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      <description>MURO DE APRENDIZAJE &quot;NÚMEROS IRRACIONALES&quot;</description>
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         <title>             Número Irracionales  </title>
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         <description><![CDATA[<div>1._ Que son los numeros irracionales <br>&nbsp;En matemáticas, un número irracional es un valor que no puede ser expresado como una fracción {\displaystyle {\frac {m}{n}}}, donde {\displaystyle m, n\in \mathbb {Z} } y {\displaystyle n\neq 0}.<br>2._ Con que símbolo se representa el&nbsp; conjunto de los irracionales.<br>Los números <strong>irracionales</strong> son presentados por la letra I, “i” mayúscula. Otra forma de presentar los números <strong>irracionales</strong> es R – Q, en donde, R corresponde a los números reales y Q a los números <strong>racionales<br>3._&nbsp; diseñe un diagrama de ven de los irracionales .<br></strong>Nada de esto sucede con los irracionales, tanto <br><br>2<br>–<br>√≈1,414213562…2≈1,414213562… como <br>2−<br>2<br>–<br>√≈0,585786438…2−2≈0,585786438… son números irracionales, pero su suma da simplemente <br>22 que en cambio es un número racional (lo mismo pasa con el producto de irracionales <br><br>2<br>–<br>√⋅<br>2<br>–<br>√=22⋅2=2. Esa es la razón ni la suma, ni la multiplicación de irracionales está autocontenida en los irracionales, por eso no pueden formar una estructura algebraica "cerrada".<br>4._ Cuales es la diferencia estrés un número racional&nbsp; y un número irracional. <br>Los <strong>números</strong> racionales son cantidades <strong>que</strong> pueden tener un periodo en el decimal, o decimal finito y limitados. En el caso de los <strong>números irracionales</strong>, sus decimales tienden al infinito, es decir, <strong>que</strong> no podemos representarlos en una fracción<br>5._ 4 Ejemplos de numeros irracionales .</div><ul><li>π (pi). Es el <strong>número irracional</strong> más conocido y se trata de la expresión de la relación que existe entre el diámetro de una esfera y su longitud. ...</li><li>√5. 2.2360679775.</li><li>√123. 11.0905365064.</li><li>e. ...</li><li>√3. ...</li></ul><div><br></div>]]></description>
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