Distribution of maximum

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1. * (Distribution of Maximum). Suppose numbers are drawn at random from f1; 2; ··· ;N g. What is the probability that the largest number drawn is a specified number if sampling is (a) with replacement; (b) without replacement?

2. (Poisson Approximation). One hundred people will each toss a fair coin 200 times. Approximate the probability that at least 10 of the 100 people would have obtained exactly 100 heads and 100 tails.

3. (A Design Problem). You are allowed to choose a number and then toss a fair coin ntimes. You will get a prize if you can get either seven or nine heads. What is your best choice of the numbern?

4. (A Novel Way to Give a Test). A student takes a five-answer multiple-choice oral test. His grade is determined by the number of questions re- quired in order for him to get five correct answers. A grade of A is given if he requires only five questions; a grade of B is given if he requires six or seven ques- tions; a grade of C is given if he requires eight or nine questions; and he fails otherwise.

Suppose the student guesses independently at random on each question. What is his most likely grade?

Reference no: EM13983792

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