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Otros ejemplos mostrando diversas combinaciones.

Texto	Resultado
\inf_{x<a} (f(x))
\sup_{x<a} (f(x))
\liminf_{h\rightarrow0} \, \\| x_n(h,0) \\|
\limsup_{h\rightarrow0} \, \\| x_n(h,0) \\|
\not = \not 9 \not{\frac{x+1}{y-2}}
\vec{C}=\vec{A}\times\vec{B}
\sqrt{\sin^2(x)+\cos^2(x)}=1
V_n^m=\prod_{i=0}^{m-1}(n-i)= \underbrace{n(n-1)(n-2)\cdots (n-m+1)}_{m\;\mbox{factores}} =\frac{n!}{(n-m)!}
\int_0^\infty y^2(t)\;dt\; \stackrel{!}{=}\!\mbox{Min}
\vec{x}\;\stackrel{def}{=} \;(x_1,\ldots x_n)
A\stackrel{a'} {\longrightarrow}B\stackrel{b'} {\longleftarrow}C
\Gamma(x)=\sum_{\nu=0}^{n-1} \frac{n!n^{x-1}} {x+\nu}
\frac{\frac{a}{x-y}+\frac{b}{x+y}} {1+\frac{a-b}{a+b}}
\sqrt{-q+\sqrt[3]{q^2+p^3}}
\int\frac{\sqrt{(ax+b)^3}}{x}\,dx
a_0+\frac{1}{a_1+\frac{1} {a_2+\frac{1} {a_3+\frac{1}{a_4}}}}
A^{x_i^2}_{j^{2n}_{n,m}}
I\,=\,\frac{1}{2\pi j} \oint_{\|z\|=1} E(z)E(1/z) z^{-1} dz
I=\int_B\!\!\!\!\int xy\;db\,+ \int\!\!\!\!\int_C\!\!\!\!\int xyz \;dc
\fbox{\int_0^\infty g(x)\;dx\;\approx\; \sum_{i=1}^n w_i e^{x_i}g(x_i)}
\begin{array}{cccc}a_{11} & a_{12} & \cdots & a_{1n} \\ \vdots & \vdots & \ddots & \vdots \\ a_{n1} & a_{n2} & \cdots & a_{nn} \end{array}
\left(\begin{array}{c} \left\|\begin{array}{cc} x_{11} & x_{12} \\ x_{21} & x_{22} \end{array}\right\| \\ x\\y \end{array}\right)
f(x)=\left\{\begin{array}{r} c_0+c_1(z-a)+c_2(z-a)^2 + \cdots+c_n(z-a)^n+\cdots\\ +c_{-1}(z-a)^{-1} + c_{-2}(z-a)^{-2}+\cdots\\ c_{-n}(z-a)^{-n}+\cdots \end{array}\right.