When we encounter a root that encompasses the entirety of the product, we can decompose the factors of the products and leave a separate root for each of them. Let's not forget to leave the multiplication sign between the factors we have extracted.
Let's put it this way:
Solve the following exercise:
\( \sqrt{30}\cdot\sqrt{1}= \)
According to the rule of the root of a product, we can break down the factors and leave the root of each factor separately while maintaining the multiplication operation between them:
We will break it down and obtain:
If you are interested in this article, you might also be interested in the following articles:
Laws of Radicals
Root of the Quotient
Radication
Combining Powers and Roots
In the blog of Tutorela you will find a variety of articles about mathematics.
Given the following rectangle:
Given ΔAEB isosceles (AE=EB).
Find the perimeter of the rectangle ABCD.
Solve the following exercise:
\( \sqrt{1}\cdot\sqrt{25}= \)
Solve the following exercise:
\( \sqrt{16}\cdot\sqrt{1}= \)
Solve the following exercise:
\( \sqrt{1}\cdot\sqrt{2}= \)
