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The prime factorization of integer N is A x A x B x C, where A, B and C are all distinct prime integers. How many factors does N have? A. 12 B. 24 C. 4 D. 6
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Start with the number N itself and 1. That's 2 factors.
Now find all distinct 1-factor combinations, 2-factor combinations, and 3-factor combinations.
How many distinct products of two factors are there?
AA, AB, AC, BC That's 4 more factors of N.
How many distinct products of three factors are there? AAB, AAC, ABC That's 3 more factors of N.
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Finally, how many distinct 1-prime-factor factors of N are there? A, B, C That's 3 more factors of N. Now add them up.
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