Rationalizing Denominators

$$\frac{\sqrt[]{6}}{3}$$

$$\frac{2\ \sqrt[]{3}}{\sqrt[]{9}}$$

$$\sqrt[]{2}$$

$$\sqrt[]{6}$$

$$\frac{2\ \sqrt[]{3}}{3}$$

$$4\ \sqrt[]{4}$$

$$2\ \sqrt[]{2}$$

$$\frac{4\ \sqrt[]{2}}{\sqrt[]{4}}$$

$$\frac{\sqrt[]{8}}{2}$$

$$\frac{12\ \sqrt[]{7}}{14}$$

$$\frac{3}{\sqrt[]{7}}$$

$$\frac{3\ \sqrt[]{7}}{7}$$

$$\frac{\sqrt[]{42}}{14}$$

$$\frac{5\ \sqrt[]{2}}{4}$$

$$\frac{\sqrt[]{10}}{2}$$

$$\frac{\sqrt[]{10}}{4}$$

$$\frac{5\ \sqrt[]{2}}{2}$$

$$\sqrt[]{5}$$  

$$4$$  

$$\frac{6\sqrt[]{2}}{18}$$  

$$\frac{7\ \sqrt[]{6}}{3}$$  

$$\frac{2\sqrt[\ ]{15}}{5}$$  

$$\frac{5\ \sqrt[]{8}}{2}$$  

$$\frac{2\ \sqrt[]{2}}{\sqrt[]{16}}$$  

$$\frac{5}{\sqrt[]{2}}$$  

$$\frac{4\ \sqrt[]{10}}{\sqrt[]{2}}$$  

$$\frac{4\sqrt[]{12}}{3}$$  

$$\frac{\sqrt[]{3}}{4}$$