Baseball Soccer Baseball Lee Soccer 2. Both Ally and Lee plan to attend either the soccer game or the baseball game after taking their AP exams; They prefer to meet at the same event, but before the exams they are too preoccupied to determine which event to attend. and the exams let out at different times, so they don't run into each other afterward. The events are on opposite sides of town and Lee and Ally must each choose one event to attend without knowing where the other will be. Lee will receive 10 mils (a measure of happiness) if he ends up at the baseball game with Ally and 5 utils at the baseball game without her. Ally will receive 8 utiis if she nds Lee at the baseball game and 6 utils at the baseball game without him. Lee will receive 12 utils at the soccer game with Ally and 4 utils at the soccer game without her. Ally will receive 10 utils at the soccer game with Lee and 3 utils at the soccer game without him. (a) Complete the payoff matrix above to reect the utility levels that Ally and Lee will receive in each scenario. (b) Where would Ally and Lee go if they were able to coordinate their strategies? Explain. (c) Does Lee have a dominant strategy in this game? Explain. (d) Identify every set of strategies in this scenario that represents a Nash equilibrium