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A class in advanced placement statistics consists of three juniors (J) and four seniors (S) It is desired to select a committee of size two An appropriate sample space is S = {JJ, JS, SJ, SS} where we have shown the class of the students selected in order One might also simply count the number of juniors on the committee and use the sample space S1 = {0, 1, 2} Alternatively, one might consider the individual students selected so that the sample space, shown below, becomes S2 = {J1 J2 , J1 J3 , J2 J3 , S1 S2 , S1 S3 , S1 S4 , S2 S3 , S2 S4 , S3 S4 , J1 S1 , J1 S2 , J1 S3 , J1 S4 , J2 S1 , J2 S2 , J2 S3 , J2 S4 , J3 S1 , J3 S2 , J3 S3 , J3 S4 } S2 is as detailed a sample space one can think of, if order of selection is disregarded, so one might think that these 21 sample points are equally likely to occur provided no priority is given to any of the particular individuals So we would expect that each of the points in S2 would occur about 1/21 of the time We will return to assigning probabilities to the sample points in S and S2 later in this chapter

1; y;

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I s i t possible that a b 0 after threads to and tl have both run once Aside from the mind bending nature of this problem, an answer of "yes" at first seems ridiculous We might reason this as follows: if we plot this program's execution on a timescale, either the statement x l or y 1 must execute first; therefore, no matter what instruction is chosen to run next, the read of the written variable will occur later in time, and it should, therefore, see the previously written value The only legal orderings based on this reasoning would be:

So if candidates in fact did not know the true proportion of voters willing to vote for them, the survey would be of little comfort since it indicates that they could either win or lose Increasing the sample size will, of course, increase the probability that the sample proportion is within the range of 40 60%

n (a)