This math tutorial provides a focused lesson on a specific and often confusing algebraic rule: determining when to use absolute value symbols when simplifying radicals involving variables. The video begins by clearly defining the conditions required for absolute value notation—specifically, when an even root index results in a variable with an odd exponent. The narrator contrasts this with odd root indices, which never require absolute value symbols regardless of the outcome. The video progresses from simple concept demonstrations to increasingly complex examples. It starts with basic square roots and cube roots of single variables to establish the pattern. Later segments introduce fourth roots and complex monomial expressions that combine coefficients with multiple variables (x, y, and z) raised to various powers. This scaffolding helps students transition from understanding the basic rule to applying it in multi-step problems. This resource is highly valuable for Algebra 2 and Pre-Calculus classrooms where students transition from working with numerical radicals to algebraic variable expressions. It directly addresses a common source of error in high school math tests. Teachers can use this video to introduce the 'Even-Even-Odd' rule or as a targeted remediation tool for students who consistently omit absolute value bars in their answers.