MA8491 – NUMERICAL METHODS
🔥 APRIL / MAY 2026 EXAMINATION 🔥
| Subject Code | MA8491 |
|---|---|
| Subject Name | Numerical Methods |
| Regulation | Anna University (Regulation 2017) |
| Exam Session | April / May 2026 |
| Document Format | High-Quality Searchable PDF |
Advertisement
Preparing secure high-speed link... Please wait 15s
✅ Click to Download MA8491 PDF
📄 MA8491 – NUMERICAL METHODS QUESTION PAPER PREVIEW
Advertisement
🎥 Video Solution & Question Paper Discussion
Key Topics & Exam Preparation Guide
The Regulation 2017 syllabus for MA8491 Numerical Methods focuses on computational algorithms for solving linear, non-linear algebraic, differential, and integral equations. Focus your revision on these core units:
- Solution of Equations and Eigenvalue Problems: Fixed point iteration method, Newton-Raphson method, Gauss Elimination, Gauss-Jordan, Gauss-Jacobi, Gauss-Seidel iteration, and Power method for dominant eigenvalues.
- Interpolation and Approximation: Newton’s forward and backward difference formulas, Lagrange’s interpolation, Newton’s divided differences, and cubic spline interpolation.
- Numerical Differentiation and Integration: Numerical differentiation using forward and backward difference formulas, Trapezoidal rule, Simpson’s 1/3 and 3/8 rules, Romberg’s method, and Gaussian two-point and three-point quadrature.
- Initial Value Problems for Ordinary Differential Equations: Single-step methods (Taylor's series method, Euler and Modified Euler methods, fourth-order Runge-Kutta method) and multi-step methods (Milne’s and Adams-Bashforth predictor-corrector methods).
- Boundary Value Problems in ODEs and PDEs: Finite difference methods for second-order boundary value problems, Liebmann’s iteration process for Laplace and Poisson equations, explicit and implicit (Crank-Nicolson) schemes for 1D heat equations, and explicit finite difference method for 1D wave equations.
No comments:
Post a Comment