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- consider the ff game in the normal form: which of the ff is true: a. the game has dominant equilibrium A3, B3 b. A3 always dominates A2 c. A3 is a dominant strategy for Player A d. B3 is a dominant strategy for Player Bb) Briefly explain the sense in which a Nash equilibrium corresponds to a "no regret outcome."Consider the following game. The first number (before the comma) is the payoff to the row player and the second number (after the comma) is the payoff to the column player. The Nash equilibrium(s) are: A B A 4,4 3,3 B 3,3 5,5 Group of answer choices: -(A,A) and (B,B) -(A,A) only -There are no Nash equilibriums. -(B,B) only
- Model the situation as a strategic game assuming that both ‘James’ and ‘Robert’ are altruistic, ranking outcomes according to the other person’s comfort and, out of politeness, prefer to stand than to sit if the other person stands. Model the situation as a strategic game and find any Nash equilibrium (equilibria) if it exists. Does a dominant strategy exist for either ‘James’ or ‘Robert’ with these preferences? Show all steps and working in support of the answerContext:The London Metro Bus is crowded for travel during peak hours. During such travel hours two daily passengers ‘James’ and ‘Robert’ enter the Metro. Luckily, two adjacent seats are free in the bus. Each of them must decide whether to sit or stand. For both, sitting alone is more comfortable than sitting next to the other person, which in turn is more comfortable than standing. consider james as "Row Player" and Robert as "Column Player"The equilibrium in an infinitely repeated game is the Nash equilibrium. True or false?ExplainConsider the game "Battle of the Sexes" as below. In the mixed-strategy equilibrium, Roger chooses to watch a movie with the probability y* of: Roger 0.5 1/4 3/4 1/3 Watch soccer Watch a movie Michelle Watch soccer 3, 1 0,0 Watch a movie 0,0 1,3