Square Root Quotient Property: Applying the formula

Solve the following exercise:

$\sqrt{\frac{225}{25}}=$

Let's simplify the expression. First, we'll reduce the fraction under the square root, then we'll calculate the result of the root:

$\sqrt{\frac{225}{25}}= \\ \sqrt{9}\\ \boxed{3}$Therefore, the correct answer is option B.

3

Solve the following exercise:

$\sqrt{\frac{2}{4}}=$

$\frac{1}{\sqrt{2}}$

Solve the following exercise:

$\frac{\sqrt{36}}{\sqrt{9}}=$

$2$

Complete the following exercise:

$\sqrt{\frac{1}{36}}=$

$\frac{1}{6}$

Choose the expression that is equal to the following:

$\sqrt{a}:\sqrt{b}$

$\sqrt{a:b}$

Solve the following exercise:

$\sqrt{\frac{100}{4}}=$

5

Complete the following exercise:

$\frac{\sqrt{121}}{11}=$

1

Solve the following exercise:

$\sqrt{\frac{64}{4}}=$

4

Complete the following exercise:

$\sqrt{\frac{9}{36}}=$

$\frac{1}{2}$

Solve the following exercise:

$\sqrt{\frac{64}{4}}=$

4

Complete the following exercise:

$\sqrt{\frac{100}{25}}=$

2

Solve the following exercise:

$\frac{\sqrt{64}}{\sqrt{16}}=$

2

Complete the following exercise:

$\sqrt{\frac{81}{9}}=$

3

Complete the following exercise:

$\sqrt{\frac{196}{4}}=$

7

Complete the following exercise:

$\sqrt{\frac{196}{49}}=$

2

Solve the following exercise:

$\sqrt{\frac{144}{36}}=$

$2$

Solve the following exercise:

$\frac{\sqrt{144}}{\sqrt{4}}=$

$6$

Solve the following exercise:

$\frac{\sqrt{10}}{\sqrt{2}}=$

$\sqrt{5}$

Solve the following exercise:

$\frac{\sqrt{49}}{7}=$

$1$