100159135208160257175306180355175404160453135502100551556000\begin{array}{|c|c|c|}\hline \text { Weekly quantity (in litres) } & \text { Price (\$)per litre } & \begin{array}{c}\text { Weekly total revenue (and } \\\text { total profit) (\$) }\end{array} \\\hline 0 & 12 & \$ 0 \\\hline 5 & 11 & 55 \\\hline 10 & 10 & 100 \\\hline 15 & 9 & 135 \\\hline 20 & 8 & 160 \\\hline 25 & 7 & 175 \\\hline 30 & 6 & 180 \\\hline 35 & 5 & 175 \\\hline 40 & 4 & 160 \\\hline 45 & 3 & 135 \\\hline 50 & 2 & 100 \\\hline 55 & 1 & 55 \\\hline 60 & 0 & 0 \\\hline\end{array}

-Refer to Table 16-3.Since Robert and John operate as a profit-maximising monopoly in the market for water, what price will they charge to sell 45 litres of water?

A)$12
B)$6
C)$3
D)none of the above; the price is arbitrary when dealing with a monopoly market
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Deck 17: Business Strategy and Oligopoly
1
The price-effect of an increase in production refers to the extra profit an oligopolist receives from outputting one extra unit.
False
2
An oligopoly is a market with a few sellers, each offering a similar or identical product.
True
3
In the case of oligopoly markets, self-interest prevents cooperation and leads to an inferior outcome for the parties involved.
True
4
Total profit for an oligopolist is more than that of a perfectly competitive firm.
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5
The game that oligopolists play in trying to reach the monopoly outcome is similar to the game that the two prisoners play in the prisoners' dilemma.
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6
Larger cartels have a greater probability of reaching the monopoly outcome than do smaller cartels.
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7
When oligopolists collude and act like a monopoly, they charge a price above marginal cost.When they act independently, they charge a price equal to marginal cost.
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8
A deadweight loss to society always occurs in a market when the price is higher than the marginal cost.
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9
In the prisoner's dilemma game, the dominant strategy is for each player to not confess.
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10
When oligopolists cooperate, they end up producing a total quantity that is closer to the social optimum.
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11
When prisoners' dilemma games are repeated over and over, sometimes the threat of penalty causes both parties to cooperate.
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12
Oligopolies can end up looking like competitive firms if the number of firms is large and they do not cooperate.
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13
Game theory is used to study oligopoly, but is not needed in the study of competitive and monopoly markets.
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14
If all the oligopolists in a market collude to form a cartel, total profit for the cartel is less than that of a monopolist.
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15
A collusive agreement over the quantity of output is difficult for firms to maintain because each firm has a profit incentive to break the agreement and increase production.
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16
The story of the prisoners' dilemma contains a general lesson that applies to any group trying to maintain cooperation among its members.
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17
In a competitive market, strategic interactions among the firms are not important.
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18
When an oligopolist decreases production, it is likely that the output effect is less than the price effect.
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19
When deciding whether the market is an oligopoly or not, there is no magical number of firms that defines an oligopoly.
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20
In an oligopoly, the actions of any one market participant can have an impact on the marginal revenue of other participants.
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21
If the output effect is larger than the price effect, an oligopolist will decrease production.
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22
If the prisoners' dilemma game is repeated, the co-operate outcome can be supported as an equilibrium.
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23
The collective action problem (where everyone is better off if action is coordinated, but free riding on the actions of others is possible) is an example of a prisoners' dilemma game.
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24
If duopolists individually pursue their own self-interest when deciding how much to produce, the price they are able to charge for their product will be equal to the monopoly price.
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25
Society will always be better off if the prisoners' dilemma game is repeated numerous times in an oligopoly market.
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26
Arming a country is a dominant strategy for each country is in an arms race.
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27
The typical firm in the Australian economy has some degree of market power, but cannot be considered a monopoly firm.
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28
When an oligopoly market is in Nash equilibrium, firms will not act as profit maximisers.
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29
The prisoners' dilemma provides insights into how easy it is to maintain cooperation.
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30
If firms meet to coordinate their prices or their output levels, this is known as collusion.
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31
The simple tit-for-tat strategy has been able to dominate many more complex strategies in repeated prisoners' dilemma games.
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32
If duopolists individually pursue their own self-interest when deciding how much to produce, the price they are able to charge for their product will be less than the monopoly price.
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33
In the prisoners' dilemma game, each player always has a dominate strategy.
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34
If both countries agree on a certain level of arms in an arms race game, social welfare will decrease if both countries keep their end of the bargain.
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35
One economic example of prisoner's dilemma is overuse of a common resource like an oil-deposit.
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36
In a prisoners' dilemma, cooperation between the prisoners is easy to maintain and is individually rational.
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37
It is individually irrational for players to cooperate in the prisoner's dilemma game because cooperation is not the dominant strategy.
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38
Insight from the prisoners' dilemma suggests we will exploit common resources, even when it is in the best interests of society to manage them.
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39
In the long run, profits will be higher in a monopolistically competitive market than in an oligopoly.
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40
When an oligopoly market is in Nash equilibrium a firm will choose its best pricing strategy, given the strategies that it observes other firms taking.
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41
Table 16-1
The table below shows the total demand for viewing a rare penguin species at a local reserve.Ecotour companies have to build discreet viewing hides for tourists to view the penguins.Each ecotour company has to pay a fixed fee of $5000 for the right to build on the reserve.Assume that hides can be supplied to tourists at zero marginal cost.Tickets are sold to tourists to use the viewing hides.  Quantity (Visits)  Price($ ticket) 04820003640002460001280008100004120000\begin{array}{|c|c|}\hline \text { Quantity (Visits) } & \text { Price(\$ ticket) } \\\hline 0 & 48 \\\hline 2000 & 36 \\\hline 4000 & 24 \\\hline 6000 & 12 \\\hline 8000 & 8 \\\hline 10000 & 4 \\\hline 12000 & 0 \\\hline\end{array}  Quantity (Visits)  Price($ ticket)  Revenue 012010001010k2000816k3000618k4000416k5000210k600000\begin{array}{|c|c|c|}\hline \text { Quantity (Visits) } & \text { Price(\$ ticket) } & \text { Revenue } \\\hline 0 & 12 & 0 \\\hline 1000 & 10 & 10 \mathrm{k} \\\hline 2000 & 8 & 16 \mathrm{k} \\\hline 3000 & 6 & 18 \mathrm{k} \\\hline 4000 & 4 & 16 \mathrm{k} \\\hline 5000 & 2 & 10 \mathrm{k} \\\hline 6000 & 0 & 0 \\\hline\end{array} Any firm can change tickets by steps of 500 only.Any 500 step of quantity is assumed to be sold at the midpoint of the two prices (eg.3500 tickets would be sold for $5)

-Refer to Table 16-1.Assume that there are two profit-maximising ecotourist companies operating in this market.Further assume that they are not able to collude on price and quantity of the tickets they sell.How many tickets will be sold by each firm when this market reaches a Nash equilibrium?

A)1000
B)2000
C)3000
D)4000
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42
Firms in industries that have competitors but, at the same time, do not face so much competition that they are price takers, are operating in either a(n):

A)oligopoly or perfectly competitive market
B)oligopoly or monopolistically competitive market
C)oligopoly or monopoly market
D)monopoly or monopolistically competitive market
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43
If there are many firms participating in a market, the market is either:

A)an oligopoly or perfectly competitive
B)an oligopoly or monopolistically competitive
C)perfectly competitive or monopolistically competitive
D)all of the above are possible
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44
Monopolistically competitive firms are typically characterised by:

A)many firms selling identical products
B)a few firms selling similar or identical products
C)a few firms selling highly different products
D)many firms selling similar, but not identical products
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45
One key difference between an oligopoly market and a competitive market is that oligopolistic firms:

A)are interdependent while competitive firms are not
B)sell completely unrelated products while competitive firms do not
C)sell their product at a price equal to marginal cost while competitive firms do not
D)are price takers while competitive firms are not
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46
An important characteristic of an oligopoly market structure is that:

A)there are a large number of firms in the industry that produce identical products
B)products typically sell where price is equal to the marginal cost of production
C)the actions of one seller can have a large impact on the profitability of other sellers
D)the actions of one seller can have no impact on the profitability of other sellers because the market is so large
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47
Table 16-1
The table below shows the total demand for viewing a rare penguin species at a local reserve.Ecotour companies have to build discreet viewing hides for tourists to view the penguins.Each ecotour company has to pay a fixed fee of $5000 for the right to build on the reserve.Assume that hides can be supplied to tourists at zero marginal cost.Tickets are sold to tourists to use the viewing hides.  Quantity (Visits)  Price($ ticket) 04820003640002460001280008100004120000\begin{array}{|c|c|}\hline \text { Quantity (Visits) } & \text { Price(\$ ticket) } \\\hline 0 & 48 \\\hline 2000 & 36 \\\hline 4000 & 24 \\\hline 6000 & 12 \\\hline 8000 & 8 \\\hline 10000 & 4 \\\hline 12000 & 0 \\\hline\end{array}  Quantity (Visits)  Price($ ticket)  Revenue 012010001010k2000816k3000618k4000416k5000210k600000\begin{array}{|c|c|c|}\hline \text { Quantity (Visits) } & \text { Price(\$ ticket) } & \text { Revenue } \\\hline 0 & 12 & 0 \\\hline 1000 & 10 & 10 \mathrm{k} \\\hline 2000 & 8 & 16 \mathrm{k} \\\hline 3000 & 6 & 18 \mathrm{k} \\\hline 4000 & 4 & 16 \mathrm{k} \\\hline 5000 & 2 & 10 \mathrm{k} \\\hline 6000 & 0 & 0 \\\hline\end{array} Any firm can change tickets by steps of 500 only.Any 500 step of quantity is assumed to be sold at the midpoint of the two prices (eg.3500 tickets would be sold for $5)

-Refer to Table 16-1.Assume that there are two profit-maximising ecotourist companies operating in this market.Further assume that they are able to collude on the price of the tickets they sell.As part of their collusive agreement, they decide to take an equal share of the market.How much profit will each company make?

A)$18 000
B)$16 000
C)$9000
D)$4500
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48
The general term for market structures that fall somewhere in between monopoly and perfect competition is:

A)oligopoly markets
B)monopolistically competitive markets
C)incomplete markets
D)imperfectly competitive markets
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49
If identical products are sold by firms participating in a market, the market is which of the following?
(i) perfectly competitive
(ii) an oligopoly
(iii) monopolistically competitive

A)(i) or (ii)
B)(ii) or (iii)
C)(i) or (iii)
D)(i) only
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50
Oligopoly markets are characterised by:

A)the universal existence of collusive agreements
B)a fall in collective profits if a cartel is organised
C)the pursuit of self-interest by profit-maximising firms always maximising collective profits
D)a conflict between cooperation and self-interest
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51
Markets with only a few sellers, each offering a product similar or identical to the others, are typically referred to as:

A)monopolistically competitive markets
B)oligopoly markets
C)monopoly markets
D)competitive markets
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52
An imperfectly market that has only two firms is called:

A)a duopoly
B)a split monopoly
C)a triopoly
D)a binary market
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53
Which of the following markets is most likely to be an oligopoly?

A)the distribution of electricity across the power grid
B)air travel between two cities on Australia's east coast
C)lunchtime take-away coffee service in Melbourne's CBD
D)pizza restaurants in Sydney's CBD, where each restaurant has its own signature pizza
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54
Table 16-1
The table below shows the total demand for viewing a rare penguin species at a local reserve.Ecotour companies have to build discreet viewing hides for tourists to view the penguins.Each ecotour company has to pay a fixed fee of $5000 for the right to build on the reserve.Assume that hides can be supplied to tourists at zero marginal cost.Tickets are sold to tourists to use the viewing hides.  Quantity (Visits)  Price($ ticket) 04820003640002460001280008100004120000\begin{array}{|c|c|}\hline \text { Quantity (Visits) } & \text { Price(\$ ticket) } \\\hline 0 & 48 \\\hline 2000 & 36 \\\hline 4000 & 24 \\\hline 6000 & 12 \\\hline 8000 & 8 \\\hline 10000 & 4 \\\hline 12000 & 0 \\\hline\end{array}  Quantity (Visits)  Price($ ticket)  Revenue 012010001010k2000816k3000618k4000416k5000210k600000\begin{array}{|c|c|c|}\hline \text { Quantity (Visits) } & \text { Price(\$ ticket) } & \text { Revenue } \\\hline 0 & 12 & 0 \\\hline 1000 & 10 & 10 \mathrm{k} \\\hline 2000 & 8 & 16 \mathrm{k} \\\hline 3000 & 6 & 18 \mathrm{k} \\\hline 4000 & 4 & 16 \mathrm{k} \\\hline 5000 & 2 & 10 \mathrm{k} \\\hline 6000 & 0 & 0 \\\hline\end{array} Any firm can change tickets by steps of 500 only.Any 500 step of quantity is assumed to be sold at the midpoint of the two prices (eg.3500 tickets would be sold for $5)

-Refer to Table 16-1.If there is only one ecotourist company in this market, what ticket price would it charge for its hides to maximise its profit?

A)$2
B)$4
C)$6
D)$8
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55
As a group, oligopolists would always be better off if they would act collectively:

A)as a single monopolist
B)as a single competitor
C)as if they were each seeking to maximise their own profit
D)in a manner that would prohibit collusive agreements
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56
Crude oil is supplied to the world market primarily by a few Middle Eastern countries.Such a market is an example of which of the following?
(i) a monopoly market
(ii) an oligopoly market
(iii) an imperfectly competitive market

A)(i) and (ii)
B)(ii) and (iii)
C)(i) and (iii)
D)(i) only
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57
The best way for oligopolists to increase their profits is to:

A)agree to limit production
B)increase production to increase the size of the market
C)decrease prices to gain larger market share
D)operate according to their own self-interest
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58
Table 16-1
The table below shows the total demand for viewing a rare penguin species at a local reserve.Ecotour companies have to build discreet viewing hides for tourists to view the penguins.Each ecotour company has to pay a fixed fee of $5000 for the right to build on the reserve.Assume that hides can be supplied to tourists at zero marginal cost.Tickets are sold to tourists to use the viewing hides.  Quantity (Visits)  Price($ ticket) 04820003640002460001280008100004120000\begin{array}{|c|c|}\hline \text { Quantity (Visits) } & \text { Price(\$ ticket) } \\\hline 0 & 48 \\\hline 2000 & 36 \\\hline 4000 & 24 \\\hline 6000 & 12 \\\hline 8000 & 8 \\\hline 10000 & 4 \\\hline 12000 & 0 \\\hline\end{array}  Quantity (Visits)  Price($ ticket)  Revenue 012010001010k2000816k3000618k4000416k5000210k600000\begin{array}{|c|c|c|}\hline \text { Quantity (Visits) } & \text { Price(\$ ticket) } & \text { Revenue } \\\hline 0 & 12 & 0 \\\hline 1000 & 10 & 10 \mathrm{k} \\\hline 2000 & 8 & 16 \mathrm{k} \\\hline 3000 & 6 & 18 \mathrm{k} \\\hline 4000 & 4 & 16 \mathrm{k} \\\hline 5000 & 2 & 10 \mathrm{k} \\\hline 6000 & 0 & 0 \\\hline\end{array} Any firm can change tickets by steps of 500 only.Any 500 step of quantity is assumed to be sold at the midpoint of the two prices (eg.3500 tickets would be sold for $5)

-Refer to Table 16-1.Assume that there are two ecotourist companies operating in this market.If they are able to collude on the price of tickets to sell, what price will they charge, and how many tickets will they collectively sell?

A)$2 and 5000 tickets
B)$4 and 4000 tickets
C)$6 and 3000 tickets
D)$8 and 2000 tickets
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59
Illegal cartel agreements are:

A)difficult to maintain because each firm has a profit incentive to break the agreement
B)more likely to occur when there are many firms as the potential profits are higher
C)common in monopolistically competitive markets
D)not detrimental to total welfare as any loss of consumer surplus is offset by higher firm profits
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60
Suppose a firm makes a product whose price decreases as the output increases.The firm is in a market with many other firms.It is most likely that the firm:

A)is a monopoly
B)makes a product that is identical to the other firms, hence is in a competitive market
C)makes a similar product to others, hence is in a monopolistically competitive market
D)makes zero economic profit in the long run
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61
Table 16-1
The table below shows the total demand for viewing a rare penguin species at a local reserve.Ecotour companies have to build discreet viewing hides for tourists to view the penguins.Each ecotour company has to pay a fixed fee of $5000 for the right to build on the reserve.Assume that hides can be supplied to tourists at zero marginal cost.Tickets are sold to tourists to use the viewing hides.  Quantity (Visits)  Price($ ticket) 04820003640002460001280008100004120000\begin{array}{|c|c|}\hline \text { Quantity (Visits) } & \text { Price(\$ ticket) } \\\hline 0 & 48 \\\hline 2000 & 36 \\\hline 4000 & 24 \\\hline 6000 & 12 \\\hline 8000 & 8 \\\hline 10000 & 4 \\\hline 12000 & 0 \\\hline\end{array}  Quantity (Visits)  Price($ ticket)  Revenue 012010001010k2000816k3000618k4000416k5000210k600000\begin{array}{|c|c|c|}\hline \text { Quantity (Visits) } & \text { Price(\$ ticket) } & \text { Revenue } \\\hline 0 & 12 & 0 \\\hline 1000 & 10 & 10 \mathrm{k} \\\hline 2000 & 8 & 16 \mathrm{k} \\\hline 3000 & 6 & 18 \mathrm{k} \\\hline 4000 & 4 & 16 \mathrm{k} \\\hline 5000 & 2 & 10 \mathrm{k} \\\hline 6000 & 0 & 0 \\\hline\end{array} Any firm can change tickets by steps of 500 only.Any 500 step of quantity is assumed to be sold at the midpoint of the two prices (eg.3500 tickets would be sold for $5)

-Refer to Table 16-1.Assume that there are two profit-maximising ecotourist companies operating in this market.Further assume that they are not able to collude on the price and quantity of tickets they sell.What price will the tickets be sold at when this market reaches a Nash equilibrium?

A)$0
B)$4
C)$6
D)from the information given in the table, we can't determine price in a Nash equilibrium
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62
An agreement among firms over production and price is called:

A)collusion
B)conspiracy
C)multinational corporation
D)trade arrangement
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63
Table 16-4
In the following duopoly game, the two firms can either set the price of their product high or low.In this market, customers are very price sensitive: when one firm sets a low price it steals the majority of customers from its competitor.The game is represented in the table below.  Firm B  High Price  Low Price  Firm A  High Price  Firm A gets $500  Firm A get $300  Firm B gets $500  Firm B gets $600  Low Price  Firm A gets $600  Firm A gets $400  Firm B gets $300  Firm B gets $400 \begin{array}{|c|c|c|c|}\hline&&\text { Firm B }\\&&\text { High Price }&\text { Low Price }\\\hline \text { Firm A }&\text { High Price }&\text { Firm A gets \$500 } & \text { Firm A get \$300 } \\&& \text { Firm B gets \$500 } & \text { Firm B gets \$600 } \\\hline &\text { Low Price }&\text { Firm A gets \$600 } & \text { Firm A gets \$400 } \\&&\text { Firm B gets \$300 } & \text { Firm B gets \$400 } \\\hline\end{array}

-Refer to table 16-4.The Nash-equilibrium in this market is:

A)firm A gets $500, firm B gets $500
B)firm A gets $300, firm B gets $600
C)firm A gets $600, firm B gets $300
D)firm A gets $400, firm B gets $400
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64
There are two types of markets in which firms face some competition, yet are still able to have some control over the prices of their products.The names given to these market structures are:

A)oligopoly and duopoly
B)imperfect competition and monopolistic competition
C)duopoly and imperfect competition
D)monopolistic competition and oligopoly
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65
Table 16-3
Imagine a small town in which only two residents, Robert and John, own wells that produce water for safe drinking.Each Saturday, Robert and John work together to decide how many litres of water to pump, bring the water to town, and sell it at whatever price the market will bear.To keep things simple, suppose that Robert and John can pump as much water as they want without cost; therefore, the marginal cost of water equals zero.The weekly town demand schedule and total revenue schedule for water are shown in the table.  Weekly quantity (in litres)  Price ($)per litre  Weekly total revenue (and  total profit) ($) 012$0511551010100159135208160257175306180355175404160453135502100551556000\begin{array}{|c|c|c|}\hline \text { Weekly quantity (in litres) } & \text { Price (\$)per litre } & \begin{array}{c}\text { Weekly total revenue (and } \\\text { total profit) (\$) }\end{array} \\\hline 0 & 12 & \$ 0 \\\hline 5 & 11 & 55 \\\hline 10 & 10 & 100 \\\hline 15 & 9 & 135 \\\hline 20 & 8 & 160 \\\hline 25 & 7 & 175 \\\hline 30 & 6 & 180 \\\hline 35 & 5 & 175 \\\hline 40 & 4 & 160 \\\hline 45 & 3 & 135 \\\hline 50 & 2 & 100 \\\hline 55 & 1 & 55 \\\hline 60 & 0 & 0 \\\hline\end{array}

-Refer to Table 16-3.Suppose the town enacts new anti-trust laws that prohibit Robert and John from operating as a monopolist.What will the new price of water end up being once the Nash equilibrium is reached?

A)$7
B)$6
C)$5
D)$4
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66
Table 16-2
In the following duopoly game, the two firms can either set the price of their product high or low.The game is represented in the table below.  Firm B  High Price  Low Price  Firm A  High Price  Firm A gets $1000  Firm A get $1250  Firm B gets $1000  Firm B gets $1100  Low Price  Firm A gets $800  Firm A gets $900  Firm B gets $800  Firm B gets $900 \begin{array}{|c|c|c|c|}\hline&&\text { Firm B }\\&&\text { High Price }&\text { Low Price }\\\hline \text { Firm A }&\text { High Price }&\text { Firm A gets \$1000 } & \text { Firm A get \$1250 } \\&& \text { Firm B gets \$1000 } & \text { Firm B gets \$1100 } \\\hline &\text { Low Price }&\text { Firm A gets \$800 } & \text { Firm A gets \$900 } \\&&\text { Firm B gets \$800 } & \text { Firm B gets \$900 } \\\hline\end{array}

-Refer to Table 16-2.If the two firms wanted to achieve the optimal level of profit they would:

A)both sell at a low price
B)both sell at a high price
C)collude to let firm A sell at a low price and firm B to sell at a high price
D)collude to let firm A sell at a high price and firm B to sell at a low price
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67
Table 16-3
Imagine a small town in which only two residents, Robert and John, own wells that produce water for safe drinking.Each Saturday, Robert and John work together to decide how many litres of water to pump, bring the water to town, and sell it at whatever price the market will bear.To keep things simple, suppose that Robert and John can pump as much water as they want without cost; therefore, the marginal cost of water equals zero.The weekly town demand schedule and total revenue schedule for water are shown in the table.  Weekly quantity (in litres)  Price ($)per litre  Weekly total revenue (and  total profit) ($) 012$0511551010100159135208160257175306180355175404160453135502100551556000\begin{array}{|c|c|c|}\hline \text { Weekly quantity (in litres) } & \text { Price (\$)per litre } & \begin{array}{c}\text { Weekly total revenue (and } \\\text { total profit) (\$) }\end{array} \\\hline 0 & 12 & \$ 0 \\\hline 5 & 11 & 55 \\\hline 10 & 10 & 100 \\\hline 15 & 9 & 135 \\\hline 20 & 8 & 160 \\\hline 25 & 7 & 175 \\\hline 30 & 6 & 180 \\\hline 35 & 5 & 175 \\\hline 40 & 4 & 160 \\\hline 45 & 3 & 135 \\\hline 50 & 2 & 100 \\\hline 55 & 1 & 55 \\\hline 60 & 0 & 0 \\\hline\end{array}

-Refer to Table 16-3.The socially efficient level of water supplied to the market would be:

A)15 litres
B)30 litres
C)45 litres
D)60 litres
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68
Table 16-4
In the following duopoly game, the two firms can either set the price of their product high or low.In this market, customers are very price sensitive: when one firm sets a low price it steals the majority of customers from its competitor.The game is represented in the table below.  Firm B  High Price  Low Price  Firm A  High Price  Firm A gets $500  Firm A get $300  Firm B gets $500  Firm B gets $600  Low Price  Firm A gets $600  Firm A gets $400  Firm B gets $300  Firm B gets $400 \begin{array}{|c|c|c|c|}\hline&&\text { Firm B }\\&&\text { High Price }&\text { Low Price }\\\hline \text { Firm A }&\text { High Price }&\text { Firm A gets \$500 } & \text { Firm A get \$300 } \\&& \text { Firm B gets \$500 } & \text { Firm B gets \$600 } \\\hline &\text { Low Price }&\text { Firm A gets \$600 } & \text { Firm A gets \$400 } \\&&\text { Firm B gets \$300 } & \text { Firm B gets \$400 } \\\hline\end{array}

-Refer to table 16-4.Profit for each firm would be maximised if:

A)each firm plays their dominant strategy
B)firm A sets a high price and firm B sets a low price
C)firm A sets a low price and firm B sets a high price
D)the two firms could successfully collude
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69
Table 16-2
In the following duopoly game, the two firms can either set the price of their product high or low.The game is represented in the table below.  Firm B  High Price  Low Price  Firm A  High Price  Firm A gets $1000  Firm A get $1250  Firm B gets $1000  Firm B gets $1100  Low Price  Firm A gets $800  Firm A gets $900  Firm B gets $800  Firm B gets $900 \begin{array}{|c|c|c|c|}\hline&&\text { Firm B }\\&&\text { High Price }&\text { Low Price }\\\hline \text { Firm A }&\text { High Price }&\text { Firm A gets \$1000 } & \text { Firm A get \$1250 } \\&& \text { Firm B gets \$1000 } & \text { Firm B gets \$1100 } \\\hline &\text { Low Price }&\text { Firm A gets \$800 } & \text { Firm A gets \$900 } \\&&\text { Firm B gets \$800 } & \text { Firm B gets \$900 } \\\hline\end{array}

-Refer to Table 16-2.What is the profit firm A will earn if it plays its dominant strategy:

A)$1000 if firm B has a high price and $1250 if firm B has a low price
B)$1000 if firm B has a high price and $1100 if firm B has a low price
C)$800 if firm B has a high price and $900 if firm B has a low price
D)$1250 if firm B has a high price and $1100 if firm B has a low price
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70
If duopolists can enforce an agreement, to produce collectively the monopoly output and split the market between the two firms, then the sum of their output will be:

A)be less than the monopoly quantity
B)be greater than the monopoly quantity
C)be equal to the monopoly quantity
D)any of the above are possible
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71
In what type of market do the actions of any one seller have a significant impact on the profits of all other sellers?

A)a monopoly
B)an oligopoly
C)perfect competition
D)monopolistic competition
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72
Table 16-2
In the following duopoly game, the two firms can either set the price of their product high or low.The game is represented in the table below.  Firm B  High Price  Low Price  Firm A  High Price  Firm A gets $1000  Firm A get $1250  Firm B gets $1000  Firm B gets $1100  Low Price  Firm A gets $800  Firm A gets $900  Firm B gets $800  Firm B gets $900 \begin{array}{|c|c|c|c|}\hline&&\text { Firm B }\\&&\text { High Price }&\text { Low Price }\\\hline \text { Firm A }&\text { High Price }&\text { Firm A gets \$1000 } & \text { Firm A get \$1250 } \\&& \text { Firm B gets \$1000 } & \text { Firm B gets \$1100 } \\\hline &\text { Low Price }&\text { Firm A gets \$800 } & \text { Firm A gets \$900 } \\&&\text { Firm B gets \$800 } & \text { Firm B gets \$900 } \\\hline\end{array}

-Refer to Table 16-2.The Nash equilibrium for this game is for:

A)both firms to sell the product at a low price
B)both firms to sell the product at a high price
C)firm A to sell at a low price and for firm B to sell at a high price
D)firm A to sell at a high price and for firm B to sell at a low price
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73
Table 16-1
The table below shows the total demand for viewing a rare penguin species at a local reserve.Ecotour companies have to build discreet viewing hides for tourists to view the penguins.Each ecotour company has to pay a fixed fee of $5000 for the right to build on the reserve.Assume that hides can be supplied to tourists at zero marginal cost.Tickets are sold to tourists to use the viewing hides.  Quantity (Visits)  Price($ ticket) 04820003640002460001280008100004120000\begin{array}{|c|c|}\hline \text { Quantity (Visits) } & \text { Price(\$ ticket) } \\\hline 0 & 48 \\\hline 2000 & 36 \\\hline 4000 & 24 \\\hline 6000 & 12 \\\hline 8000 & 8 \\\hline 10000 & 4 \\\hline 12000 & 0 \\\hline\end{array}  Quantity (Visits)  Price($ ticket)  Revenue 012010001010k2000816k3000618k4000416k5000210k600000\begin{array}{|c|c|c|}\hline \text { Quantity (Visits) } & \text { Price(\$ ticket) } & \text { Revenue } \\\hline 0 & 12 & 0 \\\hline 1000 & 10 & 10 \mathrm{k} \\\hline 2000 & 8 & 16 \mathrm{k} \\\hline 3000 & 6 & 18 \mathrm{k} \\\hline 4000 & 4 & 16 \mathrm{k} \\\hline 5000 & 2 & 10 \mathrm{k} \\\hline 6000 & 0 & 0 \\\hline\end{array} Any firm can change tickets by steps of 500 only.Any 500 step of quantity is assumed to be sold at the midpoint of the two prices (eg.3500 tickets would be sold for $5)

-Refer to Table 16-1.Assuming that oligopolists do not have the opportunity to collude, once they have reached the Nash equilibrium, it:

A)is always in their best interest to supply more to the market
B)is always in their best interest to leave supply unchanged
C)is always in their best interest to supply less to the market
D)may be in their best interest to do any of the above, depending on market conditions
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74
Table 16-4
In the following duopoly game, the two firms can either set the price of their product high or low.In this market, customers are very price sensitive: when one firm sets a low price it steals the majority of customers from its competitor.The game is represented in the table below.  Firm B  High Price  Low Price  Firm A  High Price  Firm A gets $500  Firm A get $300  Firm B gets $500  Firm B gets $600  Low Price  Firm A gets $600  Firm A gets $400  Firm B gets $300  Firm B gets $400 \begin{array}{|c|c|c|c|}\hline&&\text { Firm B }\\&&\text { High Price }&\text { Low Price }\\\hline \text { Firm A }&\text { High Price }&\text { Firm A gets \$500 } & \text { Firm A get \$300 } \\&& \text { Firm B gets \$500 } & \text { Firm B gets \$600 } \\\hline &\text { Low Price }&\text { Firm A gets \$600 } & \text { Firm A gets \$400 } \\&&\text { Firm B gets \$300 } & \text { Firm B gets \$400 } \\\hline\end{array}

-Refer to table 16-4.The dominant strategy for the firms are:

A)firm A sets low price, firm B sets low price
B)firm A sets low price, firm B sets high price
C)firm A sets high price, firm B sets low price
D)firm A sets high price, firm B sets high price
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75
OPEC is an example of a:

A)cartel
B)collective
C)international free trade agreement
D)coalition
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76
Table 16-1
The table below shows the total demand for viewing a rare penguin species at a local reserve.Ecotour companies have to build discreet viewing hides for tourists to view the penguins.Each ecotour company has to pay a fixed fee of $5000 for the right to build on the reserve.Assume that hides can be supplied to tourists at zero marginal cost.Tickets are sold to tourists to use the viewing hides.  Quantity (Visits)  Price($ ticket) 04820003640002460001280008100004120000\begin{array}{|c|c|}\hline \text { Quantity (Visits) } & \text { Price(\$ ticket) } \\\hline 0 & 48 \\\hline 2000 & 36 \\\hline 4000 & 24 \\\hline 6000 & 12 \\\hline 8000 & 8 \\\hline 10000 & 4 \\\hline 12000 & 0 \\\hline\end{array}  Quantity (Visits)  Price($ ticket)  Revenue 012010001010k2000816k3000618k4000416k5000210k600000\begin{array}{|c|c|c|}\hline \text { Quantity (Visits) } & \text { Price(\$ ticket) } & \text { Revenue } \\\hline 0 & 12 & 0 \\\hline 1000 & 10 & 10 \mathrm{k} \\\hline 2000 & 8 & 16 \mathrm{k} \\\hline 3000 & 6 & 18 \mathrm{k} \\\hline 4000 & 4 & 16 \mathrm{k} \\\hline 5000 & 2 & 10 \mathrm{k} \\\hline 6000 & 0 & 0 \\\hline\end{array} Any firm can change tickets by steps of 500 only.Any 500 step of quantity is assumed to be sold at the midpoint of the two prices (eg.3500 tickets would be sold for $5)

-Refer to Table 16-1.Assume that there are two profit-maximising ecotourist companies operating in this market.Further assume that they are not able to collude on the price and quantity of tickets they sell.How much profit will each firm earn when this market reaches a Nash equilibrium?

A)$0
B)$8000
C)$3000
D)each firm will incur economic losses in a Nash equilibrium
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77
Table 16-2
In the following duopoly game, the two firms can either set the price of their product high or low.The game is represented in the table below.  Firm B  High Price  Low Price  Firm A  High Price  Firm A gets $1000  Firm A get $1250  Firm B gets $1000  Firm B gets $1100  Low Price  Firm A gets $800  Firm A gets $900  Firm B gets $800  Firm B gets $900 \begin{array}{|c|c|c|c|}\hline&&\text { Firm B }\\&&\text { High Price }&\text { Low Price }\\\hline \text { Firm A }&\text { High Price }&\text { Firm A gets \$1000 } & \text { Firm A get \$1250 } \\&& \text { Firm B gets \$1000 } & \text { Firm B gets \$1100 } \\\hline &\text { Low Price }&\text { Firm A gets \$800 } & \text { Firm A gets \$900 } \\&&\text { Firm B gets \$800 } & \text { Firm B gets \$900 } \\\hline\end{array}

-Refer to Table 16-2.What is the profit firm B will earn if it plays its dominant strategy:

A)$1000 if firm A has a high price and $800 if firm A has a low price
B)$1100 if firm A has a high price and $900 if firm A has a low price
C)$800 if firm A has a high price and $900 if firm A has a low price
D)$1250 if firm A has a high price and $1100 if firm A has a low price
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78
Table 16-3
Imagine a small town in which only two residents, Robert and John, own wells that produce water for safe drinking.Each Saturday, Robert and John work together to decide how many litres of water to pump, bring the water to town, and sell it at whatever price the market will bear.To keep things simple, suppose that Robert and John can pump as much water as they want without cost; therefore, the marginal cost of water equals zero.The weekly town demand schedule and total revenue schedule for water are shown in the table.  Weekly quantity (in litres)  Price ($)per litre  Weekly total revenue (and  total profit) ($) 012$0511551010100159135208160257175306180355175404160453135502100551556000\begin{array}{|c|c|c|}\hline \text { Weekly quantity (in litres) } & \text { Price (\$)per litre } & \begin{array}{c}\text { Weekly total revenue (and } \\\text { total profit) (\$) }\end{array} \\\hline 0 & 12 & \$ 0 \\\hline 5 & 11 & 55 \\\hline 10 & 10 & 100 \\\hline 15 & 9 & 135 \\\hline 20 & 8 & 160 \\\hline 25 & 7 & 175 \\\hline 30 & 6 & 180 \\\hline 35 & 5 & 175 \\\hline 40 & 4 & 160 \\\hline 45 & 3 & 135 \\\hline 50 & 2 & 100 \\\hline 55 & 1 & 55 \\\hline 60 & 0 & 0 \\\hline\end{array}

-Refer to Table 16-3.As long as Robert and John operate as a profit-maximising monopoly, what will their weekly revenue be?

A)$100
B)$135
C)$175
D)$180
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79
Table 16-3
Imagine a small town in which only two residents, Robert and John, own wells that produce water for safe drinking.Each Saturday, Robert and John work together to decide how many litres of water to pump, bring the water to town, and sell it at whatever price the market will bear.To keep things simple, suppose that Robert and John can pump as much water as they want without cost; therefore, the marginal cost of water equals zero.The weekly town demand schedule and total revenue schedule for water are shown in the table.  Weekly quantity (in litres)  Price ($)per litre  Weekly total revenue (and  total profit) ($) 012$0511551010100159135208160257175306180355175404160453135502100551556000\begin{array}{|c|c|c|}\hline \text { Weekly quantity (in litres) } & \text { Price (\$)per litre } & \begin{array}{c}\text { Weekly total revenue (and } \\\text { total profit) (\$) }\end{array} \\\hline 0 & 12 & \$ 0 \\\hline 5 & 11 & 55 \\\hline 10 & 10 & 100 \\\hline 15 & 9 & 135 \\\hline 20 & 8 & 160 \\\hline 25 & 7 & 175 \\\hline 30 & 6 & 180 \\\hline 35 & 5 & 175 \\\hline 40 & 4 & 160 \\\hline 45 & 3 & 135 \\\hline 50 & 2 & 100 \\\hline 55 & 1 & 55 \\\hline 60 & 0 & 0 \\\hline\end{array}

-Refer to Table 16-3.If the market for water was perfectly competitive instead of monopolistic, how many litres of water would be produced and sold?

A)30
B)35
C)50
D)60
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80
Table 16-3
Imagine a small town in which only two residents, Robert and John, own wells that produce water for safe drinking.Each Saturday, Robert and John work together to decide how many litres of water to pump, bring the water to town, and sell it at whatever price the market will bear.To keep things simple, suppose that Robert and John can pump as much water as they want without cost; therefore, the marginal cost of water equals zero.The weekly town demand schedule and total revenue schedule for water are shown in the table.  Weekly quantity (in litres)  Price ($)per litre  Weekly total revenue (and  total profit) ($) 012$0511551010100159135208160257175306180355175404160453135502100551556000\begin{array}{|c|c|c|}\hline \text { Weekly quantity (in litres) } & \text { Price (\$)per litre } & \begin{array}{c}\text { Weekly total revenue (and } \\\text { total profit) (\$) }\end{array} \\\hline 0 & 12 & \$ 0 \\\hline 5 & 11 & 55 \\\hline 10 & 10 & 100 \\\hline 15 & 9 & 135 \\\hline 20 & 8 & 160 \\\hline 25 & 7 & 175 \\\hline 30 & 6 & 180 \\\hline 35 & 5 & 175 \\\hline 40 & 4 & 160 \\\hline 45 & 3 & 135 \\\hline 50 & 2 & 100 \\\hline 55 & 1 & 55 \\\hline 60 & 0 & 0 \\\hline\end{array}

-Refer to Table 16-3.Since Robert and John operate as a profit-maximising monopoly in the market for water, what price will they charge to sell 45 litres of water?

A)$12
B)$6
C)$3
D)none of the above; the price is arbitrary when dealing with a monopoly market
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