This video tutorial provides a clear, step-by-step guide on how to write explicit formulas for geometric sequences. It begins by dissecting the standard formula component by component, paying special attention to the conceptual reasoning behind the exponent "n-1," which often confuses students. The narrator explains that the number of common ratios multiplied is always one less than the term number being sought. The video walks viewers through three distinct examples of varying complexity. The first example features a simple increasing sequence with positive integers. The second example introduces a sequence with alternating signs, highlighting the importance of using parentheses when the common ratio is negative. The third example challenges students with a decreasing sequence requiring a fractional common ratio, encouraging active participation by asking viewers to pause and try it themselves. For educators, this resource is an excellent tool for Algebra I or II classes. It moves beyond rote memorization by visually demonstrating the logic behind the formula. The specific examples address common student errors—such as forgetting parentheses for negative bases or struggling with fractional ratios—making it a practical resource for introducing the concept or reviewing for assessments.