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0:08:56
Math 2.11.6. Gauss-Jordan elimination and determinants
0:02:26
Math 2.11.7. Determinant and effect of Gauss-Jordan elimination
0:03:54
Math 2.11.10 proof of det(AB)=det(A).det(B)
0:03:17
Math 2.11.9: Theorem det(AB)=det(A).det(B) and corollaries
0:09:25
Math 2.11.11. Laplace expansion of det(A)
0:07:02
Math 2.11.12. Cramer's Rule for solving linear systems, application
0:08:14
Math 2.11.14. Determinant of transformation matrix as expansion factor
0:03:01
Math 2.11.13 Cramer's rule, proof using linearity of det(A)
0:02:46
Math 2.11.4. Determinant properties, row and column linearity
0:09:20
Math 2.11.3: Determinants examples for stylized cases
0:07:10
Math 2.11.1: Definition of det(A) where A is 3x3 matrix
0:10:52
Math 2.11.2. Definition det(A) for general nxn matrix A
0:04:30
Math 2.10.4: Transformation matrix, different bases
0:05:34
Math 2.10.5: Change of basis, formally
0:04:52
Math 2.10.6: Example change of basis, calculations
0:03:44
Math 2.10.8: Matrix describing change of arbitrary (non-standard unit) bases
0:04:16
Math 2.10.1. Coordinates with respect to basis
0:04:47
Math 2.10.7: Example change of basis, projection
0:03:20
Math 2.10.3: Coordinates examples
0:04:24
Math 2.10.2. Properties of coordinates, algebra
0:06:41
Math 2.9.6: Span linear (in)dependence and dimension, proof theorem 2.9.5
0:04:07
Math 2.9.8. Rank nullity theorem
0:07:37
Math 2.9.7: Example dimension ker(A)
0:03:41
Math 2.9.2: Number of elements needed for span
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