simply -2x cube root of 27 *3. My book says the answer is -6x cube root 3x. I can't figure out how to get the -6x?
\[-2\cdot \sqrt[3]{27} = -2\cdot 3\] It's not real clear what shoudl be done with that 'x'. It's just kind of floating about with no guidance.
the full problem is -2x\[-2xsqrt[3]{81x}+4\sqrt[3]{3x ^{4}}\]
I simplified the cube root of 81x to cube 27 * 3x. the cube of 27 is 3 so i don't understand how the book comes up with \[x6\sqrt[3]{3x}\]
-2 out front
|dw:1351088326344:dw|
\[ -2x\sqrt[3]{81x}+4\sqrt[3]{3x ^{4}} \] \[ -2x \cdot 3 \sqrt[3]{3x} + 4 \cdot x\sqrt[3]{3x} \]
that simplifies some more...
ok, i understand, I was adding not multiplying. I knew it was something stupid and little just don't know why I couldn't figure that one out. Thanks so much.
to finish this \[ -6x \sqrt[3]{3x}+4x\sqrt[3]{3x}= -2x\sqrt[3]{3x}\]
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