Remove any dominated strategies and find the optimum strategy for each player. 
A. A: 1: 5/11, 2: 4/11
B: 1: 2/11, 2: 9/11
B. A: 1: 9/11, 2: 2/11
B: 1: 1/11, 2: 10/11
C. A: 1: 8/11, 2: 3/11
B: 1: 1/11, 2: 10/11
D. A: 1: 9/11, 2: 2/11
B: 1: 3/11, 2: 8/11
Answer: B
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Find the mean. If necessary, round to one decimal place.74, 47, 74, 99, 47
A. 68.7 B. 85.3 C. 68.2 D. 67.7
Solve the system by using Gaussian elimination with backward substitution or by reducing the matrix to reduced-row echelon form. 5x + 41 = -6y-3x - 4y = 27
A. No solution B. (-2, -5) C. (-1, -6) D. (-1, -5)
Form a polynomial whose zeros and degree are given. Use a leading coefficient of 1. Zeros: 0, - 6, 5; degree 3
A. f(x) = x3 + x2 - 30x B. f(x) = x3 + x2 + x + 30 C. f(x) = x3 + x2 + 30x D. f(x) = x3 + x2 + x - 30
Provide an appropriate response.If the payoff matrix of a matrix game contains a saddle point, what is the optimal strategy for the row player?
A. Always choose the row with the largest minimum. B. Always choose the row with the smallest maximum. C. Always choose the row with the largest maximum. D. Always choose the row with the smallest minimum.