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Develop a crisis communication plan for a community service organisation of your choice
Zakir loans Panji $20.000 for one year at 8% simple interest. Three months later, Zakir sells the note to Ben at a simple discount rate of 7 3/4%.
the following game matrix shows the strategies and payoffs to sony and philips as they choose what connection
Find all Nash equilibria in pure strategies in the following non-zero-sum games. Describe the steps that you used in finding the equilibria.
The businessman wants to persuade the politician to give him a monopoly in a certain industry. If he gets the monopoly, the businessman makes $10 million in profits - businessman wants to persuade the politician
Find all equilibria obtained by backward induction.- Describe the games in strategic form.- Check whether there are other Nash equilibria in addition to those found by backward induction.
Find the core of the game in which the values the legislators attach to the payoff of each bill differ from those in Figure 1 only in that legislator 3 values the passage of bill C at 0.
Draw the game table for this new version of the simultaneous-play mall location game. Find all of the Nash equilibria of the game. Identify the subgame-perfect equilibrium.
Construct a 95% confidence interval estimate for the population mean price for two movie tickets, with online service charges, large popcorn, and two medium soft drinks, assuming a normal distribution.
Prove that for every coalitional game (N; v) there exists a coalitional structure B for which the set of imputations X(B; v) is nonempty.
The standard deviation of fresh fruit consumption is about 30 pounds. Suppose a researcher took a random sample of 38 people and had them keep a record of the fresh fruit they ate for one year.
Examine how a repeated relationship among the members can secure them salary in creases every year if (1) every member serves a 3-year term, and every year in rotation one of them is up for reelection.
If player 1 is not type ß, then what probability would player 1 assign to the event that a letter sent by player 1 was lost in the mail? Show that there is no Bayesian equilibrium of this game in which player 2 ever chooses x2.
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