Hello!
Show that for all perfect squares \(n\) such that we can express:
\(n = a^{2z}\),
with \(a\), an integer and \(z\), the number of factors of \(n\).
How do you solve this?
Thanks, and enjoy!
I'm not sure I understand this question properly.
If n = 4, then z = 3.
So there must exist an interger a such at 4 = a^6.
I don't think an integer a exists.
Am I interpreting the problem wrong?
=^._.^=
I didn't understand the question either.
