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Studentka2010 [4]
3 years ago
7

4(6x-4)=8(3x-2) equations with special cases

Mathematics
2 answers:
ra1l [238]3 years ago
4 0

Answer:

Infinite solutions

Step-by-step explanation:

4(6x-4)=8(3x-2)

24x - 16 = 24x - 16 ^ Distribute

Infinite solutions (they equal  each other)

iren2701 [21]3 years ago
3 0

Step-by-step explanation:

4(6x−4)=8(3x−2)4(6x-4)=8(3x-2)

Simplifica 4(6x−4)4(6x-4).

Pulsa para ver menos pasos...

Aplicar al propiedad distributiva.

4(6x)+4⋅−4=8(3x−2)4(6x)+4⋅-4=8(3x-2)

Multiplicar.

Toca para ver más pasos...

24x−16=8(3x−2)24x-16=8(3x-2)

Simplifica 8(3x−2)8(3x-2).

Pulsa para ver menos pasos...

Aplicar al propiedad distributiva.

24x−16=8(3x)+8⋅−224x-16=8(3x)+8⋅-2

Multiplicar.

Pulsa para ver menos pasos...

Multiplicar 33 por 88.

24x−16=24x+8⋅−224x-16=24x+8⋅-2

Multiplicar 88 por −2-2.

24x−16=24x−1624x-16=24x-16

Mover todos los términos que contengan xx al lado izquierdo de la ecuación.

Pulsa para ver menos pasos...

Restar 24x24x a ambos lados de la ecuación.

24x−16−24x=−1624x-16-24x=-16

Combine los términos opuestos en 24x−16−24x24x-16-24x.

Pulsa para ver menos pasos...

Reste 24x24x de 24x24x.

0−16=−160-16=-16

Reste 1616 de 00.

−16=−16-16=-16

Dado que −16=−16-16=-16, la ecuación siempre será verdad para cualquier valor de xx.

Todos los números reales

El resultado se puede mostrar en múltiples formas.

Todos los números reales

Notación de intervalos:

(−∞,∞)

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