Theorem: a set of vectors is linearly dependent if and only if one of the vectors can be written as a linear combination of the other vectors, coordinate vector space.

math.la.t.vec.lindep.coord

Linear Independence in-class activity

Linear independence in-class activity

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GFDL-1.3
Created On
June 8th, 2017
7 years ago
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3
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 Handout
Timeframe
 In-class
Perspective
 Example
Language
 English
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application/pdf

University of Waterloo Math Online - Lesson: Linear Independence and Surfaces

Video Lesson from University of Waterloo.

Created On
October 23rd, 2013
11 years ago
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2
Type
 Video
Perspective
 Introduction
Language
 English
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text/html;charset=UTF-8

Vector Addition and Scalar Multiplication Quiz

Quiz from the University of Waterloo.

Created On
October 23rd, 2013
11 years ago
Views
4
Type
 Unknown
Timeframe
 Post-class
Perspective
 Example
Language
 English
Content Type
text/html;charset=UTF-8

Linear Dependence and Spans - A First Course in Linear Algebra

In any linearly dependent set there is always one vector that can be written as a linear combination of the others. This is the substance of the upcoming Theorem DLDS. Perhaps this will explain the use of the word “dependent.” In a linearly dependent set, at least one vector “depends” on the others (via a linear combination).

License
GFDL-1.2
Submitted At
September 11th, 2017
 7 years ago
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2
Type
 Textbook
Language
 English
Content Type
text/html