1. Home
  2. MERLOT Materials
  3. Material Detail: Extremos condicionados para funciones de dos variables.

Material Detail

Extremos condicionados para funciones de dos variables.

Extremos condicionados para funciones de dos variables.

Usaremos condiciones necesarias (teorema de multiplicadores de Lagrange) y suficientes para encontrar los extremos de un campo escalar f(x,y) condicionados a una ecuación g(x,y)=0. Proporcionaremos un ejemplo y essquemas que permitan la identificación de los posibles extremos (puntos críticos) y su clasificación en algunos casos.
Keywords:
Extremos condicionados, funciones de dos variables, multiplicadores de Lagrange
Disciplines:
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

More about this material

Material Type:
Animation
Date Added to MERLOT:
August 13, 2019
Date Modified in MERLOT:
August 15, 2019
Author:
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
Creative Commons:
Creative Commons License
This work is licensed under a Attribution-NonCommercial-NoDerivatives 4.0 International

Browse...

Disciplines with similar materials as Extremos condicionados para funciones de dos variables.
People who viewed this also viewed
Other materials like Extremos condicionados para funciones de dos variables.

Comments

Log in to participate in the discussions or sign up if you are not already a MERLOT member.