​​​​​​​​​​Find each root. See Example 3.​​ -∜16

​​​​​​​​​​Find each root. See Example 3.​​ ∛0.001

​​​​​​​​​​Find each root. See Example 3.​​ ∛0.125

Use the product and quotient rules for radicals to rewrite each expression. See Example 4. √3 • √5

Use the product and quotient rules for radicals to rewrite each expression. See Example 4. √3 • √27

Use the product and quotient rules for radicals to rewrite each expression. See Example 4. √7⁄16

Use the product and quotient rules for radicals to rewrite each expression. See Example 4. √4⁄50

Use the product and quotient rules for radicals to rewrite each expression. See Example 4. √5 /√20

Use the product and quotient rules for radicals to rewrite each expression. See Example 4. 30√10 / 5√2

Simplify each radical. See Example 5. √24

Simplify each radical. See Example 5. √75

Simplify each radical. See Example 5. - √160

Simplify each radical. See Example 5. 3√27

Add or subtract, as indicated. See Example 6. 2√3 + 5√3

Add or subtract, as indicated. See Example 6. 5√3 - √3

Add or subtract, as indicated. See Example 6. √6 + √6

Add or subtract, as indicated. See Example 6. √6 + √7

Add or subtract, as indicated. See Example 6. 5√3 + √12

Add or subtract, as indicated. See Example 6. √45 + 4√20

Add or subtract, as indicated. See Example 6. 2√50 - 5√72

Add or subtract, as indicated. See Example 6. -5√32 + 2√98

Multiply. See Example 7. √6 (3 + √2)

Multiply. See Example 7. (√2 + 1) (√3 + 1)

Multiply. See Example 7. (√2 - √3) (√2 + √3)

Multiply. See Example 7. (√5 + 2)²

Rationalize each denominator. See Example 8. 6 —— √5

Rationalize each denominator. See Example 8. 5 —— √5

Rationalize each denominator. See Example 8. 4 —— √6

Rationalize each denominator. See Example 8. 18 —— √27

Rationalize each denominator. See Example 8. 12 —— √72