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Conectivos Lógicos y Tablas de Verdad

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Conectivos Lógicos y Tablas de Verdad

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About this activity

Quiz de lógica básica

Created by

Brandol Santana
Brandol Santana
Dominican Republic

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Conectivos Lógicos y Tablas de Verdad
 

Conectivos Lógicos y Tablas de VerdadOnline version

Quiz de lógica básica

by Brandol Santana
1

¿Qué conectivo expresa la oración: “Si llueve, entonces no hay juego de vitilla”?

2

¿Qué conectivo se usa en: “Hay luz y hay internet”?

3

La frase: “Voy al liceo si y solo si hago la tarea” describe un conectivo:

4

Una implicación p → q es falsa en qué caso?

5

La disyunción p ∨ q es falsa en qué caso?

6

¿Qué conectivo equivale a la oración: “luz o internet” si solo uno debe ser verdadero para que funcione?

7

La frase “Voy al liceo si y solo si hago la tarea” es verdadera cuando:

8

La declaración p → q es verdadera cuando p es verdadero y q es verdadero. ¿Verdadero o falso?

9

Si p es “llueve” y q es “no hay juego”, ¿qué forma es p ∧ q?

10

¿Qué describe mejor una tabla de verdad?

Explicación

La forma p→q es una implicación: si p es verdadero, entonces q debe ser verdadero.

Una conjunción/AND requiere que ambas proposiciones sean verdaderas.

El si y solo si es bicondicional (↔).

La implicación falla solo si el antecedente es verdadero y el consecuente falso.

Una OR es falsa solo si ambas proposiciones son falsas.

La disyunción es OR: al menos uno verdadero.

Para un bicondicional, ambas direcciones deben coincidir.

Es una de las combinaciones que da verdad en una implicación.

∧ representa AND: ambas condiciones deben ser verdaderas.

La tabla de verdad enumera todas las evaluaciones posibles de una proposición.

 
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