Question

I need help! (Drawing out the problem)

Answer 1

write inside stuff in powers of 6

Answer 2

\(\huge \sqrt[6]{x^{16}}\)


\(\huge \sqrt[6]{x^{6+6+4}}\)

Answer 3

Oh, okay.

Answer 4

What do I do after that??

Answer 5

Next use the product of powers property :

\(\large x^{m+n} = x^m . x^n \)

Answer 6

\(\huge \sqrt[6]{x^{16}}\)


\(\huge \sqrt[6]{x^{6+6+4}}\)


\(\huge \sqrt[6]{x^6 . x^6 . x^4}\)

Answer 7

when u pull out x^6 from 6th root, it becomes x

Answer 8

\(\huge \sqrt[6]{x^{16}}\)


\(\huge \sqrt[6]{x^{6+6+4}}\)


\(\huge \sqrt[6]{x^6 . x^6 . x^4}\)


\(\huge x.x~\sqrt[6]{ x^4}\)

Answer 9

whats "x" times "x" ?

Answer 10

x squared?

Answer 11

yes, do that to the outside x's

Answer 12

\(\huge \sqrt[6]{x^{16}}\)


\(\huge \sqrt[6]{x^{6+6+4}}\)


\(\huge \sqrt[6]{x^6 . x^6 . x^4}\)


\(\huge x.x~\sqrt[6]{ x^4}\)


\(\huge x^2~\sqrt[6]{ x^4}\)

Answer 13

Now that the inside power is less than 6, we can stop.

thats the final simplified form

Answer 14

Thank you so much!

Answer 15

np :)