Right and Wrong Permutations and Combinations Methods And Pointers That Will Make You Ace These On Your CSET Exam
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A. 29,446,560
B. 204,490
C. 1,001
D. None of the above
5. Determine whether the following situation would require calculating a permutation or a combination: Selecting three students to attend a conference in California.
6. Determine whether the following situation would require calculating a permutation or a combination: Selecting a stage performer and a sound man for a school play.
7. Determine whether the following situation would require calculating a permutation or a combination: Assigning students to their seats on the first day of school.

Screen shot of CSET Math exercise on permutations
Answer Key
1. A (This problem involves a combination of 20 people taken 4 at a time. It is not a permutation because the order in which the people are selected does not matter. To get the answer, you must find C (20,4) = (20*19*18*17)/4! = 4,845)
2. C (This problem involves a permutation of 20 people taken 4 at a time. It is not a combination because the order in which the people are selected matters. To obtain the answer, you need P (20,4) = 20*19*18*17 = 116,280)
3. A (The solution involves the multiplication principle and permutations. First three letters must be chosen from 26, and since order is important, this is P (26,3). Then two digits must be chosen from 10, and this is P (10,2). By the multiplication principle, the number of possible serial numbers is P (26,3) * P (10,2) = 26*25*24*10*9 = 1,404,000.
4. B (This problem involves choosing 4 diamonds from 13 followed by choosing 3 hearts from 13. The order in which the cards are selected does not matter. The possible number of hands with these characteristics is C (13,4) * C (13,3) = 204,490.
5. combination, 6. permutation, 7. permutation
By Maureen Miranda
http://www.ACEtheCSET.com

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