Date: Jan 19, 2013 1:15 PM
Author: Charles Hottel
Subject: Re: Terminating Deciamal Expansion
"Virgil" <email@example.com> wrote in message
> In article <1oCdneKuT4nqi2fNnZ2dnUVZ_rCdnZ2d@earthlink.com>,
> "Charles Hottel" <firstname.lastname@example.org> wrote:
>> I would appreciate some hints on solving this problem:
>> Show that any rational number p/q, for which the prime factorization of q
>> consists entirely od 2s and 5s, has a terminating decimal expansion.
> If q = 2^m*5^n for non-negative integers m and n, let k = max(m,n)
> then r = (p/q)*10^k is an integer, so and p/q = r/10^k.
Thanks I see it now.