Matrices and Vectors: Difference between revisions
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In the above the notation separates out the constants and the two variables and their coefficients. This is referred to as | In the above the notation separates out the constants and the two variables and their coefficients. This is referred to as | ||
General = Particular + Homegenous | General = Particular + Homegenous | ||
= | = Constants + Coefficients | ||
=Terms= | =Terms= |
Revision as of 01:29, 21 January 2025
Introduction
Next as the title says
Example
Vector Operations
We can add the components or scale them provided they are the same size
Gaussian as Vectors
And here are the linear equations using gaussian and vectors
Notation
In the above the notation separates out the constants and the two variables and their coefficients. This is referred to as
General = Particular + Homegenous = Constants + Coefficients
Terms
- m x n a matrix of m row, n colums
- Capital let for name of Matrix
- Small letter for entry