Test Radicali

$$15\ \sqrt[]{2}$$

$$10\ \sqrt[]{45}$$

$$2\ \sqrt[]{50}$$

$$90\ \sqrt[]{5}$$

$$2\ \sqrt[4]{40\cdot81}$$

$$8\ \sqrt[4]{40\cdot81}$$

$$6\ \sqrt[4]{40}$$

$$18\ \sqrt[4]{40}$$

nessuna delle presenti

$$2\sqrt[3]{81}$$

$$\frac{1}{2}\ \sqrt[3]{81}$$

$$\frac{27}{2}$$

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

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

$$\sqrt[6]{10}$$

$$\sqrt[3]{10}$$

$$\sqrt[6]{200}$$

$$\sqrt[6]{60}$$

$$\sqrt[6]{80}$$

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

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

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

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

nessuna delle presenti

$$\frac{1}{\sqrt[]{3}}$$

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

$$\frac{\sqrt[]{21}}{3}$$

$$\frac{21}{\sqrt[]{7}}$$

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

$$2\ \sqrt[3]{5}$$

$$2\sqrt[3]{25}$$

non si può fare

$$5\ \sqrt[3]{5}$$

$$\sqrt[3]{25}$$

$$\sqrt[]{39}$$

$$6+\sqrt[]{27}$$

$$5\ \sqrt[]{3}$$

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

$$\sqrt[]{12}+\sqrt[]{27}$$ resta così