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actleader
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This is a poorly written question, and there are several mistakes.

If a, b, and c are the prime factors of n, then we know that at the very least n must have 8 factors, inclusive of 1 and n. This is because if n = abc, then the number of factors is equal to (1+1)(1+1)(1+1) = 8, essentially add 1 to the powers of all the primes in the factorization and multiply them. I won't go over why that is the case, but that is an important concept to understand. Here statement 2 contradicts this condition and says n has 5 factors.

Also, in a real GMAT question the writers will always clarify and say that n has five factors, inclusive of 1 and n.

Here are few examples of similar questions that are actual GMAT questions, and I would say your valuable time is better spent on these.
I know there are so many problems here and sorting through what is useful and what is not is indeed a daunting task.

1) how-many-different-prime-numbers-are-factors-of-the-positive-126744.html
2) in-n-is-a-positive-integer-less-than-200-and-14n-60-is-an-81459.html
3) if-the-prime-numbers-p-and-t-are-the-only-prime-factors-of-85836.html
4) how-many-different-factors-does-the-integer-n-have-1-n-47115.html
5) if-p-s-and-t-are-positive-prime-numbers-what-is-the-value-78410.html

Cheers,
Dabral

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