When we find a root that is in the complete quotient (in the complete fraction), we can break down the factors of the quotient: the numerator and the denominator and leave the root separated for each of them. We will not forget to leave the division symbol: the dividing line between the factors we separate.
Let's put it this way:
Solve the following exercise:
\( \sqrt{\frac{225}{25}}= \)
Choose the expression that is equal to the following:
\( \sqrt{a}:\sqrt{b} \)
Solve the following exercise:
\( \sqrt{\frac{2}{4}}= \)
Solve the following exercise:
\( \frac{\sqrt{36}}{\sqrt{9}}= \)
Complete the following exercise:
\( \sqrt{\frac{1}{36}}= \)
Solve the following exercise:
Let's simplify the expression. First, we'll reduce the fraction under the square root, then we'll calculate the result of the root:
Therefore, the correct answer is option B.
3
Choose the expression that is equal to the following:
Solve the following exercise:
Solve the following exercise:
Complete the following exercise:
Solve the following exercise:
\( \frac{\sqrt{x^4}}{x}= \)
Solve the following exercise:
\( \frac{\sqrt{49x^2}}{x}= \)
Solve the following exercise:
\( \frac{\sqrt{25x^2}}{\sqrt{x^2}}= \)
Solve the following exercise:
\( \frac{\sqrt{49}}{7}= \)
Solve the following exercise:
\( \sqrt{\frac{144}{36}}= \)
Solve the following exercise:
Solve the following exercise:
Solve the following exercise:
Solve the following exercise:
Solve the following exercise:
Solve the following exercise:
\( \sqrt{\frac{64}{4}}= \)
Solve the following exercise:
\( \frac{\sqrt{144}}{\sqrt{4}}= \)
Solve the following exercise:
\( \frac{\sqrt{10}}{\sqrt{2}}= \)
Solve the following exercise:
\( \frac{\sqrt{64}}{\sqrt{16}}= \)
Solve the following exercise:
\( \sqrt{\frac{64}{4}}= \)
Solve the following exercise:
4
Solve the following exercise:
Solve the following exercise:
Solve the following exercise:
2
Solve the following exercise:
4