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simplest form (8x^-6)^1/3
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\[8^{-6^{1/3}} = 8^{-6*1/3} = 8^{-2}\]
it doesn't look like that
the parenthesis change the answer
and there is a X not multiplication but a variable
\[2\times \sqrt[3]{1/x^{6}}\]
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the possible answers are 8/x^2 , x^2/2 , x^6/ 2, or 2/X^2
those are fractions Btw
8^1/3 = 2 , x^-6 = 1/(x^6) , (whatever)^1/3 = \[\sqrt[3]{whatever}\] in this case "whatever" is "1/(x^6)"
lol
so none of the ones i put up there would work?
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i dont think so
actually my mistake, it could be 2/x^2
you are right! my answer wasn't simple enough. 2/x^2 is correct answer!!! sorry
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