The Gauss-Jordan Elimination Algorithm
4 5 6 12 3 7 5 from last time. 1 The entry a 11 = 1, so we can pivot down, using the row operations R 2 R 1 7!R 2 and R 3 4R 1 7!R 3. This transforms the matrix into the row equivalent matrix B 1 = 2 6 4 1 1 1 6 0 3 2 0 0 9 2 12 3 7 5: A. Havens The Gauss-Jordan Elimination Algorithm
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