Rose Harrison and Clara Huizink Solutions for Exercise 23: Practice 5

The simplified form of the following expression $\frac{9}{\sqrt{27}}$ is$\sqrt{a}$. Then $a=$  _____ .

Simplify the following expression. There should be no radical in the denominator in your final answer. $\frac{14}{\sqrt{28}}$ , then the final answer is $\sqrt{a}$. Then $a=$ _____.

Simplify the following expression. There should be no radical in the denominator in your final answer. $\frac{\sqrt{12}}{\sqrt{18}}$ , then the final answer is $\sqrt{6}$ divided by _____.

Simplify the following expression. There should be no radical in the denominator in your final answer. $\frac{\sqrt{45}}{\sqrt{150}}$ , then the final answer is $\sqrt{30}$ divided by _____.

The simplified form of the expression $\frac{\sqrt{108x^3}}{\sqrt{3x}}$ is _____.

If simplified form of the expression $\frac{\sqrt{3xy}}{\sqrt{15x^{3}y}}$ is $\frac{\sqrt{a}}{b}$, then $a\times b=$_____.

Simplify the following expression. There should be no radical in the denominator in your final answer. $\frac{5}{\sqrt{10xy}}$ , then the final answer is$\sqrt{10xy}$ divided by $2x \times$  _____.

Simplify the following expression. There should be no radical in the denominator in your final answer. $\frac{8}{\sqrt{32x}}$ , then the final answer is $\sqrt{2x}$ divided by _____.