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The equation provided is \( s^2 = 225 \), where \( s \) represents the side length of the square.

To find the side length \( s \), take the square root of both sides:

\[
s = \sqrt{225}
\]

\[
s = 15
\]

Therefore, the side length of the square is 15 centimeters.

Would you like further details on how square roots work or any other clarification?

Here are some related questions:

1. How can you calculate the area of a square given its side length?
2. What would happen if the area were a different value, like 144 cm²?
3. How does this formula differ when calculating the area of a rectangle?
4. Can we apply this concept to other polygons, like triangles or circles?
5. How can square roots be used in solving quadratic equations?

**Tip**: Always remember, to undo a square, you need to use the square root.

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?

Learn how to find the side length of a square with an area of 225 square centimeters. This problem explains key geometric and algebraic concepts such as area calculation and square roots. Suitable for Grades 6-8 students.

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