U4 Complex numbers & Rationalizing the Denominator

$$\frac{2}{\sqrt[]{3}}$$  

$$\frac{2\sqrt[]{3}}{3}$$  

$$\frac{\sqrt[]{10}}{2}$$  

$$\frac{2\sqrt[]{5}}{5}$$  

$$6+3\sqrt{2}$$  

$$3\sqrt{2}+6$$  

$$6-3\sqrt{2}$$  

18

-4

$$1-\sqrt{5}$$  

$$1+\sqrt{5}$$  

$$-\frac{\left(3-3\sqrt{5}\right)}{2}$$  

$$\frac{-\sqrt{6}+\sqrt{10}}{2}$$  

$$\frac{\sqrt{6}-\sqrt{10}}{-2}$$  

$$\frac{\sqrt{6}+\sqrt{10}}{8}$$  

$$\frac{2\sqrt{3}+2\sqrt{5}}{-2}$$  

$$\frac{3+\sqrt{3}}{3}$$  

$$2+\sqrt{2}$$  

$$\frac{3+\sqrt{3}}{2}$$  

$$3+\sqrt{3}$$  

$$\frac{-3-i}{4}$$

$$\frac{3+i}{4}$$

$$\frac{-3+i}{4}$$

$$\frac{3-i}{4}$$

$$\frac{7-13i}{26}$$  

$$\frac{1-i}{2}$$  

$$\frac{13-13i}{26-10i}$$  

$$\frac{1+i}{2}$$  

$$2+\frac{5i}{2}$$

$$-2+\frac{5i}{2}$$

$$-2-\frac{5i}{2}$$

$$2-\frac{5i}{2}$$