Sum of Geometric Sequence/Corollary 1

Corollary to Sum of Geometric Progression
Let $a, a r, a r^2, \ldots, a r^{n-1}$ be a geometric progression.

Then:
 * $\displaystyle \sum_{j \mathop = 0}^{n - 1} a r^j = \frac {a \left({r^n - 1}\right)} {r - 1}$