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Gaussian Elimination | Linear Algebra #8

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Gaussian elimination, a.k.a row-reduction, is a technique used to solve systems of linear equations. Given a system Ax = b, the coefficients of the matrix A along with vector b are stacked next to each other [ A | b ] to form the so-called Augmented matrix. Then, using an appropriate sequence of row-operations, we can reduce the augmented matrix to an upper-triangular one to solve in a backward manner. The lecture is outlined as follows:
00:00 What does Gaussian Elimination do ?
01:12 Upper Triangular Matrix
02:38 Why do we perform Gaussian Elimination ?
03:16 BackSolving: Solving by back-substitution
05:21 The Gaussian Elimination Procedure
09:06 Example on the Gaussian Elimination Procedure
13:40 Summary
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