QUESTION 14 Which of the following is the Nash equilibrium of the game in the picture? Du Q = 30 Q = 40 = 30 du's profit = 900 Etisalat du's profit = 1000 Etisalat's profit = 900 Etisalat's profit = $750 Q = 40 Etisalat's profit = 1000 du's profit = 750 a. Du chooses 30, Etisalat chooses 40. b. Du chooses 30, Etisalat chooses 30. C. Du chooses 40, Etisalat chooses 40. d. Du chooses 40, Etisalat chooses 30. du's profit = 800 Etisalat's profit = 800
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- 9. In the game played in the class, "Guess 2/3 of the average", assume there are 3 students, each guesses a number between 0 and 100 (including 0 and 100) simultaneously. The winner will be the one whose number is closest to 2/3 of the average. Which of the following is a Nash Equilibrium for this game? A. Everyone guesses "0" B. Everyone guesses "100" C. One student guesses "0", one guesses "100" and one guesses "50" D. One student guesses "0", one guesses "0" and one guesses "100" E. None of the aboveRoger and Rafael play a game with the following rules. Roger is given $250 to divide between himself and Rafael. Rafael does not get to choose but he can reject Roger’s offer if he does not like it. If Rafael rejects, both get nothing. If Rafael accepts, both get the split that Roger decided. a. What is this game called? b. Find all Nash equilibria for this game. c. When this game is played in the real world, do the predictions in part 1b materialize? Why/why not? d. Are all Nash equilibria in part 1b Pareto Optimal? Explainlearn.canterbury.ac.nz Clasarsom Nov 15-ICO EUC LEARN | AKO See the game below and answer the questions 8 to 11: Player-1 C Player-2 X, Y Y Player-1 9 14 8. Player-2 16 17 16 Nash Equilibrium in this game: Select one: O a. Playert: C; Player2: X O b. Playert: C; Player2: Y Oc. Playert: L; Player2: X Od. Playert: L; Player2: Y e. None
- 3 0: she makes a pront of $9 An is ISK AVCise and aunty she makes. Let P be the probability that it rains the day of the concert. Find the number P tha makes Ann indifferent between organizing the concert in the Club or at the Park. 8. Compute the mixed strategy Nash equilibrium of the game below: Bungle F2 # Zippy E Left Right DOD F4 Up 2,-1 R I 20 F3 $ BAG 3 4 -2,0 HOT % 5 F5 Down 3,1 T 4,-2 VO MacBook Air 6 F6 Y & 7 F7 * U 810. Game theory20.38 C 1 Search il 4G O Microeconom... 1. In the sequential games such as the sequential Battle of the Sexes, why does the Nash equilibrium allow for outcomes with noncredible threats? 2. Left Right Up 1, 3 3, 1 Down 2, 2 4, 4 a. Find the Nash equilibrium or equilibria b. Which player, if any, has a dominant strategy? c. Does A benefit from changing the game by reducing his or her payoff in this way? 3. Noah and Xaviera love to play "Hide and Seek." It is a simple game, but it continues to amuse. It goes like this. Xaviera hides upstairs or downstairs. Noah can look upstairs or downstairs but not in both places. If he finds Xaviera, Noah gets one scoop of ice cream and Xaviera gets none. If he does not find Xaviera, Xaviera gets one scoop of ice cream and Noah gets none. a. Fill in the payoffs in the matrix below! Is this a zero-sum game? What are the Nash equilibria in pure strategies? Hide and Seek Xaviera Upstairs Downstairs Upstairs Noah Downstairs b. Find a Nash equilibrium in…
- Look at the attached table. A. What are the Nash equilibrium to this game (if there are any)? B. Are any of the Nash equilibrium efficient? If yes, which one(s)? If any are inefficient, explain why.Consider the following game: Steffi N K 14, 6 7,6 8, 7 Jim 5, 8 8, 8 13, 6 M 1,5 8, -6 6, 6 What is Jim's best response to Steffi playing P? (you can select more than one answer) V a. K O b. M O c. N O d. L V e. 14 O f. 85. The following problem was first considered by John von Neumann and is a fundamentalresult game theory.A and B play the following game:A writes down either number 1 or number 2, and B must guess which one.If the number that A has written down is i and B has guessed correctly, B receives i units from A.If B makes a wrong guess, B pays 4/5 of a unit to A.First we consider the expected gain of player B.Suppose B guesses 1 with probability p and 2 with probability 1 −p.Let X1 denote B’s gain (or loss) in a game where A has written down 1.Let X2 denote B’s gain (or loss) in a game where A has written down 2.(a) Find the pmf of X1 and X2(b) Find B’s expected gain for these two cases, E[X1] and E[X2].(c) What value of p maximizes the minimum possible value of B’s expected gain?Now consider the expected loss of player ASuppose that A writes down 1 with probability q and 2 with probability 1 −q.Let Y1 be A’s loss (or gain) if B chooses number 1.Let Y2 be A’s loss (or gain) if B…
- Tucker and Eddie are playing the following game. Tucker can choose A or B and Eddie can choose C or D. The first payoff is for Tucker, the second for Eddie. Eddie Tucker C D A 3, 2 4, 3 B 4, 5 3, 4 Identify the Nash equilibrium(s) in this game. What rational game theoretic advice would you offer Tucker and Eddie on how to play this game? If Tucker and Eddie follow your advice, what payoff should each expect? Show your work.Consider the following classic game, called Hawk and Dove. Player 2 Hawk Dove Hewk 0,0 4,1 Player 1 Dove 1,4 33 Select all pure strategy Nash equilibria and check the corresponding option if you think there exists a mixed strategy Nash equilibrium too. O There exists also a mixed strategy Nash equilibrium OHawk, Dove ODove, Hawk O Hawk, Hawk O Hawk, HawkL 0 4 15.1 X₂ A M R 0 1 4 0 2 B L 4 0 с X3 M R 0 1 3 FIGURE 15.5 Exercise 15.1. Equilibrium Selection: Consider the extensive-form game in Figure 15.5. a. Find all the Bayesian Nash equilibria of this game. b. Which of the Bayesian Nash equilibria are also perfect Bayesian equi- libria? Why?