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6to NS-Actividad 6-Semana 2-Quiz: Modulo y argumento de Números complejos

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6to NS-Actividad 6-Semana 2-Quiz: Modulo y argumento de Números complejos

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Conceptos clave de números complejos

Created by

Pablo Rafael Martinez Perez
Pablo Rafael Martinez Perez
Dominican Republic

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6to NS-Actividad 6-Semana 2-Quiz: Modulo y argumento de Números complejos
 

6to NS-Actividad 6-Semana 2-Quiz: Modulo y argumento de Números complejosOnline version

Conceptos clave de números complejos

by Pablo Rafael Martinez Perez
1

El módulo de un número complejo representa:

2

Si z = a + bi, el módulo se calcula con:

3

El argumento de un número complejo es:

4

El número complejo 2√3 + 2i se encuentra en:

5

Si la parte real es negativa y la imaginaria positiva, el número está en:

6

Para calcular el argumento se usa la razón:

7

En el número complejo z = a + bi, el valor b representa:

8

El número complejo −2√3 − 2i se ubica en:

9

La forma a + bi se llama:

10

La forma |z|(cosθ + senθ i) se llama:

Explicación

El módulo mide la distancia al origen.

El módulo es la raíz cuadrada de la suma de cuadrados de las partes real e imaginaria.

Se mide en radians o grados desde el eje real positivo.

Real e imaginaria positivas colocan en el primer cuadrante.

Reales negativos e imaginarios positivos corresponden al segundo cuadrante.

Argumento se obtiene usando la razón seno/tangente según el caso.

La parte imaginaria es la coordenada y.

Ambas partes negativas ⇒ tercer cuadrante.

La expresión a + bi es la forma binómica.

Es la representación trigonométrica o polar.

 
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