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  1. Combinations - Order Does Not Matter • The Classical Studies Department has 7 faculty members. Three must attend the graduation ceremonies. How many different groups of 3 can be chosen? • If order mattered, the answer would be 7·6·5 = 210 • Let’s look at one set of three professors: A, B, C: A B C A C B B C A B A CCA B C B A

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  2. a) Find the probability that the 10 letter arrangement will spell STATISTICS. b) Determine the probability that in the 10 letter arrangement the 3 cards with the letter T will be next to one another. c) Calculate the probability that the 10 letter arrangement will start with CAT, in that order.

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  3. The COMBINATION FORMULA The number of combinations of n things taken r at a time:! C(n,r)= n! (n"r)!r! We use this formula when we are choosing a subset of r elements from a set of n elements, and the order in which elements are chosen or listed is not significant. EXAMPLE How many 5-element subsets are in the set S = {2, 3, 4, 5, 6, 7, 8, 9}?

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  4. Apr 23, 2022 · Define permutations and combinations; List all permutations and combinations; Apply formulas for permutations and combinations

  5. The formula computes the probability that at least one of the Aievents happens. The probability of getting exactly one of the A i events is similarly computed by:

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  6. In this post, I’ll show you how to calculate the number of combinations with and without repetition and teach you the standard notation for combinations. I’ll also work through example problems so you can see the process in action. You’ll learn how to calculate the probability of winning the jackpot in the Powerball lottery!

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  8. Example 1. A 6 letter password can be made using each of the letters P, Q, R, X, Y and Z once. How many arrangements are there? Solution. The first letter can be chosen in 6 ways. Once we have chosen this letter we cannot use it again, So the second letter can be chosen in 5 ways. The third letter can be chosen in 4 ways.

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