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# Implementing Pricing Strategies

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Two companies, Company A and Company B, are deciding whether each should implement a new pricing strategy, which may or may not result in a price war.

If both companies reduce (discount) their current prices, each company will end up with \$175K in revenues for the month.

If neither company discounts its current prices, each company will end up with \$400K in revenues for the month.

If Company A discounts its prices and Company B does not, Company A will end up with \$650K of revenues for the month and Company B will end up with \$450K in revenues for the month.

If Company B discounts its prices and Company A does not, Company B will end up with \$325K in revenues for the month, and Company A will end up with \$450K in revenues for the month.

Depict this game three ways.

First, as a simultaneous game in a game box. Solve the game by identifying any and all Nash Equilibrium.

Next, as a two-stage game using a game tree with Company A going first. Solve this game and identify the Nash Equilibrium.

Next, as a two-stage game using a game tree with Company B going first. Solve this game and identify the Nash Equilibrium.

Does either Company have a first-mover advantage? If so, which company?

https://brainmass.com/economics/macroeconomics/implementing-pricing-strategies-538627

#### Solution Preview

Let us first draw the payoff matrix,

Company B
Reduce Does Not Reduce

R 175, 175 650, 450
Company A

...

#### Solution Summary

The expert examines implementing pricing strategies. The game three ways is depicted.

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