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    si se suman las cifras de cualquier múltiplo de tres hasta obtener un resultado con una cifra esa cantidad siempre será uno de los números

    Santiago

    Chicos, ¿alguien sabe la respuesta?

    obtenga si se suman las cifras de cualquier múltiplo de tres hasta obtener un resultado con una cifra esa cantidad siempre será uno de los números de este sitio.

    Si se suman las cifras de cualquier múltiplo de tres hasta obtener un resultado con una cifra esa ca.... Question from @EmilioEstudio

    Si se suman las cifras de cualquier múltiplo de tres hasta obtener un resultado con una cifra esa cantidad siempre será uno de los números. Question from @EmilioEstudio - Primaria - Matemáticas

    EmilioEstudio @EmilioEstudio

    October 2018 2 522 Report

    Si se suman las cifras de cualquier múltiplo de tres hasta obtener un resultado con una cifra esa cantidad siempre será uno de los números

    giova54

    Esa cifra sera uno de los múltiplos de 3 (3; 6; 9)

    1 votes THANKS 5

    Chikunguña

    Si por que van sumando multiplos de 3 igual 2 , 4 , 5, 6 ,7 , 8, 9

    1 votes THANKS 2 nelixgamer esoo es sierto

    More Questions From This User See All

    EmilioEstudio

    October 2018 | 0 Replies

    Si el conjunto de multiplos de un numero menor que 10 siempre termina en cero o en cinco entonces son multiplos de ?

    Answer

    fuente : kudo.tips

    Si se suman las cifras de cualquier múltiplo de tres hasta obtener un resultado con una cifra, esa

    Aprendizaje efectivo en grupo

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    Si se suman las cifras de cualquier múltiplo de tres hasta obtener un resultado con una cifra, esa - Brainly.lat

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    Divisibilidad del 4: ¿Cómo saber si un número es divisible por 4?

    Los criterios de divisibilidad del 4 son normas para conocer si un número se puede dividir entre 4. Son sencillos de aprender y su explicación es fácil

    03 Dic

    Divisibilidad del 4: ¿Cómo saber si un número es divisible por 4?

    7 Comentarios

    En este post vamos a aprender los criterios de divisibilidad del número 4 y a entender por qué funcionan esos criterios.

    Los criterios de divisibilidad del 4 son normas para conocer si un número se puede dividir entre 4. Son sencillos de aprender y su explicación es fácil de comprender.

    Índice

    ¿Cómo saber si un número es divisible por 4?

    Si un número se puede expresar como la multiplicación de otro número por 4, es divisible por 4.

    Es necesario conocer un par de propiedades de la multiplicación: la asociativa y distributiva. Si no lo tiene claro, puedes repasarlo en este post.

    Criterios de divisibilidad por 4 de números de una o dos cifras

    Primero vamos a aprender cómo averiguar si un número de una o dos cifras es divisible entre 4. Fácil: lo es cuando hacemos la división y comprobamos que el resto es cero.

    Por ejemplo: ¿Es 24 divisible entre 4?

    Sí, porque al dividir 24 entre 4 el cociente es 6 y el resto 0.

    24 = 6 x 4

    Criterios de divisibilidad por 4 de números de tres o más cifras

    Para que un número de tres o más cifras sea divisible entre 4 tiene que cumplir una de estas dos condiciones:

    Las dos últimas cifras son cero.

    Las dos últimas cifras son divisibles entre 4.

    Por ejemplo: ¿Son 500 y 339 divisibles entre 4?

    500 es divisible entre cuatro porque sus dos últimas cifras son cero.

    339 no es divisible entre cuatro porque 39 (sus dos últimas cifras) no lo es.

    Aplicando las reglas sabemos si se cumplen o no y, por tanto, si un número es divisible por cuatro. Pero no sabemos el porqué. A continuación vamos a intentar entenderlo.

    Explicación de los criterios de divisibilidad del número 4

    ¿Cómo es posible que dos reglas tan sencillas nos digan si cualquier número es divisible entre 4? ¿De dónde vienen estas reglas?

    La razón es muy sencilla. Y vamos a explicarlo en tres pasos.

    El número 100.

    Empezamos presentando el menor número posible con cero en las dos últimas cifras, 100. Si dividimos 100 entre 4 el cociente es 25 y el resto 0. 100 es divisible entre 4.

    100 = 25 x 4

    Números mayores que 100 con cero en las dos últimas cifras.

    Todos los números que tienen cero en las dos últimas cifras se pueden expresar como una multiplicación de otro número por 100. Elegimos uno cualquiera, por ejemplo el 4.300

    4.300 = 43 x 100

    Como ya sabemos que 100 es divisible entre cuatro,  podemos decir también que 4.300 también lo es.  La explicación matemática es la siguiente:

    4.300 = 43 x 100 = 43 x (25 x 4) = (43 x 25) x 4 = 1.075 x 4

    La misma operación podemos hacerla con cualquier número de estas características. De esta manera descubrimos la primera regla: cualquier número que tenga cero sus dos últimas cifras es divisible entre 4.

    Resto de números.

    Para todos los demás números, los que son mayores que cien y sus dos últimas cifras no son cero, se puede aplicar un procedimiento parecido al anterior. Se pueden expresar como la suma de un número con cero en las últimas dos cifras más otro número. Un número al azar, por ejemplo el 6.548.

    6.548 = 6.500 + 48

    Como ya sabemos que 6.500 es divisible entre 4, sólo nos falta saber si 48 también lo es. Pues sí, las dos últimas cifras son divisibles entre 4.

    48 = 12 x 4

    Entonces podemos expresarlo de la siguiente manera:

    6.548 = 6.500 + 48 = (65 x 100) + 48 =

    = (65 x 25 x 4) + (12 x 4) = (1.625 x 4) + (12 x 4) =

    = (1.625 + 12) x 4 = 1.637 x 4

    Así conseguimos comprender la segunda regla: es divisible entre 4 cualquier número cuyas dos últimas cifran sean divisibles entre 4.

    Conclusión

    No necesitamos pasar por todo este proceso cada vez que necesitamos saber si un número es divisible entre cuatro. Para eso hemos aprendido los criterios de divisibilidad del 4. Pero comprenderlo ayuda a saber porque existen esos criterios y si un día se nos olvida alguno de ellos… ¡Seguro que recordamos de dónde venían!

    Vídeo tutorial sobre los criterios de divisibilidad del 4 y del 8

    Si quieres repasar lo que hemos visto en este post, aquí te dejo este vídeo tutorial sobre los criterios de divisibilidad del 4 y del 8.

    Y si quieres aprender sobre otros criterios de divisibilidad y conocer más sobre otros contenidos de matemáticas de primaria, entra en Smartick y pruébalo gratis.

    Smartick ayuda a tus hijos a aprender de manera divertida

    15 minutos diarios

    Se adapta al nivel de cada niño

    Millones de estudiantes desde 2009

    Prueba GRATIS 7 días

    Alejandro Maculet

    Cursando actualmente el Grado de Maestro en Educación Primaria en la Universidad Autónoma de Madrid.

    Técnico Superior en Administración y Finanzas, Quiromasajista, Masajista Deportivo y Músico.

    fuente : www.smartick.es

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