Hi Guys,

I need some help in proving this:

The factorization of n is given as:

$\displaystyle

n = p_{1}^ep_{2}^e...p_{k}^e

$

[the e's in the superscripts are e1, e2 ... ek]

I have to prove that the number of divisors of n is equal to:

$\displaystyle (e_{1} + 1)(e_{2} + 1)...(e_{k} + 1)$

Need help in proving this guys.

Thanks for your help.