Middle Riemann Sum Example | Numerical Analysis
Welcome to our comprehensive numerical methods tutorial on the Middle Riemann Sums Example. In this video, we'll walk through a complete Mid-point example in addition to finding the maximum error.
The problem explored in this video states: A) Given the function f(x) = 4x^2 + 2x - I over the interval of [2,6] approximate the definite integral using the Middle Riemann Sum with n=4 equal subintervals.
B) Find the maximum error of this Middle Riemann Sum problem.
This timeline is meant to help you better understand how to solve a Middle Riemann sum problem:
0:00 Introduction
0:48 Finding step-size for Riemann Sums.
1:30 Finding Right Riemann Sum Equation.
2:57 Maximum Error of Middle Riemann Sum approximation.
3:44 Outro
Relevant Numerical Methods Playlists:
Numerical Methods Playlist:
Numerical Methods Examples Playlist:
Follow & Support StudySession:
Channel Memberships:
Email Us: StudySessionBusiness
Twitter:
Instagram:
This video is part of our Numerical Methods course. Numerical methods is about solving math problems through approximating the solution of problems that would be difficult or impossible to solve analytically. In this playlist we will cover topics such as solving systems of linear equations, solving systems of non-linear equations, numerical integration, numerical derivatives, etc..
Watch video Middle Riemann Sum Example | Numerical Analysis online without registration, duration 04 minute 02 second in high hd quality. This video was added by user StudySession 29 January 2024, don't forget to share it with your friends and acquaintances, it has been viewed on our site 441 once and liked it 9 people.