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rationalize the denominator -11x^5 / sqrt(-6x+9)
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\[-11x ^{5}\div \sqrt{-6x+9}\]
\(\LARGE\color{blue}{ \frac{-11x^5}{ \sqrt{-6x+9}} }\)
multiply top and bottom times √{-6x+9}
\(\LARGE\color{blue}{ \frac{-11x^5\color{red}{\times\sqrt{-6x+9}}}{ \sqrt{-6x+9}\color{red}{\times\sqrt{-6x+9}}} }\)
\(\LARGE\color{blue}{ \frac{-11^5\sqrt{-6x+9}}{-6x+9} }\)
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and it can't be simplified further? that's what i got!
And btw, domain ≤ 2/3
No it can't be simplified further.
thank you!
Well, you could have said, instead of rationalizing, \(\normalsize\color{blue}{ -11x^5(-6x+9)^{-1/2}}\) but this is not rationalized. You aren't looking for that.
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