Question

The expression can best be rewritten as ______.

Answer 1

\(\Large\sqrt[c]{a^b} = a^{\frac{b}{c}}\)

keep in mind that a normal square root \(\sqrt{a}\) is the same thing as \(\Large\sqrt[2]{a}\)

Answer 2

so is's 3\/9

Answer 3

that's not even an answer choice

your question is basically, what is

\(\Large \sqrt[2]{9^3}\)

use what I just told you above
put the numbers in the same order as I put the letters

Answer 4

9 2/3

Answer 5

I have a really dumb question for you but I want to make sure before I put any more effort into this question that it isn't a wasted attempt

Are you colorblind?

Answer 6

I will assume the silence means no

\( \LARGE\sqrt[\color{red}{c}]{\color{orange}{a}^\color{cyan}{b}} = \color{orange}{a}^{\frac{\color{cyan}{b}}{\color{red}{c}}}\)

Answer 7

so what is

\( \LARGE\sqrt[\color{red}{2}]{\color{orange}{9}^\color{cyan}{3}} =\)

Answer 8

27

Answer 9

....

Answer 10

use the colors, mate

\(\Large 9^3 \) is not the same thing as 27

Answer 11

ohh you solve it all out but still- that's not what your question is asking you to do

Answer 12

\(\color{#0cbb34}{\text{Originally Posted by}}\) @AZ
I will assume the silence means no

\( \LARGE\sqrt[\color{red}{c}]{\color{orange}{a}^\color{cyan}{b}} = \color{orange}{a}^{\frac{\color{cyan}{b}}{\color{red}{c}}}\)
\(\color{#0cbb34}{\text{End of Quote}}\)

so what is

\( \LARGE\sqrt[\color{red}{2}]{\color{orange}{9}^\color{cyan}{3}} =\)

Answer 13

as AZ said, what you have is
\( \LARGE\sqrt[\color{red}{2}]{\color{orange}{9}^\color{cyan}{3}}\)
and you have to use \( \LARGE\sqrt[\color{red}{c}]{\color{orange}{a}^\color{cyan}{b}} = \color{orange}{a}^{\frac{\color{cyan}{b}}{\color{red}{c}}}\)
so basically, from you have to put the numbers from \( \LARGE\sqrt[\color{red}{2}]{\color{orange}{9}^\color{cyan}{3}}\) into \(a^{^{\frac{b}{c}}}\)
(a=9, b=3, and c=2)


I hope that makes sense ._.