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TeX

Name: Anonymous 2010-10-11 17:02

I'm new here :D
HOW I TEX?
$\alpha \sim B(\alpha,\beta)$

Name: Anonymous 2011-01-23 6:14

\int_0^\infty \! x^{2n} e^{-(x^2) \over{a^2}} \, \mathrm{d}x = \sqrt{\pi} \frac{(2n)!}{n!} { ( }a/2{ ) }^{2n+1}

V={1,2,3,4},E={12,23,32,34,41}

A =\pmatrix {0 & 1 & 0 & 0\cr 0 & 0 & 1 & 0\cr 0 & 1 & 0 & 1\cr 1 & 0 & 0 & 0\cr}

Name: Anonymous 2011-01-23 6:15

\int_0^\infty \! x^{2n} e^{-(x^2) \over{a^2}} \, \mathrm{d}x = \sqrt{\pi} \frac{(2n)!}{n!} { ( }a/2{ ) }^{2n+1}

V={1,2,3,4},E={12,23,32,34,41}

A =\pmatrix {0 & 1 & 0 & 0\cr 0 & 0 & 1 & 0\cr 0 & 1 & 0 & 1\cr 1 & 0 & 0 & 0\cr}

Name: Anonymous 2012-07-04 4:46

R_{\alpha}^t \cdot (\vec{a} t + \vec{b}) + R_\beta^t \cdot \vec{c} - d = 0
\Leftrightarrow    \left(\begin{matrix}
\cos(\alpha t)
\sin(\alpha t)\end{matrix}\right) \cdot \left(\begin{matrix}
a_x t + b_x
a_y t + b_y\end{matrix}\right) + \left(\begin{matrix}
\cos(\beta t)
\sin(\beta t)\end{matrix}\right) \cdot \left(\begin{matrix}
c_x
c_y\end{matrix}\right) - d = 0

Name: Anonymous 2012-07-04 4:48

Red button:
100% 10^6 = 10^6

Green button:
50% 10^{8}, 50% 10^{-Infinity} = 10^\frac{8 - Infinity}{2} = 10^{-Infinity} = 0


Of course red button.

Name: Anonymous 2012-07-04 4:49

Red button:
100\% 10^6 = 10^6

Green button:
50\% 10^{8}, 50\% 10^{-Infinity} = 10^\frac{8 - Infinity}{2} = 10^{-Infinity} = 0


Of course red button.

Name: Anonymous 2012-07-04 4:52

Red button: 100%\ 10^6 = 10^6
Green button: 50%\ 10^{8}, 50%\ 10^{-Infinity} = 10^\frac{8 - Infinity}{2} = 10^{-Infinity} = 0

Of course red button.

Name: Anonymous 2012-07-04 4:52

Red button: 100\%\ 10^6 = 10^6
Green button: 50\%\ 10^{8}, 50\%\ 10^{-Infinity} = 10^\frac{8 - Infinity}{2} = 10^{-Infinity} = 0

What am I wrong?

Name: Anonymous 2012-07-04 5:22

\bbox[background-image:url('http://www.seinfeld-fan.net/pictures/george/george_costanza006.jpg');pos
ition:fixed;top:0;left:0;width :100%;height:100%]~

Name: Anonymous 2012-07-09 0:25

different person here

\oint_0^\infty n(c)\ dc \rightarrow \oint_0^\infty x(c) + m(c)\ dc

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