3) Multiply and Divide with Rationalizing the Denominator

Divide and Simplify. Rationalize the denominator when needed.

$$\frac{\sqrt[3]{4x^2}}{\sqrt[3]{x}}$$

Divide and Simplify. Rationalize the denominator when needed.

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

Divide and Simplify. Rationalize the denominator when needed.

$$\frac{\sqrt[]{18x^2y}}{\sqrt[]{2y^3}}$$

Divide and Simplify. Rationalize the denominator when needed.

$$\frac{\sqrt[3]{7xy^2}}{\sqrt[3]{4x^2}}$$

Divide and Simplify. Rationalize the denominator when needed.

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

Divide and Simplify. Rationalize the denominator when needed.

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

Divide and Simplify. Rationalize the denominator when needed.

$$\sqrt[3]{\frac{x^2}{3y}}$$

Divide and Simplify. Rationalize the denominator when needed.

$$\frac{\sqrt[4]{2x}}{\sqrt[4]{3x^2}}$$

Divide and Simplify. Rationalize the denominator when needed.

$$\sqrt[]{\frac{x}{8y}}$$

Divide and Simplify. Rationalize the denominator when needed.

$$\sqrt[3]{\frac{3x}{4y^2z}}$$