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Simplify. Express the product as a radical expression. (x^3)^(3/4)
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x^9/4
\[\sqrt[4]{x^{9}}\]
Both answers above are correct, but no one stated any general formulas nor provided any explanations. I'm greatly disappointed.
Can't that be simplified to \[x ^{2}\sqrt[4]{x}\]
I was just about to mention that.
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\[(x^{m})^{n} = x^{m \times n }\] m = 3, n = 3/4 m*n = 3*(3/4) = 9/4\[(x^{m})^{n} = x^{m \times n }\]
Haha, ok xD Thanks guys!
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