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Rincón de congruencias

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Rincón de congruencias

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About this activity

Conoce teoremas para congruencias modulares.

Created by

maria ledesma
maria ledesma
Ecuador

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Rincón de congruencias
 

Rincón de congruenciasOnline version

Conoce teoremas para congruencias modulares.

by maria ledesma
1

Un teorema útil cuando trabajas con potencias y primos.

Pistas

Es clave para reducir exponentes grandes en cálculos modulares

Si p es primo y p no divide a cierta base a, entonces a^(p-1) ≡ 1 (mod p)

Relaciona potencias y números primos

2

No soy un número común, pero mido qué tan lejos estoy del cero. Vengo de raíces y cuadrados, y aunque tenga i, soy bien real.

3

¿Qué cantidad describe la distancia de un número complejo al origen?

Pistas

En el plano complejo, representa la distancia desde el origen.

Es una magnitud no negativa y mide qué tan lejos está del origen.

Si z = a + bi, |z| = sqrt(a^2 + b^2).

4

Vivo entre lo real y lo imaginario, pero no pertenezco a ninguno. No soy número ni vector, aunque me dibujan en el plano. Cuando me separan en dos caminos, el directo siempre gana. Si me giran, sigo igual, si me reflejan, no me altero. No sumo, no resto, solo mido sin mentir. ¿Quién soy?

 
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