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I don't know how to type this in the correct form but its the fifth root of (5x^7)(y^2)/(27x^2)
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\[ \sqrt[5]{5^{7}y^{2}/27x^{2}}\]
something like that
between the 5 and the ^{7} is suppose be an x
\[\sqrt[5]{\frac{5x^7y^2}{27x^2}}=\sqrt[5]{\frac{5x^5y^2}{27}}=x \sqrt[5]{\frac{5y^2}{27}}\]
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