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Correspondencia Uno a Uno (Matemáticas 3°)

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Correspondencia Uno a Uno (Matemáticas 3°)

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Desafía tu comprensión de una a una.

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miriam
miriam
Ecuador

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Correspondencia Uno a Uno (Matemáticas 3°)
 

Correspondencia Uno a Uno (Matemáticas 3°)Online version

Desafía tu comprensión de una a una.

by miriam
1

Si dos elementos del dominio se mapean al mismo elemento del codominio, la relación ya no es de uno a uno.

2

En una correspondencia uno a uno, un elemento del dominio puede mapear a dos elementos distintos del codominio.

3

En una relación de uno a uno, cada elemento del dominio se asocia con un único elemento del codominio.

4

Si f(a1) = f(a2) entonces a1 ≠ a2.

5

En una relación de uno a uno, cada elemento del codominio tiene una preimagen.

6

La notación f: A→B describe una relación donde a cada a en A le corresponde exactamente un b en B.

7

Si f es uno a uno, entonces si f(a1)=f(a2) implica a1=a2.

8

Una función puede existir sin que cada elemento del dominio tenga una imagen.

9

Toda relación uno a uno es también una relación de muchos a uno.

10

Una relación uno a uno puede o no ser sobreyectiva; depende de si cada elemento de B tiene una preimagen.

 
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