Definition of the span of a set of vectors. Example of checking if a vector in R^3 is in the span of a set of two vectors. Geometric picture of a span.
- Created On
- February 20th, 2017
- 8 years ago
- Views
- 3
- Type
- Video
- Timeframe
- Pre-class
- Perspective
- Introduction
- Language
- English
- Content Type
- text/html; charset=utf-8
Suggestions for in-class activities on linear combination and span of vectors in R^n. (need a topic for the general *process* of determining if a vector is in the span of a set of devtors)
- Created On
- February 20th, 2017
- 8 years ago
- Views
- 2
- Type
- Handout
- Timeframe
- In-class
- Language
- English
- Content Type
- text/html; charset=utf-8
In-class activity for linear combinations and span.
- License
- GFDL-1.3
- Created On
- June 8th, 2017
- 7 years ago
- Views
- 3
- Type
- Handout
- Timeframe
- In-class
- Perspective
- Introduction
- Language
- English
- Content Type
- application/pdf
From the University of Waterloo Math Online
- Created On
- October 23rd, 2013
- 11 years ago
- Views
- 3
- Type
- Video
- Perspective
- Introduction
- Language
- English
- Content Type
- text/html;charset=UTF-8
Slides from the corresponding video from the University of Waterloo.
- Created On
- October 23rd, 2013
- 11 years ago
- Views
- 3
- Type
- Handout
- Perspective
- Introduction
- Language
- English
- Content Type
- application/pdf
In this section we will provide an extremely compact way to describe an infinite set of vectors, making use of linear combinations. This will give us a convenient way to describe the solution set of a linear system, the null space of a matrix, and many other sets of vectors.
- License
- GFDL-1.2
- Submitted At
- September 11th, 2017
- 7 years ago
- Views
- 3
- Type
- Textbook
- Language
- English
- Content Type
- text/html