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Unlock the power of numerical methods with this comprehensive guide to the Runge-Kutta Method — one of the most widely used techniques for solving ordinary differential equations (ODEs) in engineering, science, and applied mathematics. In this lecture/tutorial, we cover: ✔ What the Runge-Kutta Method is ✔ Derivation of the RK formulas ✔ How it compares with Euler’s Method and Taylor Series approaches ✔ Step-by-step example problems ✔ Tips for implementation in MATLAB/Python ✔ When and why it’s used in real-world problems Whether you’re preparing for Numerical Analysis exams, engineering coursework, or competitive tests like ISS 2026, this video gives you a clear and intuitive understanding of the Runge-Kutta Method. 🔔 Don’t forget to like, comment, and subscribe for more Numerical Analysis tutorials! 📘 Topics Covered: 00:00 Introduction 01:15 Motivation: Why Runge-Kutta? 03:40 Euler vs. Runge-Kutta 06:20 Derivation of RK2 & RK4 15:00 Worked Examples 25:50 Coding Implementation (MATLAB/Python) 34:10 Tips for Solving Problems 38:00 Summary & Next Steps 📌 Key Concepts: • Ordinary Differential Equations (ODEs) • Initial Value Problems (IVPs) • Runge-Kutta 2nd Order (RK2) • Runge-Kutta 4th Order (RK4) • Numerical Stability and Accuracy 🔥 Useful Resources ➡ Lecture slides: (add link) ➡ Practice problems PDF: (add link) ➡ Source code: (add GitHub or description links) 📌 Hashtags #RungeKutta #NumericalAnalysis #ODE #RK4 #EngineeringMath #ISS2026 #MathTutorial #Coding