MAT-0060: Elementary Matrices - Ximera
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Let’s compute and .
Observe that multiplying by on the left results in multiplying the second row of by , while multiplying by on the left results in multiplying the third row of by .
Now we need to return to the question of what and have in common. Both matrices were obtained from the identity matrix by multiplying one row of the identity by a non-zero constant. Matrices and were obtained from by multiplying one row of by and respectively. Multiplying by (or ) on the left affects in the same way.
Matrix does not have to be a square matrix. Try finding and for
Observe that and have the same effect on as they did on .
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