In a game with incomplete information where players have dominant strategies, which of the following statements about mixed strategies and Nash equilibrium is true?

In a game with incomplete information, players may not know everything about their opponents, but if each player has a dominant strategy, it means that each player has a best action to take regardless of what others do. In such situations, players will naturally choose their dominant strategies, leading to a Nash equilibrium. This is because a Nash equilibrium occurs when no player can improve their outcome by changing their strategy while the others keep theirs the same. For example, if two players are deciding whether to cooperate or compete, and both find that competing is always better for them no matter what the other does, they will both choose to compete, resulting in a stable outcome. Therefore, in this context, mixed strategies are not necessary since players will stick to their dominant strategies.