kalebVR
contestada

Which applies the power of a power rule properly to simplify the expression (710)5?
(710)5= 710 ÷ 5 = 72
(710)5= 710 - 5 = 75
(710)5= 710 + 5 = 715
(710)5= 710 · 5 = 750

Respuesta :

Answer:

(7^10)^5= 7^50

Step-by-step explanation:

Givene expression is

(7^10)^5

we apply power of power rule

(a^m)^n = (a)^mn

As per this property we multiply the outside exponent with the exponent inside. multiply the exponent 10 and 5 that gives us 50

[tex](7^{10}) ^ 5= 7^{10*5} = 7^{50}[/tex]

So (7^10)^5= 7^50

lhmarianateixeira

In this exercise we are dealing with potencies, so the correct alternative is:

Letter D

What is potencies ?

The potencies is the result of a number multiplied by itself one or more times.

Givene expression is:

[tex](7^{10})^5[/tex]

So recognizing that its default form is:

[tex](a^m)^n = (a)^{m*n[/tex]

We can see that it is equal to:

[tex](7^{10})5= 7^{10* 5} = 7^{50}[/tex]

See more about potencies at brainly.com/question/6438256