+25 The product of the proper positive integer factors of \(n\) can be written as \(n^{(ax+b)/c}\), where \(x\) is the number of positive divisors \(n\) has, \(c\) is a positive integer, and the greatest common factor of the three integers \(a\), \(b\), and \(c\) is \(1\). What is \(a+b+c\)?
Any help is greatly appreciated!
–Doggo
+118677 
It is highly likely that I do not understand the question properly.
BUT
If n=1
then x=1
\(1=1^\frac{a*1+b}{c}\\ 1=1^\frac{a+b}{c}\\ \)
If a=1, b=2 and c=3 (they are all relatively prime.)
Then a+b+c=6
You are not going to get any positive numbers smaller than those.
+118677 It is clear you have rebirthed yourself Doggo, or is that xXxTenTacion ?
It appears at least some of your bad habits are continuing.
When you vote people down for no good reason, you are not invisible to all. I can see what you get up to.
I strongly suggest that you behave better in this regard.
I can see that your new persona is answering some questions, at a glance they appear to be proper answers.
That is commendable.
I strongly suggest that you continue your good behaviours and lose your bad ones.
Why would you want to make a bad impression (again) ?
