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Funciones Polinómicas

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Funciones Polinómicas

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Funciones Polinómicas

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Funciones Polinómicas
 

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Funciones PolinómicasOnline version

Funciones Polinómicas

by Bruna Alonso
1

contínuas par raíz secante x solución a tercer abscisas

Las gráficas de la funciones polinómicas son , lo que significa que no presentan discontinuidades , huecos o separaciones .
Si un cero real , de una función polinómica es de orden de multiplicidad , entonces la gráfica de la función es tangente , al eje de las abscisas , en x = a .
Y si es de orden de multiplicidad impar , entonces la gráfica de la función es a dicho eje , en x = a .
Si x = a es la raíz de una función polinómica f , entonces los siguientes enunciados son válidos :
1 ) x = a es una de la ecuación polinómica f ( x ) = 0
2 ) ( - ) es un factor del polinomio f ( x )
Las funciones polinómicas de grado tienen por lo menos una real , por lo que su gráfico intersecta al eje de las en al menos un punto .

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