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The image asks for "a square number greater than 10."

A **square number** is a number that can be expressed as the square of an integer, i.e., \( n^2 \) where \( n \) is an integer.

Let’s consider some square numbers:

\[
1^2 = 1,\quad 2^2 = 4,\quad 3^2 = 9,\quad 4^2 = 16,\quad 5^2 = 25,\quad 6^2 = 36, \dots
\]

The first square number greater than 10 is \( 4^2 = 16 \).

Would you like further details or have any questions?

Here are five related questions:
1. What are the next five square numbers after 16?
2. Can a negative number be a square number?
3. How can you determine if a number is a perfect square?
4. What is the difference between consecutive square numbers?
5. What are the square roots of square numbers between 1 and 100?

**Tip:** The difference between consecutive square numbers grows larger as the numbers increase!

Discover how to find the first square number greater than 10. This math problem covers basic arithmetic concepts related to square numbers. Ideal for students in Grades 4-6.

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