This educational video provides a clear, step-by-step guide on how to write coordinate notation for geometric reflections on a coordinate plane. The narrator, Justin, transitions students from performing visual reflections to describing them algebraically using $(x, y)$ mapping rules. The video focuses on four specific types of reflections: over the x-axis, over the y-axis, over the line $y=x$, and over the line $y=-x$. The content emphasizes pattern recognition as the primary method for deriving these rules. By analyzing how coordinate pairs change from a pre-image to an image (e.g., observing that x-values stay the same while y-values change signs), students learn to generalize these observations into formal algebraic notation. This approach helps bridge the gap between visual geometry and algebraic reasoning. For educators, this video serves as an excellent instructional tool for 8th-10th grade geometry units on rigid transformations. It offers a structured way to teach abstract notation by grounding it in concrete examples. The inclusion of practice problems, including a challenging "work backwards" problem where students must find the pre-image given the image and the rule, provides opportunities for checking understanding and deepening critical thinking skills.