Consider the following 3 person color game between Hillary, Ivanka, and Michelle. Each player can choose either Red or Blue. The payoffs for these choices are shown below. The first payoff in each cell is for Hillary, the second payoff is for Ivanka, and the third payoff is for Michelle. Michelle Red   Ivanka Red Ivanka Blue Hillary Red 1, 1, 5 1, 2, 1 Hillary Blue 2, 1, 2 2, 2, 2 Michelle Blue   Ivanka Red Ivanka Blue Hillary Red 6, 6, 6 2, 10, 2 Hillary Blue 7, 1, 3 3, 2, 3 Assume this game is only played one time. Determine whether each player has dominant strategy and the Nash equilibrium outcome to the game. Circle the correct answer.: The dominant strategy for Hillary is: Red               Blue               None The dominant strategy for Ivanka is: Red               Blue               None The dominant strategy for Michelle is: Red               Blue               None The Nash equilibrium outcome to the game is: 1, 1, 5 2, 2, 2 6, 6, 6 2, 10, 2 7, 1, 3 3, 2, 3 None of the above

Exploring Economics
8th Edition
ISBN:9781544336329
Author:Robert L. Sexton
Publisher:Robert L. Sexton
Chapter15: Oligopoly And Strategic Behavior
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Consider the following 3 person color game between Hillary, Ivanka, and Michelle. Each player can choose either Red or Blue. The payoffs for these choices are shown below. The first payoff in each cell is for Hillary, the second payoff is for Ivanka, and the third payoff is for Michelle.

Michelle Red

 

Ivanka Red

Ivanka Blue

Hillary Red

1, 1, 5

1, 2, 1

Hillary Blue

2, 1, 2

2, 2, 2

Michelle Blue

 

Ivanka Red

Ivanka Blue

Hillary Red

6, 6, 6

2, 10, 2

Hillary Blue

7, 1, 3

3, 2, 3

  1. Assume this game is only played one time. Determine whether each player has dominant strategy and the Nash equilibrium outcome to the game.

Circle the correct answer.:

  1. The dominant strategy for Hillary is: Red               Blue               None
  2. The dominant strategy for Ivanka is: Red               Blue               None
  3. The dominant strategy for Michelle is: Red               Blue               None
  4. The Nash equilibrium outcome to the game is:
  • 1, 1, 5
  • 2, 2, 2
  • 6, 6, 6
  • 2, 10, 2
  • 7, 1, 3
  • 3, 2, 3
  • None of the above
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