Services
Discover
Homeschooling
Ask a Question
Log in
Sign up
Filters
Done
Question type:
Essay
Multiple Choice
Short Answer
True False
Matching
Topic
Business
Study Set
Microeconomics
Quiz 13: Game Theory and Strategic Play
Path 4
Access For Free
Share
All types
Filters
Study Flashcards
Practice Exam
Learn
Question 141
Multiple Choice
Scenario: The following table represents the game matrix for the penalty kicks in a soccer game. There are two players in the game: the kicker and the goalie. The kicker has two choices: to kick the ball to the right or to the left. The goalie also has two choice to jump to the right, or to the left. Each goal counts to +1 point for the kicker and -1 points for the goalie. The symbols in the table stand for the numerical payoff to each player. The first symbol listed in each cell is the payoff to the kicker, and the second number listed is the payoff to the goalie.
-Refer to the scenario above.The symbol z is equal to ________,and the symbol t is equal to ________.
Question 142
Multiple Choice
A ________ is an extensive-form representation of a game.
Question 143
Multiple Choice
Scenario: The ultimatum game is a two-player game played as follows. One player, the proposer, is told to divide a sum of money between the two players. The proposer proposes how to divide the sum. The other player, the responder, then chooses to either accept or reject the proposal. If the responder accepts the proposal, the money is split according to the proposal. If the responder rejects the proposal, neither receives any money. When this game is played by real people from a common social group, it is frequently observed that the proposer offers close to 50-50 split and the responder rejects offers below 30 percent of the sum. -Refer to the scenario above.According to the theory presented in the textbook,if the proposer offered 0 percent,should the responder accept?
Question 144
Essay
Refer to Evidence-Based Economics element in section 13.4 of the text. a)Describe a variation of beauty contest game used in the experiment. b)Explain why every player submitting 0 is the Nash equilibrium. c)Describe the results of the experiment.
Question 145
Multiple Choice
Scenario: The ultimatum game is a two-player game played as follows. One player, the proposer, is told to divide a sum of money between the two players. The proposer proposes how to divide the sum. The other player, the responder, then chooses to either accept or reject the proposal. If the responder accepts the proposal, the money is split according to the proposal. If the responder rejects the proposal, neither receives any money. When this game is played by real people from a common social group, it is frequently observed that the proposer offers close to 50-50 split and the responder rejects offers below 30 percent of the sum. -Refer to the scenario above.According to the theory presented in the textbook,which of the following would happen in the Nash equilibrium?
Question 146
Multiple Choice
Scenario: The following table represents the game matrix for the penalty kicks in a soccer game. There are two players in the game: the kicker and the goalie. The kicker has two choices: to kick the ball to the right or to the left. The goalie also has two choice to jump to the right, or to the left. Each goal counts to +1 point for the kicker and -1 points for the goalie. The symbols in the table stand for the numerical payoff to each player. The first symbol listed in each cell is the payoff to the kicker, and the second number listed is the payoff to the goalie.
-Refer to the scenario above.In this game,choosing a ________ has a clear advantage for the kicker,and choosing a ________ has clear advantage for the goalie.
Question 147
Multiple Choice
Scenario: Two friends are playing a game. The rules of the game are simple. Each player is given a bag containing a white ball and a black ball, and the two friends are asked to simultaneously draw one ball each. They are informed about their payoffs just before the game begins, which are shown in the matrix below. The first number listed in each cell is the payoff to the row player, and the second number listed is the payoff to the column player.
-Refer to the scenario above.Which of the following is true?
Question 148
Multiple Choice
The optimal strategy of a goalie in penalty kicking is similar to that in ________.
Question 149
Multiple Choice
Scenario: The following table represents the game matrix for the penalty kicks in a soccer game. There are two players in the game: the kicker and the goalie. The kicker has two choices: to kick the ball to the right or to the left. The goalie also has two choice to jump to the right, or to the left. Each goal counts to +1 point for the kicker and -1 points for the goalie. The symbols in the table stand for the numerical payoff to each player. The first symbol listed in each cell is the payoff to the kicker, and the second number listed is the payoff to the goalie.
-Refer to the scenario above.This game ________.
Question 150
Multiple Choice
Scenario: Two friends are playing a game. The rules of the game are simple. Each player is given a bag containing a white ball and a black ball, and the two friends are asked to simultaneously draw one ball each. They are informed about their payoffs just before the game begins, which are shown in the matrix below. The first number listed in each cell is the payoff to the row player, and the second number listed is the payoff to the column player.
-Refer to the scenario above.Which of the following is true in this case?
Question 151
Multiple Choice
Scenario: The following table represents the game matrix for the penalty kicks in a soccer game. There are two players in the game: the kicker and the goalie. The kicker has two choices: to kick the ball to the right or to the left. The goalie also has two choice to jump to the right, or to the left. Each goal counts to +1 point for the kicker and -1 points for the goalie. The symbols in the table stand for the numerical payoff to each player. The first symbol listed in each cell is the payoff to the kicker, and the second number listed is the payoff to the goalie.
-Refer to the scenario above.This game is ________.
Question 152
Multiple Choice
Another game frequently played in MBA strategy classes is the acquire a company game.The set-up of the game is as follows.Company A has only one asset,offshore oil leases.The expected profit from these leases is uniformly distributed between $0 and $100 million,so the expected value to company A is $50 million.Company B is thinking of acquiring Company A.Company B's management is more efficient than A's; specifically,the value of A's assets under B's management is 1.5 times greater.For example,the expected value of A's oil leases under B's management is 1.5 $50 million,or $75 million.Company B can submit a written bid to acquire Company A.A will review the bid,and accept or reject the offer after learning the value of the oil leases with certainty. You are advising Company B on its potential acquisition of Company A.What is the optimal bid for Company B to submit?
Question 153
Multiple Choice
Scenario: The following table represents the game matrix for the penalty kicks in a soccer game. There are two players in the game: the kicker and the goalie. The kicker has two choices: to kick the ball to the right or to the left. The goalie also has two choice to jump to the right, or to the left. Each goal counts to +1 point for the kicker and -1 points for the goalie. The symbols in the table stand for the numerical payoff to each player. The first symbol listed in each cell is the payoff to the kicker, and the second number listed is the payoff to the goalie.
-Refer to the scenario above.The symbol k is equal to ________,and the symbol j is equal to ________.
Question 154
Multiple Choice
Gary and Christine are two players in game in which Gary's decisions are based on the choice made by Christine.This is an example of a(n) ________.
Question 155
Multiple Choice
Scenario: The ultimatum game is a two-player game played as follows. One player, the proposer, is told to divide a sum of money between the two players. The proposer proposes how to divide the sum. The other player, the responder, then chooses to either accept or reject the proposal. If the responder accepts the proposal, the money is split according to the proposal. If the responder rejects the proposal, neither receives any money. When this game is played by real people from a common social group, it is frequently observed that the proposer offers close to 50-50 split and the responder rejects offers below 30 percent of the sum. -Refer to the scenario above.According to the theory presented in the textbook,if the proposer offered 1 percent,should the responder accept?
Question 156
Essay
Maria Brown is a young tennis player who has shot to fame after defeating Sarah Knowles in three consecutive matches.In the fourth match,Sarah decides to serve to the left each time.Is this an optimal winning strategy for Sarah?