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| Math Stats Problem? Two fair six-sided dice are tossed independently . Let M = the maximum of the two tosses (so M(1,5) = 5, M(3,3) = 3, etc.). a. What is the pmf of M? [Hint: first determine p(1), then p(2), and so on.] b. Determine the cdf of M and graph it. Note: pmf = probability mass function; cdf = cumulative distribution function. |
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| This will be a bit of a slog M(1,1) = 1 so P(M=1) = 1/36 M(2,2) = 2 has prob of 1/36 M(1,2) = 2 has prob of 2 x 1/36 = 2/36 P(M=2) = 3/36 etc CDF(M=1) = 1/36 CDF(M=<2) = 1/36 + 3/36 = 4/36 etc Make sure that CDF(M=<6) = 1 and you should be OK |
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| Here's the outcome. The rightmost number is the maximum. 1---2---2 1---3---3 1---4---4 1---5---5 1---6---6 2---3---3 2---4---4 2---5---5 2---6---6 3---4---4 3---5---5 3---6---6 4---5---5 4---6---6 5---6---6 Probability mass function of M (max) is: m---p(m) 2-------1/15 3-------2/15 4-------3/15 5-------4/15 6-------5/15 cdf m--------F(m) 2---------1/15 3---------3/15 4---------6/15 5---------10/15 6----------1 |
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| Thread | Thread Starter | Forum | Replies | Last Post |
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