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If $E$ is a $m\times n$ elementrary matrix then $EA$ is the matrix obtained by applying the elementary row operation that defines $E$ to $A$
Let $E$ be a $m\times n$ elementary matrices and $A$ an $n\times m$ matrix. Then $EA$ is the matrix obtained by applying the elementary row operation that defines $E$ to $A$.Concepts
Coming soonHypothesis
Coming soonResults
Coming soonProof
Coming soonIf $E$ is a $m\times n$ elementrary matrix then $EA$ is the matrix obtained by applying the elementary row operation that defines $E$ to $A$
Let $E$ be a $m\times n$ elementary matrices and $A$ an $n\times m$ matrix. Then $EA$ is the matrix obtained by applying the elementary row operation that defines $E$ to $A$.Concepts
Coming soonHypothesis
Coming soonResults
Coming soonProof
Coming soon
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