(Solved): Consider a zero-sum game with the following payoff matrix for player 1 : {:[m_(1),m_(2),m_(3),m_(4), ...

Consider a zero-sum game with the following payoff matrix for player 1 : {:[m_(1),m_(2),m_(3),m_(4),m_(5)],[d_(1)0,1,5,6,8],[d_(2)10,6,5,2,3]:} Player 1 will play d_(1) with probability and d_(2) with probability The two moves Player 2 needs to considering playing the most are and , with respective probabilities and The value of the game is Note: you need to enter probabilities as numerical answers to 3 decimal places, not fractions. For example, if oneanswer is 1//3, type 0.333 . Also, for Player 2 , make sure to mention to first mention their most likely move.