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Rationalize the denominator and simplify. Assume that all variables represent positive real numbers. 3x/(^5sqrt121x^23y^12)
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\[\huge \frac{3x}{\sqrt[5]{121\cdot x^{23} y^{12}}}\] ?
yes
whoaa... that's not easy lol
I know
example: \[\LARGE \sqrt[5]{3} \cdot x= (\sqrt[5]{3}\;)^5\] do you know what number should be instead of x ?
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\[\LARGE \frac{3x}{\sqrt[5]{121\cdot x^{23}\cdot y^{12}}} \cdot \frac{\left( \sqrt[5]{121\cdot x^{23}\cdot y^{12}}\right)^4 }{\left( \sqrt[5]{121\cdot x^{23}\cdot y^{12}}\right)^4}\] try this ...
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