Oligopoly: Game Theory and Nash Equilibrium

Correct. Even though they each earn less than they could in this scenario, it is the Nash equilibrium. The Nash equilibrium requires both behave in their own best interest while holding what the other does as constant.
Producer A and Producer B are the only two producers of a good. The profits each producer receives every week are based on whether a high or low price is charged for the good, as shown in the chart: ![](data:image/png;base64,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 "") Which of the following _best describes_ the Nash equilibrium?
Incorrect. While it would be best for both of them to charge a low price, this is not the Nash equilibrium.
Incorrect. It would be difficult to decide who gets to charge the high price and who charges the low price if they are not colluding.
Both charge a low price
Both charge a high price
One charges a high price, and the other charges a low price

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