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<p>entry of every row above.</p>

<p>Some texts add the condition that the leading coefficient must be 1 while others require this only in reduced row echelon form.</p>

<p>These two conditions imply that all entries in a column below a leading coefficient are zeros.</p>

<p>The following is an example of a  matrix in row echelon form, but not in reduced row echelon form:<br/>
: </p>

<p>Many properties of matrices may be easily deduced from their row echelon form, such as the <a href="page.php?w=rank_%28linear_algebra%29">rank</a> and the <a href="page.php?w=kernel_%28linear_algebra%29">kernel</a>.</p><p>
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