Question

simplify the radical expression

Answer 1

\[\sqrt{500}\]

Answer 2

Which factor of 500 is a perfect square?

Answer 3

sorry comp froze

Answer 4

um 10 x 50?

Answer 5

hello

Answer 6

set 500 = 100 * 5

Answer 7

oh so i was kindve on the right track

Answer 8

see how to simplify this
sqrt(500) = sqrt(100 * 5)

then use the property :
sqrt(a * b) = sqrt(a) * sqrt(b)

so,
sqrt(100 * 5) = sqrt(100) * sqrt(5) = 10 sqrt(5)

Answer 9

is the answer\[\sqrt[5]{10}\]

Answer 10

oh so its the other way around \[\sqrt[10]{5}\]

Answer 11

thanks

Answer 12

no, that's different. just 10 * sqrt(5)

Answer 13

its not the same check mark i was just using it because it look simliar

Answer 14

My bad. I was afk. >_<

Answer 15

afk?

Answer 16

Away From Keyboard.

Answer 17

lol oooohhhhh im sorry im old i dont know what what means anymore my niece text me with smh and im like HUH and she like skaing my head i was like wow im old

Answer 18

Anyway, 100 is a factor of 500, and is also a perfect square.
What number mulitply by 100 will give you 500? It's obvious 5.
So it would look like: \[\large \large \sqrt{100 \times 5}\] So what is the square root of 100? 10. Therefore, 10^2 = 100.
So you would move the root of the perfect square out from under the radical sign. \[\large \large \sqrt{500} = \sqrt{100\times5} = 10\sqrt{5}\]

Answer 19

thats the check i was trying to make lol thank u

Answer 20

No problem. :)