$3y\cdot10^2+5\cdot10^1+4\cdot10^{-1}$
$\lim_{x\to\infty}\left(\sqrt{n^2+5n-2}-\sqrt{n^2-3n+2}\right)$
$3x^2-12x+5$
$4x^2+9y^2+z^2-8x-36y+36=0$
$4^3\cdot4^0\cdot4$
$x^2+5x+10$
$\frac{s}{\left(s+2\right)\left(s^2+4\right)}$
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