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35 Permutations, Combinations and Proba- bility

35 Permutations, Combinations and Proba- bilityThus far we have been able to list the elements of a sample space by drawinga tree diagram. For large sample spaces tree diagrams become very complexto construct. In this section we discuss counting techniques for finding thenumber of elements of a sample space or an event without having to list the following problem: In how many ways can 8 horses finish in arace (assuming there are no ties)? We can look at this problem as a decisionconsisting of 8 steps. The first step is the possibility of a horse to finishfirst in the race, the second step the horse finishes second.

How many ways are there to select a committee to develop a discrete mathe-matics course at a school if the committee is to consist of 3 faculty members from the mathematics department and 4 from the computer science depart-ment, if there are 9 faculty members of the math department and 11 of the CS department? Solution. There are C(9,3)·C(11,4 ...

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