How Do Undefined Values Create Vertical Asymptotes In Rational Functions? Have you ever wondered how certain lines on a graph seem to shoot straight up or down without ever crossing? In this video, we'll explain how points where a function is not defined lead to the formation of vertical asymptotes in rational functions. We'll start by discussing what makes a function undefined and how these points relate to the graph's shape. You'll learn how to identify where these lines appear by analyzing the function's numerator and denominator, and how to determine whether a vertical asymptote or a hole in the graph is formed at specific points. We’ll walk through the process of factoring the function, canceling common factors, and solving for x to find the exact locations of these asymptotes. Understanding these concepts helps you interpret the behavior of graphs more clearly and makes solving algebraic problems involving rational functions much easier. Whether you're studying for a test or just want to strengthen your grasp of algebra, this video provides straightforward explanations to help you master the fundamentals of vertical asymptotes. Join us for this clear and simple guide, and subscribe to our channel for more helpful lessons on algebra and mathematics. ⬇️ Subscribe to our channel for more valuable insights. 🔗Subscribe: https://www.youtube.com/@YourAlgebraC... #AlgebraHelp #VerticalAsymptotes #RationalFunctions #MathTutorial #LearnAlgebra #MathMadeEasy #MathTips #MathForBeginners #AlgebraBasics #GraphingFunctions #MathEducation #MathHelp #HighSchoolMath #AlgebraSkills #MathLearning About Us: Welcome to Your Algebra Coach! Our channel is dedicated to helping learners grasp the fundamentals of algebra, making complex topics simple and approachable for everyone. We cover a wide array of subjects, including algebra basics, linear equations, quadratic equations, factoring, polynomials, inequalities, graphing, and more. Whether you’re struggling with math homework or looking for algebra tips, our tutorials are designed to support your learning journey.