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In this video, we will learn the Numerical Solution of Partial Differential Equations (PDEs), covering the three major types of differential equations used in engineering, physics, and applied mathematics: 🔹 Elliptic PDEs: Laplace Equation Poisson Equation Applications in steady-state heat conduction & electrostatics 🔹 Parabolic PDEs: Heat / Diffusion Equation Time-dependent problems and transient systems 🔹 Hyperbolic PDEs: Wave Equation Vibrations, signals & wave propagation problems We will discuss: ✔️ Classification of PDEs (Elliptic, Parabolic, Hyperbolic) ✔️ Difference between Laplace & Poisson equations ✔️ Role of boundary and initial conditions ✔️ Numerical approaches (Finite Difference, Iterative & Matrix-based methods) ✔️ How PDEs appear in real engineering problems This lecture is perfect for Engineering, Mathematics, Physics, and Computer Science students studying Numerical Methods & PDEs. The explanation is given in Hindi/Urdu with step-by-step clarity for better understanding. 📚 Channel: Hassaan Ghazi Mathematics 💡 Subscribe for more videos on Numerical Methods, FEM, PDEs, and Engineering Mathematics in Hindi/Urdu — step by step and easy to understand! #PartialDifferentialEquations #PDEs #NumericalMethods #PDEClassification #LaplaceEquation #PoissonEquation #HeatEquation #WaveEquation #EngineeringMathematics #HassaanGhaziMathematics #MathematicsHindiUrdu #NumericalAnalysis #MathForEngineers