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Table 17-23 Two Bottled Beverage Manufacturers (Firm a and Firm B) Determine

Question 240

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Table 17-23
Two bottled beverage manufacturers (Firm A and Firm B) determine that they could lower their costs, and thus increase their profits, if they reduced their advertising budgets. But for the plan to work, each firm must agree to refrain from advertising. Each firm believes that advertising works by increasing the demand for the firm's product, but each firm also believes that if neither firm advertises, the costs savings will outweigh the lost sales. Listed in the table below are the individual profits for each firm. Table 17-23 Two bottled beverage manufacturers (Firm A and Firm B)  determine that they could lower their costs, and thus increase their profits, if they reduced their advertising budgets. But for the plan to work, each firm must agree to refrain from advertising. Each firm believes that advertising works by increasing the demand for the firm's product, but each firm also believes that if neither firm advertises, the costs savings will outweigh the lost sales. Listed in the table below are the individual profits for each firm.   -Refer to Table 17-23. At the Nash equilibrium, how much profit will Firm B earn? A) $3,500 because firm B will maintain the agreement not to advertise, but firm A will break the agreement and choose to advertise. B) $4,000 because each firm will break the agreement and choose to advertise. C) $5,000 because each firm will maintain the agreement and choose not to advertise. D) $6,000 because firm A will maintain the agreement not to advertise, but firm B will break the agreement and choose to advertise.
-Refer to Table 17-23. At the Nash equilibrium, how much profit will Firm B earn?


A) $3,500 because firm B will maintain the agreement not to advertise, but firm A will break the agreement and choose to advertise.
B) $4,000 because each firm will break the agreement and choose to advertise.
C) $5,000 because each firm will maintain the agreement and choose not to advertise.
D) $6,000 because firm A will maintain the agreement not to advertise, but firm B will break the agreement and choose to advertise.

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