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Simplify. Do not leave negative exponents in your answer. (x^9/(-27y^3))^(-2/3)
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\[(x^9/-27y^3)^-2/3\]
\[\left( \frac{x^9}{-27y^3} \right)^{-2/3}\]Recall that \[\large {x^{\frac ab}=\sqrt[b]{x^a}}\]and \[\large x^{-a}=\frac{1}{x^a}\]
\[\left( \frac{x^9}{-27y^3} \right)^{-2/3}=\sqrt[3]{\left( \frac{x^9}{-27y^3} \right)^{-2}}=\sqrt[3]{\left( \frac{-27y^3}{x^9} \right)^2}\]
I'm not completely sure about the negative sign.
Without the negative sign, I think this would simplify down to \[\pm \frac{9y^2}{x^6}\]
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Maybe\[\pm \frac{9y^2}{x^6}i\]
Thank you
= [ ( - 3³ y³ )/ x^9 ]^ (2/3) = ( -3y/x³ )² = 9y²/ x^6
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