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- on 8.1 Consider the following game: Player 1 A C D 7,6 5,8 0,0 Player 2 E 5,8 7,6 1, 1 F 0,0 1,1 4,4 a. Find the pure-strategy Nash equilibria (if any). b. Find the mixed-strategy Nash equilibrium in which each player randomizes over just the first two actions. c. Compute players' expected payoffs in the equilibria found in parts (a) and (b). d. Draw the extensive form for this game.In the following normal-form game, what are the pure-strategies Nash equilibria? L C R T 2,0 1,1 4,2 M 3,4 1,2 2,3 B 1,3 0,2 3,0Q, Please sold the Unique baysian Nash equilibrium and the mixed strategy nash equilibrium p1/p2 u n a 8,8 8,2 b 0,8 10,10 c 8,8 9,2
- Three retail chains are each deciding whether to locate a store in town A or town B. The profit or payoff that a chain receives depends on the town selected and the number of other chains that put stores in that town; see accompanying table. (given) a. Find a symmetric mixed-strategy Nash equilibrium in which chainsrandomize.b. Find all mixed-strategy Nash equilibria in which one of the chains putsa store in town A for sure.c. Find all mixed-strategy Nash equilibria in which one of the chains putsa store in town B for sure.Suppose t = 1 and c = 3/5, what is the payoff matrix for the game and state all Nash equilibria in pure strategies. Also find the unique Nash equilibirum in mixed strategies.For a two-player game, the payoff function for player 1 is V1(x1, x2) = x1 + 10x1x2and for player 2 is V2(x1, x2) = x2 + 20x1x2.Player 1’s strategy set is the interval [0,100], and player 2’s strategy set is theinterval [0,50]. Find all Nash equilibria.
- Please no written by hand solution Consider a Hotelling Game with 8 homogeneous firms. Customers are uniformly distributed on the interval [0, 1] and each customer goes to the firm closest to his own location. If firms are located in the same spot, they share the customers evenly. Firms choose their location to maximize customers. How many Nash equilibrium(/ia) does this game have?Two rival companies competing in the same market need to decide their plans for future expansion of their stores. The Table below shows the possible outcomes of their mutually interdependent actions (payoffs are profits in £m) Giga Company Titanic Conglomerate No Change Refurbishment of existing stores Large Expansion No Change 30, 40 25, 35 15, 24 Refurbishment of existing stores 35, 30 28, 32 18, 33 Large Expansion 12, 22 18, 20 20, 25 The Nash equilibrium: (A) does not exist. (B) occurs when both firms choose Refurbishment of existing stores. (C) occurs when both firms choose Large Expansion. (D) occurs when both firms choose No Change.Consider the following strategic game with 2 players: P1 AND P2 E F G H A 10,30 0,50 5,5 40,20 B 40,10 10,10 8,20 30,5 C 15,5 10,30 5,20 25,20 D 20,3 20,8 6,6 20,0 (a) Specify the strategies for P1 and P2, respectively. Eliminate all strictlydominated strategies, and FIND the reduced game until you can reduce the game nofurther.(b) Find all the Nash equilibria for the reduced game, including the mixed-strategy ones