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Teoria divisibilidad

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Teoria divisibilidad

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Teoría de divisibilidad 1º eso

Created by

David Fornell
David Fornell
Spain

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Teoria divisibilidad
 

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Teoria divisibilidadOnline version

Teoría de divisibilidad 1º eso

by David Fornell
1

últimas cero dos divisibilidad compuesto dos Factorizar cinco naturales nueve múltiplos ocho tres cero divisor divisores tres dos multiplicando múltiplo múltiplo dos de suma tres primos

Si al dividir un número natural entre otro número natural la división es exacta , se dice que ambos números mantienen una relación de . Los múltiplos de un número se obtienen dicho número por los números . Un número tiene infinitos pero un número limitado de . 12 es de 36 y 100 es de 25 . Un número primo tiene solamente divisores . Si un número tiene más de dos divisores se dice que es . Todo número que acaba en cero o en cifra par se puede dividir entre . Un número es divisible entre tres si la de todas sus cifras es . Un número se puede dividir entre cuatro si sus cifras se pueden dividir entre cuatro . Un número se puede dividir entre cinco si acaba en o en . Un número es divisible entre seis si es divisible entre y entre . Un número se puede dividir entre ocho si sus últimas cifras se pueden dividir entre . Un número se puede dividir entre si la suma de todas sus cifras es múltiplo de nueve . Un número es divisible entre diez si acaba en . un número es descomponerlo como producto de números .

 
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