Question
A square with side length
\[s\] has an area of
\[225\] square centimeters. The following equation shows the area of the square.
\[s^2 = 225\]
What is the side length of the square in centimeters?
\[s\] has an area of
\[225\] square centimeters. The following equation shows the area of the square.
\[s^2 = 225\]
What is the side length of the square in centimeters?
Answers
GPT-4o mini
To find the side length \( s \) of the square, we start with the equation given by the area of the square:
\[
s^2 = 225
\]
To solve for \( s \), we take the square root of both sides:
\[
s = \sqrt{225}
\]
Calculating the square root, we find:
\[
s = 15
\]
Thus, the side length of the square is
\[
\boxed{15} \text{ centimeters}.
\]
\[
s^2 = 225
\]
To solve for \( s \), we take the square root of both sides:
\[
s = \sqrt{225}
\]
Calculating the square root, we find:
\[
s = 15
\]
Thus, the side length of the square is
\[
\boxed{15} \text{ centimeters}.
\]