I want to simplify this fraction
$ \frac {1+a+a^2+...+a^n}{1+a^{-1}+a^{-2}+...+a^{-n}} $ where, $ a \in {\mathbb R^*} $ and $ n \in {\mathbb N^*} $
I think is some kind of formula here
I want to simplify this fraction
$ \frac {1+a+a^2+...+a^n}{1+a^{-1}+a^{-2}+...+a^{-n}} $ where, $ a \in {\mathbb R^*} $ and $ n \in {\mathbb N^*} $
I think is some kind of formula here
You didn't really have to use the geometric progression here (though that might help too). Just multiply the denominator by $a^n$ and see what happens.