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The cubed root of 8x3y6z4 (the 3, 6, and 4 are powers)
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the cubed root of 8 is 2 the cubed root of \(x^3\) is \(x\) the cubed root of \(y^6\) is \(y^2\)
it is supposed to be the cubed root of all of it together it's one problem
the only one that stays inside the radical a \(y\) reason as follows : 3 goes in to 4 one time with a remainder of 1, one \(y\) comes out, one \(y\) stays in
yes i know
\[\sqrt[2]{ab}=\sqrt[3]{a}\sqrt[3]{b}\] so you can take it apart
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no that is wrong final answer should be \[2xy^2z\sqrt[3]{z}\]
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