(In this and all other questions in which a game matrix is given, Player 1 chooses the row, Player 2 chooses the column, and if there is a Player 3, she chooses the matrix.)  restaurant cricket restaurant  8, X 0, 5 cricket  1, 12 10, 7We say that Players 1 and 2 meet if and only if they choose the same strategy. Suggest a value in the range  such that the above game matrix reflects that- Player 1 prefers being at cricket over being at the restaurant, while Player 2 prefers being at the restaurant over being at cricket, and- each player prefers meeting at a location over being alone at that location, and- meeting is more important to Player 1 than being in their preferred location, and- being at their preferred location is more important to Player 2 than meeting

In this and all other questions in which a game matrix is given, Player 1 chooses the row, Player 2 chooses the column, and if there is a Player 3, she chooses the matrix.)   A  B  C  D a  1,2  1,0  2,1  0,-3 b  1,4  3,5  2,0  1,2 c  -1,1  4,1  4,-1  -1,2 d  0,0  -2,-1  5,2  -1,0Select all of the following that are Nash equilibria in the above game. (Note: partial credit is possible for this question.) (1,2) (a,A) (d,C) (b,B) (3,5) (c,B)

Represent the following strategic interaction using a payoff matrix. A couple (a she and a he) is going out for an evening. They have two options: watching a football match or going to an opera. Unfortunately his mobile phone runs out of battery. Unable to reach each other, each of them needs to go to one of the possible venues without knowing where his/her partner has gone. Spending the evening alone (whether at the football or the opera) is the worst outcome for both of them. Conditional on going out together, she prefers football to opera while he prefers opera to football. Make “she” Player 1 when writing the payoff matrix.

Consider two restaurants, R1 and R2, simultaneously decide what sort of cuisine they will focus on, Thai (T) or Vietnamese (V). If both opt for T, the payoffs are 10 each. If both opt for V, the payoffs are 20 each. If R1 plays T and R2 V the payoffs are (30, 40). If R1 plays V and R2 T, the payoffs are (50, 60) for R1 and R2, respectively. What are the Nash equilibria?Group of answer choices(V, V)(T, T)(T, T) and (V, V); this is a coordination game(T, V) and (V, T); this is a coordination game.None of the above.

In the game matrix below, the first payoff in each pair goes to player A who chooses the row, and the second payoff goes to player B, who chooses the column. Let a, b, c, and d be positive constants. Left；Top a,1 ，Bottom 1.c Right：Top b.l，Bottom 1,d If player A chooses Bottom and player B chooses Right in a Nash equilibrium, then we know that

In this and all other questions in which a game matrix is given, Player 1 chooses the row, Player 2 chooses the column, and if there is a Player 3, she chooses the matrix.)  Dob  Not Dob Dob  -6,-6  0,-8 Not Dob  -8,0  X,XSuggest one value in the range that makes this game a Prisoner's Dilemma.Enter your answer as a single number between -100 and 100.