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Desafío de Divisibilidad

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Desafío de Divisibilidad

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Prueba tus reglas de divisibilidad

Created by

ADRIAN FERNANDO CARRILLO ARCEO
ADRIAN FERNANDO CARRILLO ARCEO
Mexico

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Desafío de Divisibilidad
 

Desafío de DivisibilidadOnline version

Prueba tus reglas de divisibilidad

by ADRIAN FERNANDO CARRILLO ARCEO
1

¿Cuándo es divisible un entero entre dos?

2

Para saber si 486 es divisible entre tres, ¿qué debemos hacer?

3

¿Cuál es el criterio para la divisibilidad entre cinco?

4

¿Cuál es el procedimiento para el criterio de divisibilidad entre siete?

5

En el 315, ¿cómo comprobamos que es divisible entre siete?

6

¿Qué se debe hacer para verificar la divisibilidad entre nueve?

7

¿Cuál es el resultado aplicando el criterio del nueve al número 81?

8

¿Cómo se define la divisibilidad entre once?

9

En el ejemplo 1364, ¿cuáles son las sumas comparadas para el once?

10

¿Para qué son útiles los números primos según la introducción?

Explicación

La opción correcta corresponde a la regla dada en el material.

La suma de dígitos igual a 18 es múltiplo de 3.

La regla clásica es terminar en 0 o 5.

Restar el doble del último dígito al resto da una prueba de siete.

El método correcto reduce a 21, múltiplo de 7.

La regla en el material indica terminar en 9 o 0.

La suma da 9 y 9−9 = 0.

Se usa la diferencia entre sumas en pares e impares.

Las sumas 7 y 7 dan diferencia 0.

Los primos facilitan descomposición para M.C.M. y M.C.D.C.

 
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