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see attached. Consider the game shown below. In this game, players 1 and 2 must move at the same time without knowledge of the other

see attached.

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Consider the game shown below. In this game, players 1 and 2 must move at the same time without knowledge of the other player's move. Player 1's choices are shown in the row headings (A, B, C, D), Player 2's choices are shown in the column headings (E, F, G). The first payoff is for the row player (Player 1) and the second payoff is for the column player (Player 2). Player 2 Player 1 E F G A 2, 4 7, 7 2, 6 B 10, 6 1, 7 12, 4 C 4, 6 8. 8 7, 7 D 1, 6 3, 9 6, 7 This question is worth 6 points and there are 3 correct answers. You should select ALL 3 answers if you know them but you can select only 1 or 2 answers if you are not sure of ALL of the correct answers. You receive 2 points for each correct answer but lose 2 points for an incorrect answer. You should choose ALL 3 of the correct answers if you know them but it is probably not a good idea to guess at an answer unless you are pretty sure. For example, if you select 2 correct answers and 1 incorrect answer you would receive 4-2 = 2 points for the question. You cannot receive less than 0 points on the question; for example if you select 1 correct answer and 2 incorrect answers you would receive 2-4=0 points for the question. A little game theory for the game theory questions. Choose ALL of the correct answers. 2 points for a correct answer, -2 points for an incorrect answer. O Player 1 has a dominant strategy to choose A. O Player 1 has a dominant strategy to choose B. O Player 1 has a dominant strategy to choose C. O Player 1 does not have a dominant strategy. O Player 2 has a dominant strategy to choose F. O Player 2 has a dominant strategy to choose G. O Player 2 does not have a dominant strategy. O The Nash equilibrium for this game is A/F. O The Nash equilibrium for this game is B/E. O The Nash equilibrium for this game is B/G. O The Nash equilibrium for this game is C/F. O The Nash equilibrium for this game is C/G. O The Nash equilibrium for this game is D/G

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