need help 1,2,3

Player 1 and player 2 areplaying a simultaneous-move one shot game, where player 1 can perform objectlve A or objective B and player 2 can perform objective Y or objective Z. The payoff that each player gets depends on what both players choose. If player 1 performs objective A while piayer 2 performs objective Y, player 1 recelives a payotf of 16.00, and player 2 receives a payoff of 16.00. If player 1 chooses objective A and player 2 chooses objective Z. player 1 recelves a payoff of 14.00, while player 2 recelves a payotf of 14.00. If player 1 instead chooses objective 8 and player 2 chooses objective Y, then player 1 recelives a payoff of 15.00, and player 2 receives a payoif of 15.00. Finally, if player 1 chooses objective B and player 2 chooses objective Z, then player 1 receives a payoff of 17.00, and player 2 receives a payoff of 17.00. Use this information to answer the questions below. Note that it may help to summarize the above information in a payoff matrix before tacking the questions below. 1st attempt Part 1 (1 point) See Hint Which of the following outcomes is a pure strategy Nash equilibrium of this game? Choose one or more: A. Player 1 plays objective B: player 2 plays objective Z. B. Player 1 plays objective A; player 2 plays objective: . C. Player 1 plays objective A: player 2 plays objective Z. D. There is no pure strategy Nash equilibrium in this game. E. Player 1 plays objective Bi player 2 plays objective Y. Part 2 (2 points) See Hint Suppose player 1 assigns probability p to playing objective A and (1p) to playing objective B. What do p and (1p) have to be such that player 2 I indlfferent between playing objective Y and objective Z? Round all answers to two decimal places. p= Part3 (2 points) Suppose player 2 assigns probability q to playing objective Y and (1q) to playing objective Z. What do q and (1q) have to be such that player 1 is indifferent between playing objective A and objective B? Round all answers to two decimal places. q=(1q)=