Team:Valencia/PruebaDocs

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<math>Escriba aquí una fórmula</math>[http://www.ejemplo.com Título del enlace]
 
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== [[Image:Texto de titular]][[Media:Ejemplo.ogg]] ==
 
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<math>f(t) = {a_0 \over 2} + \sum_{n=1}^{\infty}{ a_n \cos ( \omega n t ) + b_n \sin ( \omega n t ) } </math>
<math>f(t) = {a_0 \over 2} + \sum_{n=1}^{\infty}{ a_n \cos ( \omega n t ) + b_n \sin ( \omega n t ) } </math>
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<math>f(t) = {a_0 \over 2} + \sum_{n=1}^{\infty}{ a_n \cos ( \omega n t ) + b_n \sin ( \omega n t ) } </math>
 
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When dealing with general function '''R''' → '''C''', the transform takes on an [[integral]] form:
 
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<math>f(t) = {1 \over \sqrt{2 \pi}} \int_{- \infty}^{+ \infty}{g( \omega )e^{ i \omega t } \,d\omega }</math>
 
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{{math|<VAR>&alpha;</VAR>}}
 
<html><head>  
<html><head>  
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{{math|<VAR>&alpha;</VAR>}}
 
<body>
<body>
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<math>&alpha; &radic3 + 5</math>
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</body>
</body>
</html>
</html>
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m &= \frac{m_0}{\sqrt{1-\frac{v^2}{c^2}}}
 
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=== Fractions, matrices, multilines ===
 
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:<math>\int_0^\infty e^{-x^2}\,dx.</math>
 
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''x'' = (''y''<sup>2</sup> + 2)
 
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''x'' = <frac>{1}{4\pi^2\kappa^2}</frac>
 
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"{{#expr:.000001}}"
 
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<html>
<html>

Revision as of 23:47, 12 August 2009

<math>f(t) = {a_0 \over 2} + \sum_{n=1}^{\infty}{ a_n \cos ( \omega n t ) + b_n \sin ( \omega n t ) } </math>



UPV[1], VALENCIA TEAM 2009





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