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The Coca Cola Company (Coke) and Pepsico (Pepsi) must independently decide how m

ID: 1255368 • Letter: T

Question

The Coca Cola Company (Coke) and Pepsico (Pepsi) must independently decide how much to spend on advertising this year (low, medium, or high advertising expenditures). Each firm's decision will affect its own profits, as well as profits of its competitor. The following payoff matrix shows the possible outcomes for this game between Coke and Pepsi. Here Coke is the row player and Pepsi the column player. Coke's available strategies are listed on the left (it can choose the rows labeled Low, Medium, or High). Similarly, Pepsi's available strategies are listed at the top (it can choose the columns labeled Low, Medium, or High). Interior cells show the profits (measured in millions of dollars) for each firm, with the profits for the row player (Coke) listed first, followed by profits for the column player (Pepsi). For example, if Coke chooses a low advertising budget while Pepsi opts for a medium budget, then profit will be $7 million for Coke and $10 million for Pepsi.

Pepsi's Strategies
Low Medium High

Coke's
Strategies Low 9, 11 7, 10 5, 12
Medium 8, 6 8, 7 8, 10
High 10, 4 9, 5 6, 6



1.2. Which of the following is a dominant strategy for this game?




A. Pepsi chooses a high advertising budget.

B. Coke chooses a high advertising budget.

C. Coke chooses a medium advertising budget.

D. Pepsi chooses a low advertising budget.

E. Coke chooses a low advertising budget.

F. Pepsi chooses a medium advertising budget.


1.3. At the game's Nash equilibrium, what are the combined profits of Coke and Pepsi, measured in millions of dollars? (For example, if the answer is $14 million, enter "14.")

$
Please enter a whole number, with no decimal point.

Explanation / Answer

From my answer before in your other post, the answer is D and our total payoff in NE is 8 million + 10 million = 18 million Hope this helps