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1. UNITAR as an established university, has been gaining numerous awards internationally and locally for its excellence in performance. Based on UNITAR achievements and strategic planning, answer the following questions:
a. Discuss THREE (3) guidelines for excellent integrated market development strategy in terms of international admission for UNlTAR's future development.
b. Elaborate TWO (2) examples of vertical integration strategies that UNITAR can pursue.
Identify which player can benefit from making a strategic move, identify the natu re of the strategic move appropriate for this purpose.
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.
In a one shot game, if you promote and your rival promotes, you will earn $7 million and your rival will earn $2 million in profits.
Suppose that a pair of 14-sided dice are rolled (the sides are numbered 1-14 and yes, these do actually exist).
Compare the BNE prices if Firm l's realized cost is high with the equilibrium prices in the game where it is common knowledge that Firm 1 has high marginal cost (cH).
What is the total transportation cost if each of the four sites should be selected - White site should be selected to locate the next cannery?
Is it possible for him to be indifferent between the sure payment and the lottery? What is the general lesson to learn from this exercise - Is this preference relation rational in the sense defined by the preference theory?
Describe this as a strategic-form game, and find all the Nash equilibria of the game. What would be your strategy in this game? Why?
Find the top cycle set, and for each alternative a in the set design a binary agenda for which a is the outcome of sophisticated voting.
Calculate each player's best-response function as a function of the opposing player's pure strategy. - Find and report the Nash equilibrium of the game.
Assume that a population is normally distributed with a mean of 100 and a standard deviation of 15. Would it be unusual for the mean of a sample of 3 to be 115 or more? Why or why not?
Manuel is a high school basketball player. He is a 70% free throw shooter. That means his probability of making a free throw is 0.70. What is the probability that Manuel makes his first free throw on his fifth shot?
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