Exercises 29-36 can be solved using permutations even though the problem statements will not always include a form of the word "permutation," or "arrangement," or "ordering." Counting Prize Winners First, second, and third prizes are to be awarded to three different people. If there are ten eligible candidates, how many outcomes are possible?
Exercises 29-36 can be solved using permutations even though the problem statements will not always include a form of the word "permutation," or "arrangement," or "ordering." Counting Prize Winners First, second, and third prizes are to be awarded to three different people. If there are ten eligible candidates, how many outcomes are possible?
Solution Summary: The author calculates the number of possible outcomes in the selection of first, second, and third prizes for three different people out of 10 eligible candidates.
Exercises 29-36 can be solved using permutations even though the problem statements will not always include a form of the word "permutation," or "arrangement," or "ordering."
Counting Prize Winners First, second, and third prizes are to be awarded to three different people. If there are ten eligible candidates, how many outcomes are possible?
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