In a two-player game, if both players are using a mixed strategy to maximize their payoffs and reach a Nash Equilibrium, which of the following statements is true?

In a two-player game, when both players use a mixed strategy to reach a Nash Equilibrium, it means that each player is choosing their actions based on probabilities rather than sticking to one specific choice. This situation occurs when neither player can improve their payoff by changing their strategy while the other player's strategy remains the same. For example, imagine a game where Player A can choose between two actions, A1 and A2, and Player B can choose between B1 and B2. If Player A mixes their choices and Player B does the same, they may both end up with a stable outcome where neither has an incentive to switch strategies. Therefore, at Nash Equilibrium, both players are making the best decisions they can, given what the other is doing.