Please help me solve this problem

The above matrix represents a normal form game with two players (row player - player 1, column player - player 2). The numbers in each cell (1111,3712) are the amount of money players receive in each corresponding outcome. 2. Now, in the same game, assume that the two players care about each other's monetary gains as well. The two players' utilities are given as U1 = m; + 0.53112 U: = mg + 0.51111 Therefore, player 1 is happier if player 2 gets more money. but to a lesser degree as when she gets the same amount of money (and vice versa for player 2). in this setting, nd all the pure and mixed strategy Nash Equilibria. Hint: start by reuniting the matrix of payo's