Quiz Space

Game Theory and Strategy · Quiz 2 · 16 Aug 2026 · May 2026 term

Question 1: Unique NE of this game is

Question 1

+1 markOne correct option

Consider the following prisoners’ dilemma game and answer the given subquestions

Unique NE of this game is

  1. A

    (Defect, Defect )

  2. B

    (Cooperate, Cooperate )

  3. C

    Both

  4. D

    None

Show answer

Correct answer

  • A

    (Defect, Defect )

See the whole paperTake it as a mock test

Question 1 of 31 in the IIT Madras BS Game Theory and Strategy (Game Theory) Quiz 2 paper sat on 16 Aug 2026, in the May 2026 term (Game Theory And Strategy 16 Aug 26). It carries 1 mark.

More questions from this paper

  1. Q2Suppose, this game is repeatedly played finite times
  2. Q3Suppose, this game is repeatedly played for 2 times and in the first period, if both players choose their dominant stra…
  3. Q4Suppose, this game is repeatedly played for 2 times and in the first period, if both players choose their dominant stra…
  4. Q5Suppose, this game is repeatedly played for 2 times and in the first period, if both players choose their dominant stra…
  5. Q6Suppose, this game is repeatedly played for 2 times and in the first period, if both players choose their dominant stra…
  6. Q7(Bayesian Game ) Consider a variant of the situation modelled by Battle of sexes (BOS) (as discussed in lectures) in wh…
  7. Q8(Bayesian Game ) Consider a variant of the situation modelled by Battle of sexes (BOS) (as discussed in lectures) in wh…
  8. Q9(Bayesian Game ) Consider a variant of the situation modelled by Battle of sexes (BOS) (as discussed in lectures) in wh…
  9. Q10(Bayesian Game ) Consider a variant of the situation modelled by Battle of sexes (BOS) (as discussed in lectures) in wh…
  10. Q11(Bayesian Game ) Consider a variant of the situation modelled by Battle of sexes (BOS) (as discussed in lectures) in wh…
  11. Q12(Bayesian Game ) Consider a variant of the situation modelled by Battle of sexes (BOS) (as discussed in lectures) in wh…
  12. Q13(Bayesian Game ) Consider a variant of the situation modelled by Battle of sexes (BOS) (as discussed in lectures) in wh…
  13. Q14(Bayesian Game ) Consider a variant of the situation modelled by Battle of sexes (BOS) (as discussed in lectures) in wh…
  14. Q15(Bayesian Game ) Consider a variant of the situation modelled by Battle of sexes (BOS) (as discussed in lectures) in wh…
  15. Q16(Bayesian Game ) Consider a variant of the situation modelled by Battle of sexes (BOS) (as discussed in lectures) in wh…
  16. Q17Consider the following game matrix: Based on the above data, answer the given subquestions. Choose the correct alternat…
  17. Q18Consider the following game matrix: Based on the above data, answer the given subquestions. ESS in this game is
  18. Q19Given the following preference structure, find a stable matching system using the Gale- Shapley algorithm when the men …
  19. Q20Given the following preference structure, find a stable matching system using the Gale- Shapley algorithm when the men …
  20. Q21Given the following preference structure, find a stable matching system using the Gale- Shapley algorithm when the men …
  21. Q22Given the following preference structure, find a stable matching system using the Gale- Shapley algorithm when the men …
  22. Q23Suppose one ball is picked from the red majority urn. What is the probability that the ball is blue?
  23. Q24What is the probability that the urn is red majority if the first student draws a red ball?
  24. Q25Now suppose, the first three students draw the ball in the sequence (Red, Red, Blue).\ What is the probability of getti…
  25. Q26Now suppose, the first three students draw the ball in the sequence (Red, Red, Blue).\ What is the probability of getti…
  26. Q27Now suppose, the first three students draw the ball in the sequence (Red, Red, Blue).\ What is the total probability of…
  27. Q28Now suppose, the first three students draw the ball in the sequence (Red, Red, Blue).\ What is the probability of the u…
  28. Q29Grim Trigger: Consider the infinitely repeated game with discount factor δ\<1 of the following variant of the Prisoner’…
  29. Q30Grim Trigger: Consider the infinitely repeated game with discount factor δ\<1 of the following variant of the Prisoner’…
  30. Q31Grim Trigger: Consider the infinitely repeated game with discount factor δ\<1 of the following variant of the Prisoner’…