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Master the concepts of Stable and Unstable Equilibrium with this detailed numerical session! This video is essential for Class 11 students and NEET/JEE aspirants who want to understand the mathematical and graphical side of Mechanics. We break down the relationship between Potential Energy (U) and Force (F), showing you exactly how to identify equilibrium points using differentiation and second-order derivatives. 📌 Timestamps: 00:00 – Introduction to Equilibrium Concepts. 01:05 – Condition for Equilibrium (F = -dU/dx = 0). 02:40 – Example 1: Solving for Stable Equilibrium using U(x) = 3x^2 - 6x + 2. 04:10 – Using the Second Derivative (\frac{d^2U}{dx^2}) to verify Stability. 07:55 – Example 2: Solving for Unstable Equilibrium using U(x) = -2x^2 + 4x. 12:15 – Graphical Analysis: Identifying Equilibrium on a Force vs. Position graph. 16:00 – Graphical Analysis: Identifying Minima/Maxima on a Potential Energy vs. Position graph. 20:40 – Example 3: Equilibrium with Trigonometric Functions (\sin x) & Small Angle Approximation. 23:15 – Example 4: Potential Energy function with \cos 2x. 28:50 – Advanced Problem: Deep dive into U(x) = ax^4 - bx^2. 33:10 – Finding Equilibrium points for polynomial functions. 39:40 – Applying the Second Derivative test to complex equations. 43:00 – Step-by-step Graph Plotting for ax^4 - bx^2. 50:00 – Final summary and introduction to Simple Harmonic Motion (SHM