Question

Albert and Victoria are roommates. Each of them prefers a clean room to a dirty room, but neither likes housecleaning. If both clean the room, they each get a payoff of 5 (perhaps this refers to their satisfaction or utility). If one cleans and the other doesn't clean, the person who does the cleaning gets a payoff of 2, and the person who doesn't clean gets a payoff of 6. If neither cleans, the room stays a mess and each gets a payoff of 3. If each decides whether or not to clean at the same time, the payoff matrix is given below: Victoria Clean Don't Clean Clean 5, 5 6, 2 Albert Don't Clean 2, 6 3, 3 Note: Victoria's payoffs are listed first, while Albert's payoffs are listed second. [1] For both players, choosing not to clean is a strictly dominant strategy. A. True B. False [2] The Nash equilibrium corresponds with each player choosing to clean. A. True B. False

          Albert and Victoria are roommates. Each of them prefers a clean room to a dirty room, but neither likes
housecleaning. If both clean the room, they each get a payoff of 5 (perhaps this refers to their satisfaction
or utility). If one cleans and the other doesn't clean, the person who does the cleaning gets a payoff of 2, and
the person who doesn't clean gets a payoff of 6. If neither cleans, the room stays a mess and each gets a
payoff of 3. If each decides whether or not to clean at the same time, the payoff matrix is given below:
Victoria
Clean Don't Clean
Clean 5, 5 6, 2
Albert Don't Clean 2, 6 3, 3
Note: Victoria's payoffs are listed first, while Albert's payoffs are listed second.
[1] For both players, choosing not to clean is a strictly dominant strategy.
A. True
B. False
[2] The Nash equilibrium corresponds with each player choosing to clean.
A. True
B. False

Albert and Victoria are roommates. Each of them prefers a clean room to a dirty room, but neither likes
housecleaning. If both clean the room, they each get a payoff of 5 (perhaps this refers to their satisfaction
or utility). If one cleans and the other doesn't clean, the person who does the cleaning gets a payoff of 2, and
the person who doesn't clean gets a payoff of 6. If neither cleans, the room stays a mess and each gets a
payoff of 3. If each decides whether or not to clean at the same time, the payoff matrix is given below:
Victoria
Clean Don't Clean
Clean 5, 5 6, 2
Albert Don't Clean 2, 6 3, 3
Note: Victoria's payoffs are listed first, while Albert's payoffs are listed second.
[1] For both players, choosing not to clean is a strictly dominant strategy.
A. True
B. False
[2] The Nash equilibrium corresponds with each player choosing to clean.
A. True
B. False

Added by Alvaro E.

Question

Please give Ace some feedback