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Excercise:3 Two firms, i = 1, 2, sell differentiated goods. The firms set prices PI and P2 simultaneously. We assume that prices have to be non-negative, pi, p2 > 0. The demand function facing firm i is given by
qi(pi,pj) = 2 — pi + pj
Suppose we want to design a new placebo-controlled trial to evaluate an experimental medication to increase lung capacity.
Show that in order that AA and PP yield a player the same expected payoff when her opponent uses the strategy β, we need β to assign probability (V + v)/2c to AA.
Suppose two companies, A and B, that produce super computers. Each can manufacture the next generation super computer for math or for chip research.
Specify each game precisely and find its subgame perfect equilibrium outcomes. Study the degree to which the governing coalition is cohesive (i.e. all its members vote in the same way).
Find all Nash equilibria in pure strategies in the following non-zero-sum games. Describe the steps that you used in finding the equilibria.
Explain from firm A's perspective the expected decision that firm B will make and does situation have a Nash Equilibrium?
If so, find a payoff function consistent with the information. If not, show why not. Answer the same questions when, alternatively, the decision-maker prefers the lottery.
you must work alone to complete this quiz. do not share answers or ideas with other students. write your answers
Represent the game in normal form and find its Nash equilibria - Draw the best response function for each player using the coordinate system below. Mark Nash equilibria on the diagram.
Show that the game that results if player 1 is prohibited from using one of her actions in G does not have an equilibrium in which player 1's payoff is higher than it is in an equilibrium of G.
The following hypothetical data demonstrate the relationship. The dependent variable is a measure of language skill at age 3 for each child. Do the data indicate any significant differences? Test with α=0.05.
Compute the probability that exactly five students are left-handed.
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