A firm that finds itself in a prisoners’ dilemma would get a worse payoff if it changed it’s strategy (assuming the other firm did not).Group of answer choicesTrueFalse

If two firms that find themselves in a prisoners’ dilemma were successfully able to collude they could be better off. Group of answer choices

In economics, a game is always a prisoners’ dilemma.Group of answer choicesTrueFalse

Consider the following scenario in an organization, represented by the game below. Players 1 and 2 choose their actions simultaneously. The first payoff in each square is 1’s payoff; the second is the payoff of player 2. 2 cooperate revenge 1 cooperate 13,15 8,16 revenge 17,3 10,12 Which statement is true, where the first strategy is player 1’s and the second is for player 2?Group of answer choicesThe Nash equilibrium is (Cooperate, Renege); this is a prisoners’ dilemma.The Nash equilibrium is (Renege, Cooperate); this is a prisoners’ dilemma.The Nash equilibrium is (Renege, Renege); this is not a prisoners’ dilemma.The Nash equilibrium is (Renege, Renege); this is a prisoners’ dilemma.The Nash equilibrium is (Cooperate, Cooperate); this is not a prisoners’ dilemma.

In a prisoners’ dilemmaGroup of answer choiceseach player has a dominant strategyonly one player has a dominant strategythere are always two playerssetting a low price is always the best strategynone of the above

Consider a pricing game between Coles and Woolworths. Each firm simultaneously chooses whether to price High or Low. If both firms price Low, the payoffs are 9 to each firm. If both firms choose High, each firm gets 7. If one firm chooses Low and the other High, the Low-priced firm gets 1 and the firm that opted for High gets 10. Which statement is true?  the outcome of the game is (High, High); this game is not a prisoners’ dilemma Correct!  the outcome of the game is (High, High); this game is a prisoners’ dilemma   the outcome of the game is (Low, Low); this game is not a prisoners’ dilemma   the outcome of the game is (Low, Low); this game is a prisoners’ dilemma   none of the above