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Desafío de radicales: ¿Verdadero?

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Desafío de radicales: ¿Verdadero?

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About this activity

Afirmaciones sobre raíces y leyes

Created by

Jaqueline Marisol López Beltran
Jaqueline Marisol López Beltran
El Salvador

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Desafío de radicales: ¿Verdadero?
 

Desafío de radicales: ¿Verdadero?Online version

Afirmaciones sobre raíces y leyes

by Jaqueline Marisol López Beltran
1

Si x > 0 y n es un entero positivo, la raíz n-ésima principal es un número real positivo r tal que x = r^n.

2

La raíz n-ésima principal de x siempre existe y es real para cualquier x y cualquier n.

3

La raíz n-ésima principal de x se denota como √[n]{x}.

4

El índice n debe ser 0 para definir una raíz.

5

Si x < 0 y n es impar, la raíz n-ésima principal es un número real negativo r tal que x = r^n.

6

√(x^2) = x para todo x.

7

La raíz cuadrada de 25 es -5.

8

Si x = 0, entonces √[n]{x} = 0.

9

Si x < 0 y n es par, la raíz n-ésima principal no es un número real.

10

El producto de un radical y su conjugado siempre elimina radicales en cualquier expresión.

11

Se pueden hacer más de 20 preguntas si el grupo está de acuerdo.

12

El objetivo es acertar el objeto antes de quedarse sin preguntas.

13

Las preguntas pueden ser abiertas y requerir respuestas largas y detalladas.

14

El juego fomenta el razonamiento lógico y la deducción.

15

En 20 preguntas, un jugador piensa en un objeto y los demás deben adivinarlo mediante preguntas de sí o no.

16

El juego no se puede jugar sin una persona que piense en el objeto.

17

Las respuestas suelen ser simplificadas a 'sí' o 'no'.

18

Se permiten como máximo 20 preguntas para adivinar el objeto.

19

El objeto solo puede ser una persona famosa.

 
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