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the 3 should be on top of the sqrt
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can you draw it out
|dw:1315182058478:dw|
wouldnt the answer be 3-x?
It's not much simpler, but you could rewrite this as \[\sqrt[3]{81x}-\sqrt[3]{3x^{4}}= 3\cdot \sqrt[3]{3x}-x\cdot \sqrt[3]{3x}\] \[= (3-x) \cdot \sqrt[3]{3x}\]
ohh theres more to the problem? well the begging is 3-x i agree.
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beggining**
it would be (3-x)(3-x), which is x^2-6x+9.....
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