Integration Using Simpson's Rule

Integration Using Simpson's Rule offers a powerful method for approximating definite integrals with improved accuracy compared to simpler techniques. Simpson's Rule, a numerical integration method, divides the integration interval into smaller segments and fits parabolic curves to these segments, yielding more precise estimations of the integral. Widely employed in various fields including physics, engineering, and mathematics, this technique facilitates the efficient computation of integrals, particularly those involving complex functions or irregular domains. By providing a brief overview of Simpson's Rule and its significance, this introduction sets the stage for exploring its applications and implications in further detail.