Material Detail

Método de bisección para la resolución de ecuaciones no lineales

En este objeto de aprendizaje se explica el Método de bisección, un método numérico que busca soluciones aproximadas de ecuaciones no lineales construyendo la sucesión de los puntos medios de un intervalo inicial. Se calcula su error de aproximación y se detalla todo con un ejemplo.

Keywords:: error, numérico, Bolzano, Bisección

Disciplines:

Mathematics and Statistics / Mathematics / Applied Mathematics

Go to Material

Bookmark / Add to Course ePortfolio

Create a Learning Exercise

Add Accessibility Information

Rate

Add a Comment

Quality

User Rating
Comments
Learning Exercises
Bookmark Collections
Course ePortfolios
Accessibility Info

Report Broken Link
Report as Inappropriate

More about this material

Material Type:: Animation
Date Added to MERLOT:: December 20, 2019
Date Modified in MERLOT:: December 20, 2019
Author:: Lucia Agud Albesa, Universitat Politècnica de València
Submitter:: RIUNET Universitat Politècnica de València
Primary Audience:: High School, College General Ed, College Lower Division, College Upper Division, Graduate School
Technical Format:: Video, Website

Mobile Compatibility:: Blackberry, iOS (Apple), Windows Mobile, Android
Language:: Spanish
Cost Involved:: No
Source Code Available:: No
Accessibility Information Available:: No
Creative Commons:: This work is licensed under a Attribution-NonCommercial-ShareAlike 4.0 International

Browse...

Disciplines with similar materials as Método de bisección para la resolución de ecuaciones no lineales

Mathematics and Statistics / ... / Applied Mathematics