Question

Simplify. Remember to use absolute-value notation when necessary. If a root cannot be simplified, state this.

Answer 1

\[\sqrt[12]{-10}^{12}\]

Answer 2

this is what I got but i was wrong 12((-10) □(1/2))12
12(-10)6
(12*(-10) ┤ (-10)(-10)(-10)(-10)(-10))
Multiply to simplify (12*1000000)
Multiply by 12 by 100000 then you will get (12000000)
Answer is 12000000

Answer 3

Is your initial expression\[\sqrt[12]{(-10)^{12}}\]?

Answer 4

yes

Answer 5

Then your answer is |10| which can also be written +-10 because you have an even-powered root. So, a negative squared or "twelved" will be positive. And the 10 in the answer comes from the exponent being 12/12 = 1

Answer 6

How would you set that up, because that is what I was having a problem with

Answer 7

np\[\sqrt[12]{(-10)^{12}} = \sqrt{(-10)^{2}} = \sqrt{100} = \pm10\]

Answer 8

WOW i knew I was wrong but not that wrong

Answer 9

Thank you for your help! And if I set it up like this i will be correct

Answer 10

These things can be tricky!

Answer 11

Yes. Good luck to you and thx for the recognition!

Answer 12

thank you for your help