Already have an account? Get multiple benefits of using own account!
Login in your account..!
Remember me
Don't have an account? Create your account in less than a minutes,
Forgot password? how can I recover my password now!
Enter right registered email to receive password!
(Swimming with sharks) You and a friend are spending two days at the beach and would like to go for a swim. Each of you believes that with probability π the water is infested with sharks. If sharks are present, anyone who goes swimming today will surely be attacked. You each have preferences represented by the expected value of a payoff function that assigns -c to being attacked by a shark, 0 to sitting on the beach, and 1 to a day's worth of undisturbed swimming. If one of you is attacked by sharks on the first day then you both deduce that a swimmer will surely be attacked the next day, and hence do not go swimming the next day. If no one is attacked on the first day then you both retain the belief that the probability of the water's being infested is Π, and hence swim on the second day only if -Πc + 1 - Π ≥ 0. Model this situation as a strategic game in which you and your friend each decides whether to go swimming on your first day at the beach. If, for example, you go swimming on the first day, you (and your friend, if she goes swimming) are attacked with probability Π, in which case you stay out of the water on the second day; you (and your friend, if she goes swimming) swim undisturbed with probability 1 - Π, in which case you swim on the second day. Thus your expected payoff if you swim on the first day is Π(-c + 0)+ (1 - Π)(1 + 1) = -Πc + 2(1 - Π), independent of your friend's action. Find the mixed strategy Nash equilibria of the game (depending on c and Π). Does the existence of a friend make it more or less likely that you decide to go swimming on the first day? (Penguins diving into water where seals may lurk are sometimes said to face the same dilemma, though Court (1996) argues that they do not.)
A certain tennis player makes a successful first serve 75% of the time. Assume that each serve is independent of the others. If she serves 5 times, what's the probability she gets:
You have observed the following returns over time. Suppose that the risk free rate is 6 percent and the market risk premium is 5 percent.
1. if the four-firm concentration ratio of an industry is 75 what does it mean?2. industry a is composed of five large
Gasoline prices above $ 3 per gallon have affected what Enterprise Rental Car Co. can charge for various models of rental cars.
Ken and Gerard are roommates for a weekend and have succeeded in making their living quarters cluttered in very little time.
You are using the Durbin-Watson statistic to discover whether the value of your dependent variable at time t is related to its value at the previous time period.
Find the set of pure strategy symmetric Nash equilibria of the game, and the set of pure evolutionarily stable strategies. What happens if each player has n actions, corresponding to demands of 1, 2, . . . , n units of payo? (and δ 1/n)?
For what values of p is a 5-component system more likely to operate effectively than a 3-component system?
Consider the following data for a simultaneous move ggiven: If you advertise and your rival advertises, you will each earn 5 million dollar in profits.
Consider an infinitely repeated Prisoner's Dilemma game with values of δ sufficiently close to (but not equal to) 0. Which of the following are true - Nash equilibrium in the repeated Prisoner's Dilemma game without discounting
The following payoff matrix represents long run payoffs for 2-duopolists faced with the option of purchasing or leasing buildings to use for production.
Elly's Hotdog Emporium is famous for its chilidogs. Elly's latest sales indicate that 30% of the customers order their chilidogs with hot peppers. Suppose 15 customers are selected at random. What is the probability that between two and six people..
Get guaranteed satisfaction & time on delivery in every assignment order you paid with us! We ensure premium quality solution document along with free turntin report!
whatsapp: +1-415-670-9521
Phone: +1-415-670-9521
Email: [email protected]
All rights reserved! Copyrights ©2019-2020 ExpertsMind IT Educational Pvt Ltd