(New page: '''Note:''' This page covers MA351 in general. If you wish to create a course page, for the Course List, please see Help:Contents. == Linear Equations and Linear Transformations==...)
 
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== Linear Equations and Linear Transformations==
 
== Linear Equations and Linear Transformations==
Introduction to [[Matrix]]
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===Introduction to [[Matrix]]===
[[Matrix Multiplication]]
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===[[Matrix Multiplication]]===
[[Inverse of a Matrix]]
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===[[Inverse of a Matrix]]===
Introduction to [[Linear Transformation]]s
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===Introduction to [[Linear Transformation]]s===
  
 
== Subspaces of <math>R^n</math> ==
 
== Subspaces of <math>R^n</math> ==
Definition of [[Subspace]]
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===Definition of [[Subspace]]===
Definition of [[Kernel (linear algebra)|Kernel]]
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===Definition of [[Kernel (linear algebra)|Kernel]]===
Definition of [[Image (linear algebra)|Image]]
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===Definition of [[Image (linear algebra)|Image]]===
When are vectors [[Linear Independent]]
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===When are vectors [[Linear Independent]]===
When do vectors form a [[basis]]?
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===When do vectors form a [[basis]]?===
  
 
== Orthogonality ==
 
== Orthogonality ==
When are vectors [[orthogonal]]?
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===When are vectors [[orthogonal]]?===
  
 
== Determinants ==
 
== Determinants ==
What is a [[determinant]]
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===What is a [[determinant]]===
What are some [[properties of the determinant]]?
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===What are some [[properties of the determinant]]?===
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[[:Category:MA351]]

Revision as of 10:53, 19 January 2009

Note: This page covers MA351 in general. If you wish to create a course page, for the Course List, please see Help:Contents.

Linear Equations and Linear Transformations

Introduction to Matrix

Matrix Multiplication

Inverse of a Matrix

Introduction to Linear Transformations

Subspaces of $ R^n $

Definition of Subspace

Definition of Kernel

Definition of Image

When are vectors Linear Independent

When do vectors form a basis?

Orthogonality

When are vectors orthogonal?

Determinants

What is a determinant

What are some properties of the determinant?

Category:MA351

Alumni Liaison

Questions/answers with a recent ECE grad

Ryne Rayburn