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$$ \frac{\sqrt{3(m-n)^2 n^2}}{2} $$ This expression is getting correctly rendered here on meta. I copied and pasted it from math.stackexchange.com. There, the horizontal line did not extend far enough in either direction, going to just above the middle of the $n$ on the right and failing to cover the $3$ on the left. The difference between $\sqrt{3x}$ and $\sqrt{3}x$ is crucial, so this is a substantial problem.

The question where this expression appears is Finding integer solutions to $m$ and $n$.

$$ \frac{\sqrt{3(m-n)^2 n^2}}{2} $$ This expression is getting correctly rendered here on meta. I copied and pasted it from math.stackexchange.com. There, the horizontal line did not extend far enough in either direction, going to just above the middle of the $n$ on the right and failing to cover the $3$ on the left. The difference between $\sqrt{3x}$ and $\sqrt{3}x$ is crucial, so this is a substantial problem.

The question where this expression appears is Finding integer solutions to $m$ and $n$.

$$ \frac{\sqrt{3(m-n)^2 n^2}}{2} $$ This expression is getting correctly rendered here on meta. I copied and pasted it from math.stackexchange.com. There, the horizontal line did not extend far enough in either direction, going to just above the middle of the $n$ on the right and failing to cover the $3$ on the left. The difference between $\sqrt{3x}$ and $\sqrt{3}x$ is crucial, so this is a substantial problem.

$$ \frac{\sqrt{3(m-n)^2 n^2}}{2} $$ This expression is getting correctly rendered here on meta. I copied and pasted it from math.stackexchange.com. There, the horizontal line did not extend far enough in either direction, going to just above the middle of the $n$ on the right and failing to cover the $3$ on the left. The difference between $\sqrt{3x}$ and $\sqrt{3}x$ is crucial, so this is a substantial problem.

The question where this expression appears is Finding integer solutions to $m$ and $n$.