Solve the game with the given payoff matrix. -1 2 1 3 -1 -2 P = 2 Optimal row player strategy Optimal column player strategy Expected value of the game

solve the matrix game using a geometric liner progrmming aproach   [0  -3] [-6  6]  i cant make bigger brackets but its the matrix

Solve the game with the given payoff matrix. P = -1 1 2 22 4 -1 -2 3 2 0 Optimal row player strategy Optimal column player strategy Expected value of the game

please help me !

Solve the matrix game. 6 0 2 - 15 1

Write the payoff matrix for the given game, use Rachel as the row player.   Two players, Rachel and Charlie, each have two cards.  Rachel has one black card with the number 3 and one red card with the number 5.  Charlie has a black card with a 6 written on it and a red card with a 1.  They each select one of their cards and simultaneously show the cards.  If the cards are the same color, Rachel gets, in dollars, the sum of the two numbers shown.  If the cards are different colors, Charlie gets, in dollars, the difference of the two numbers shown.

Study techniques Your mathematics test is tomorrow and will cover the following topics: game theory, linear programming, and matrix algebra. You have decided to do an "all-nighter" and must determine how to allocate your 8 hours of study time among the three topics. If you were to spend the entire 8 hours on any one of these topics (thus using a pure strategy), you feel confident that you would earn a 90% score on that portion of the test but would not do so well on the other topics. You have come up with the following table, where the entries are your expected scores. (The fact that linear programming and matrix algebra are used in game theory is reflected in these numbers.) Test Game Linear Matrix Your Strategies Theory Programming Algebra Game Theory 90 80 60 Linear Programming 50 90 50 Matrix Algebra 70 30 90 You have been told that the test will be weighted as follows: game theory: 25%; linear programming: 50%; matrix algebra: 25%. (a) If you spend 25% of the night on game theory,…

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Write the equation to create a random matrix, N, of 56 random numbers between 15 and 27. The matrix must have between 4 and 10 rows. What equation would you use to find the minimum value of the matrix and the maximum value of the matrix? Write the equations to create the matrix below. Also write the equations to find the minimum and maximum values below.

Solve using Gauss-Jordan elimination. 2x₁ + - 4×2 11x37 3x1 + 31x280x3 = 97 x1 + 7x2- 18x3 = 21 Write the system of equations as an augmented matrix. -80 7