Author Question: It can be rational to play tit-for-tat in a repeated Prisoners' Dilemma game A) only if the game ... (Read 107 times)

bobbysung

  • Hero Member
  • *****
  • Posts: 519
It can be rational to play tit-for-tat in a repeated Prisoners' Dilemma game
 
  A) only if the game is played an infinite number of times.
  B) if the game is played an infinite number of times, or if it is uncertain how many times it will be played.
  C) only if the game is played a finite number of times, and that number is known by all the players in advance.
  D) for n-1 of the n periods it will be played, if n is known in advance.
  E) at no time; tit-for-tat is an irrational strategy in this situation.

Question 2

Refer to Scenario 10.5. From the perspective of the firm, what is the marginal cost of the 5th garden hose?
 
  A) 4
  B) 5
  C) 16
  D) 12
  E) 8



katkat_flores

  • Sr. Member
  • ****
  • Posts: 328
Answer to Question 1

B

Answer to Question 2

B



Related Topics

Need homework help now?

Ask unlimited questions for free

Ask a Question
 

Did you know?

About 60% of newborn infants in the United States are jaundiced; that is, they look yellow. Kernicterus is a form of brain damage caused by excessive jaundice. When babies begin to be affected by excessive jaundice and begin to have brain damage, they become excessively lethargic.

Did you know?

Malaria was not eliminated in the United States until 1951. The term eliminated means that no new cases arise in a country for 3 years.

Did you know?

Recent studies have shown that the number of medication errors increases in relation to the number of orders that are verified per pharmacist, per work shift.

Did you know?

There are major differences in the metabolism of morphine and the illegal drug heroin. Morphine mostly produces its CNS effects through m-receptors, and at k- and d-receptors. Heroin has a slight affinity for opiate receptors. Most of its actions are due to metabolism to active metabolites (6-acetylmorphine, morphine, and morphine-6-glucuronide).

Did you know?

Amoebae are the simplest type of protozoans, and are characterized by a feeding and dividing trophozoite stage that moves by temporary extensions called pseudopodia or false feet.

For a complete list of videos, visit our video library