Guide to Gauss-Jordan Elimination (and Solving Systems of Equations) | Linear Algebra
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We go over a step
We go over a step by step algorithm for performing the Gauss-Jordan elimination method on a matrix. How to perform Gaussian elimination is simply to use a sequence of elementary row operations to transform a matrix into its reduced row echelon form. We see several examples of Gauss-Jordan elimination and show how to use the resulting reduced row echelon matrix to solve the system of linear equations it represents. This requires solving for leading variables and occasionally the use of parameters. #linearalgebra
Intro
Example 2
Example 2 Solving the System (No Parameters)
Examples 3 Solving the System (Parametric Solution)
Reduced Row Echelon Form Explained: https://www.seevid.ir/fa/w/90YQb3Gajao
Guide to Gaussian Elimination: https://www.seevid.ir/fa/w/seet9VyHo3Q
Gauss-Jordan Elimination Example Problems: (coming soon)
Linear Algebra course: • Linear Algebra
Linear Algebra exercises: • Linear Algebra Exercises
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