Two hunters have set off to get food from the forest. They have two possible games that they can hunt: either a stag or rabbits. If both players hunt the stag, then they succeed in bringing it down; this gives them both a payoff of 2 units of food. If one player hunts the stag and the other hunts rabbits, then the stag hunter will fail while the rabbit hunter will succeed; i.e. the stag hunter gets a payoff of O while the rabbit hunter gets a payoff of 1. Finally, if both hunters pursue rabbits, they both receive a payoff of 1. The payoff matrix for this game is shown below. Determine all the Nash equilibria of this game (if there are any). O (Stag, Stag) and (Rabbit, Rabbit) The game has no Nash equilibrium. (Rabbit, Rabbit) O (Stag, Stag) STAG RABBIT STAG (2, 2) (1,0) RABBIT (0, 1) (1, 1)
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- Raghu and Sayan both like to eat (a lot) but since they are also looking after their health, they can only eat a limited amount of calories per day. So when Kuldeep invites them to a party, both Raghu and Sayan decide to play a game. The game is simple, both Raghu and Sayan will eat the dishes served at the party till they are full, and the one who eats maximum number of distinct dishes is the winner. However, both of them can only eat a dishes if they can finish it completely i.e. if Raghu can eat only 50 kCal in a day and has already eaten dishes worth 40 kCal, then he can't eat a dish with calorie value greater than 10 kCal.Given that all the dishes served at the party are infinite in number, (Kuldeep doesn't want any of his friends to miss on any dish) represented by their calorie value(in kCal) and the amount of kCal Raghu and Sayan can eat in a day, your job is to find out who'll win, in case of a tie print “Tie” (quotes for clarity). Input:First line contains number of test…A high school has 1000 students and 1000 lockers, one locker for each student. On the first day of school, theprincipal plays the following game: She asks the first student to open all the lockers. She then asks the secondstudent to close all the even-numbered lockers. The third student is asked to check every third locker. If it isopen, the student closes it; if it is closed, the student opens it. The fourth student is asked to check every fourthlocker. If it is open, the student closes it; if it is closed, the student opens it. The remaining students continuethis game. In general, the nth student checks every nth locker. If it is open, the student closes it; if it is closed,the student opens it. After all the students have taken turns, some of the lockers are open and some are closed.The program below, when ran, will prompt the user to enter the number of lockers in the school. After thegame is over, the program will output the number of lockers and the lockers numbers of the lockers…A city police department and a gang of drug dealers play a game every day where the police must decide whether to focus their department resources on either street patrol or parks patrol, and the drug gang must make the same decision regarding where to focus their drug selling activities. If both focus on street sales the police make 90 arrests and the dealers avoid 10 arrests. If both focus on park selling. The police arrest 80 dealers and 20 dealers avoid capture. If the PD focuses on streets, while the DDs focus on parks, 5 arrests are made and 95 dealers escape arrest. If the PD focuses on parks while the DD focus on streets, then 10 arrests are made and 90 dealers get away. a) Find the Nash equilibrium in mixed strategies for the police department and for the drug dealers. b) Explain in simple terms what will play out in this game between the PD and the DDs. c) If the PD gets better at park patrol (measured by more arrests in parks than before), in which direction will the…
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