math.la.t.mat.ranknullity

Students answer multiple questions on the rank and dimension of the null space in a variety of situations to discover the connection between these dimensions leading to the Rank-Nullity Theorem.

- Created On
- June 9th, 2017
- 4 years ago
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- 2
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- Timeframe
- In-class
- Language
- English
- Content Type
- text/html; charset=utf-8

Almost every vector space we have encountered has been infinite in size (an exception is Example VSS). But some are bigger and richer than others. Dimension, once suitably defined, will be a measure of the size of a vector space, and a useful tool for studying its properties. You probably already have a rough notion of what a mathematical definition of dimension might be — try to forget these imprecise ideas and go with the new ones given here.

- License
- GFDL-1.2
- Submitted At
- September 11th, 2017
- 3 years ago
- Views
- 3
- Type
- Language
- English
- Content Type
- text/html