Consider the following non-cooperative, 2-player game.Each player seeks a promotion.To get the promotion, each player has two possible strategies:earn it through hard work (Work) or make the other person look bad through unscrupulous means (Mean).The company is better off if they work together but has no way of ensuring that.The payoff matrix describing this game is shown below.The payoffs for each player are levels of utilitylarger numbers are preferred to smaller numbers.Player 1's payoffs are listed first in each box.

Find the Nash equilibrium (or Nash equilibria) and describe how you found it/them.Does either player have a dominant strategy?If so, what is it for each player?Is the company better off or not?

numbers. Player 1's payoffs are listed first in each Find the Nash equilibrium (or Nash equilibria) and player have a dominant strategy? If so, what is it not? Work 2 Mean Work 12, 12 9. 230 Mean 26, 10 15, 10