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Operaciones con Intervalos: Verdadero o Falso

Yes or No

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Evalúa operaciones básicas con intervalos.

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Ecuador

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Operaciones con Intervalos: Verdadero o Falso
 

Operaciones con Intervalos: Verdadero o FalsoOnline version

Evalúa operaciones básicas con intervalos.

by MÓNICA ELIZABETH ANGULO FLORES
1

Intervalos pueden representarse en la recta numérica para visualización.

2

[a,b) significa que a está incluido y b no incluido.

3

[a,b] ∪ [c,d] es siempre un intervalo, sin importar la relación entre a,b,c,d.

4

La unión de dos intervalos siempre es un único intervalo, incluso si no se solapan.

5

El operador de intersección entrega el conjunto común de dos intervalos.

6

Los intervalos abiertos no pueden representarse en la recta numérica.

7

En todos los intervalos, el extremo izquierdo siempre es menor que el derecho.

8

La unión de dos intervalos puede ser un único intervalo si se solapan o se tocan.

9

[a,b] significa intervalo cerrado con a y b incluidos.

10

La intersección de [1,2) y [2,3) es [2,2).

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