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Expresiones algebraicas I

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Expresiones algebraicas I

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Reduce las expresiones algebraicas.

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Jennipher Ferreira
Jennipher Ferreira
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Expresiones algebraicas I
 

Expresiones algebraicas IOnline version

Reduce las expresiones algebraicas.

by Jennipher Ferreira
1

Al reducir la expresión de la imagen se obtiene:

2

Al reducir los términos semejantes en la siguiente expresión se obtiene:

3

De acuerdo a la siguiente expresión, es correcto afirmar que:

4

Al reducir la expresión se obtiene:

5

La expresión reducida es:

6

Al reducir resulta un:

7

Un binomio se define como:

8

Al reducir la expresión resulta:

9

¿Cuál es el perímetro del triángulo?

10

¿Cuál es el perímetro de la figura amarilla?

Explicación

No hay términos semejantes por lo tanto no se puede reducir

Dos términos son semejantes siempre que tengan igual factor literal (letra) e igual grado en la letra.

Aquel término algebraico que sólo tiene multiplicaciones se conoce como MONOMIO

Primero se debe aplicar propiedad distributiva, es decir, debemos multiplicar 5a con cada término al interior del paréntesis y luego reducir términos semejantes.

Primero se debe eliminar los paréntesis aplicando propiedad distributiva. Recuerda que el 2 que multiplica a (x-a) es negativo, por lo tanto queda -2x + 2a.

En la expresión final sólo hay multiplicación, por ende es un monomio.

Recuerda que el monomio es una expresión que sólo tiene multiplicación y/o división.

El signo negativo que antecedente al paréntesis cambia todos los dignos dentro de él.

El perímetro es la suma de las medidas de todos los lados.

Finalmente se ocupan las mismas medidas del rectángulo mayor.

 
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