Explanation Given: The matrix is [ 1 − 1 3 2 1 0 2 2 − 2 2 3 − 1 ] . Approach: To determine the game is strictly determined. A strictly determined game is characterized by the following properties: 1) There is an entry in the payoff matrix that is simultaneously the smallest entry in its row and the largest entry in its column. This entry is called the saddle point for the game. 2) The optimal strategy for the row player is the maximin strategy. obtained by choosing the row containing the saddle point. The optimal strategy for the column player is the minimax strategy. obtained by choosing the column containing the saddle point. Calculation: The given matrix is [ 1 − 1 3 2 1 0 2 2 − 2 2 3 − 1 ]

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Chapter 9.4, Problem 17E

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Whether the game is strictly determined. If the game is strictly determined then find saddle point(s) of the game.

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Chapter 9.4, Problem 16E

Chapter 9.4, Problem 18E

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Whether the game is strictly determined. If the game is strictly determined then find saddle point(s) of the game.

Solution Summary: The author explains that a strictly determined game is characterized by the following properties: 1) the smallest entry in the payoff matrix and 2) the optimal strategy for the row player is the maximin strategy.

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Whether the game is strictly determined. If the game is strictly determined then find saddle point(s) of the game.

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