8.1. Definición y características

DEFINICIÓN
Las funciones racionales son aquellas cuya expresión analítica consiste en una fracción algebraica, es decir el cociente entre dos polinomios:[br][br][img]data:image/png;base64,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[/img][br][br]Ejemplo1:[br][br][img]data:image/png;base64,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[/img] 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[/img][br][br]Ejemplo 2:[br][br][img]data:image/png;base64,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[/img][br][br][img]data:image/png;base64,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[/img][br][br]Observa lo que pasa cuando damos valores a x que anual al denominador....[br]
CARACTERÍSTICAS
[br]- El dominio de estas funciones, como ya conoces, es todo [math]\mathbb{R}[/math] salvo los valores de x que anulan al denominador.[br][br]- Estos valores de x en los que no existe la función crean "discontinuidades" en la gráfica, de forma que hay que graficarla en varias partes[br][br]- Observa que en este tipo de funciones aparecen las llamadas asíntotas que también aparecen en la función exponencial y logarítmica. Las asíntotas son rectas a las que la función se acerca pero nunca la toca...[br][br]- Observa que suele haber asíntotas verticales en los valores que anulan al denominador:[br][br][list][*]En el ejemplo 1 y hay dos asíntotas verticales --> x=2 , x=-2[/*][/list][list][*]En el ejemplo 2 y hay dos asíntotas verticales --> [math]x=\sqrt{5}[/math]  [math]x=-\sqrt{5}[/math] [/*][/list]

Information: 8.1. Definición y características