Question

How can you rewrite 913
using a root?

Answer 1

sorry the number is 9 1/3

Answer 2

To rewrite the number \( 913 \) using a root, we can express it as the square of another number. We can find the closest whole number that, when squared, gives a value near \( 913 \).

First, let's calculate the square root of \( 913 \):

\[
\sqrt{913} \approx 30.2
\]

Now, if we take the nearest whole number, we have:

\[
30^2 = 900 \quad \text{and} \quad 31^2 = 961
\]

Since \( 900 < 913 < 961 \), \( 30 < \sqrt{913} < 31 \).

To express \( 913 \) using the square root, we can approximate using \( 30.2^2 \) or find a way to represent it as a product that involves a root.

Thus, we can rewrite \( 913 \) as follows:

\[
913 = (\sqrt{913})^2
\]

Alternatively, we could express this in a slightly different form using 30 as a base:

\[
913 \approx (30.2)^2
\]

Therefore, you can rewrite \( 913 \) as \( (\sqrt{913})^2 \) or \( (30.2)^2 \). If you need to stick to whole numbers, you can use it in expressions involving \( \sqrt{913} \). However, there is no simpler radical expression that equates exactly to \( 913 \) without using the square root.