Rationalize the denominator: 1x3−y3\frac{1}{\sqrt[3]{x} - \sqrt[3]{y}}3x−3y1
(x3)2+x3y3+(y3)2x−y\frac{(\sqrt[3]{x})^2 + \sqrt[3]{x}\sqrt[3]{y} + (\sqrt[3]{y})^2}{x - y}x−y(3x)2+3x3y+(3y)2
x3+y3x−y\frac{\sqrt[3]{x} + \sqrt[3]{y}}{x - y}x−y3x+3y
(x3)2+(y3)2x−y\frac{(\sqrt[3]{x})^2 + (\sqrt[3]{y})^2}{x - y}x−y(3x)2+(3y)2
Cannot be rationalized