Numerical Analysis Techniques in Engineering Mathematics

This course is designed to help students understand important numerical methods used in engineering. It teaches practical techniques for solving complex mathematical problems that engineers often face. You will learn how to find solutions to nonlinear equations using methods like Newton-Raphson, Secant, and Bisection, each with their own advantages and steps. The course also covers numerical integration methods, including the trapezoidal rule and Simpson’s rule, which help approximate areas under curves and solve engineering problems involving definite integrals. Students will see both the theory behind these methods and how to apply them in real-world situations. By practicing these techniques, you will improve your problem-solving and critical thinking skills. The course also includes some bonus lectures to provide extra insights. While the audio and video quality may not be modern, the content is still very valuable. By the end, you will gain confidence in using numerical methods and computational tools to tackle engineering challenges effectively. This knowledge forms a strong foundation for many areas of engineering.