Anil Kumar

Limit at Infinity Trick to Solve in a Second Example 1 Calculus for MCV4U and Beyond

🌐 Global Math Institute — Learn. Think. Grow. https://globalmathinstitute.com/ NEXT: https://www.youtube.com/watch?v=y7ToE8i2kKo&list=PLJ-ma5dJyAqru6zm9KXd2piUVL8Vk39XR&index=1 In this video, we solve a powerful functional equation problem to find the derivative f^' (x). You’ll learn: ✔️ How to use a functional equation to derive f^' (x) ✔️ The role of the limit: (lim⁡)┬(x→0) (f(x))/x=1 ✔️ A clever substitution method using f(x+y) ✔️ Step-by-step strategy used in advanced calculus and olympiad-style problems 📌 Given: f(x+y)=f(x)+f(y)+x^2 y+xy^2 👉 We use limits and algebraic manipulation to determine the exact form of f^' (x). This is an excellent problem for students preparing for: AP Calculus IB Mathematics Advanced high school and competitive exams https://www.youtube.com/@MathematicsTutor Learn From Anil Kumar: [email protected] #Calculus #Derivatives #FunctionalEquation #FindDerivative #MathTrick #AdvancedMath #APCalculus #IBMath #STEMLearning #MathHelp #MathConcepts #LearnMath #MathTeacher #ProblemSolving #ExamPrep Understanding these techniques builds a strong foundation for continuity, derivatives, and calculus problem solving. Perfect for students preparing for: 📘 AP Calculus 📘 IB Mathematics 📘 University Calculus 📘 STEM pathway programs Sharpen your skills. Shape the future. #Limits #Calculus #LimitOfFunction #MathTutorial #APCalculus #IBMath #STEMStudents #LearnCalculus #MathematicsTutor #AnilKumarMath