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Suppose a bowl has 9 chips. One chip is labeled "1", three chips are labeled "3", and five chips are labeled "5". Suppose two chips are selected at random with replacement. Let the random variable X equal the absolute difference between two draws (e.g. if the first draw is 1 (11) and the second draw is 5 (52), then the absolute difference is |1-5|=4.
Find the probability distribution of X
Find the probability that both draws are the same.
The industry consists of two ?rms facing a constant marginal cost of $12 and zero ?xed costs. Assuming that the two ?rms play a Cournot game:
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What is the output of this code sequence?
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The local Chamber of Commerce has asked you to speak at the next meeting on your business' successful social media campaign.
Modify the E-R diagram of Figure 7.27b to introduce constraints that will guarantee that any instance of E, A, B,C, RA, RB, and RC that satisfies the constraints will correspond to an instance of A, B,C, and R. c. Modify the translation above to h..
Derive, from first principles, the answers to parts (a) and (b). (Hint: Look up in a standard integral table the sine integral function.)
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