| Date post: | 21-Feb-2018 |
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7/24/2019 GaussJordan Examp
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Gauss-Jordan Elimination
Inverting a Matrix
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Gauss-Jordan Elimination
1354
732
21
21
xx
xx
1354
732
21
21
xx
xx
13
7
54
32
13
7
54
32
Gauss-Jordan Elimination
13
7
54
32
13
7
54
32
?
?
10
01
?
?
10
01
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Gauss-Jordan Elimination
13
7
54
32
13
7
54
32
1354
1 27
23
1354
1 27
23
Gauss-Jordan Elimination
1354
1 27
23
1354
1 27
23
110
1 27
23
110
1 27
23
110
1 27
23
110
1 27
23
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Gauss-Jordan Elimination
110
1 27
23
110
1 27
23
1
2
10
01
1
2
10
01
Gauss-Jordan Elimination
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Pivoting
8
2
32
10
8
2
32
10
8
2
32
1001.0
8
2
32
1001.0
Pivoting
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Partial Pivoting
8
2
32
10
8
2
32
10
2
8
10
32
2
8
10
32
2
1
10
01
2
4
10
1 23
2
1
10
01
2
4
10
1 23
Full Pivoting
8
2
32
10
8
2
32
10
2
8
01
23
2
8
01
23
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Full Pivoting
2
8
01
23
2
8
01
23
323
8
32
32
0
1
323
8
32
32
0
1
1
2
10
01
1
2
10
01
Operation Count
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Faster Algorithms
