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Funciones

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Responde a las siguientes preguntas relacionadas con el tema de representación de funciones que estamos viendo en clase

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FuncionesOnline version

Responde a las siguientes preguntas relacionadas con el tema de representación de funciones que estamos viendo en clase

by Vicente Tudela Ballester
1

¿Cuál es el dominio de definición de la siguiente función?

2

¿Existen punto de corte ?

3

¿Qué asíntotas presenta esta función?

4

Selecciona las afirmaciones correctas

Escoge una o varias respuestas

5

La continuidad de la siguiente función es:

Escoge una o varias respuestas

6

¿Qué respuesta es INCORRECTA en referencia a las funciones?

7

Para el estudio de la monotonía de una función:

8

Deriva la siguiente función

9

El dominio de Ln(x)

10

La función representada pertenece a la función:

Explicación

https://i1.wp.com/lasmatesfaciles.com/wp-content/uploads/2019/05/ejercicios-de-determinar-el-dominio-de-una-funcion.jpg?fit=1904%2C1084&ssl=1

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