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If \(N\) is a positive integer, such that the total number of factors of \(N\) is \(q,\) and the sum of powers of differ

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by Vincen » Tue Sep 08, 2020 7:30 am

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If \(N\) is a positive integer, such that the total number of factors of \(N\) is \(q,\) and the sum of powers of different prime factors as expressed in the prime factorization form of \(N\) is \(p,\) is \(p^q\) even?

(1) \(q\) is odd
(2) \(p\) is even

Answer: D

Source: e-GMAT
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