The equation \((2 + 3) + 5 = 2 + (3 + 5)\) is an example of the **associative property of addition**.

### Associative Property of Addition:
This property states that the way in which numbers are grouped when being added does not affect the sum. In other words, when adding three or more numbers, you can group them in any order, and the result will be the same.

### Verifying the Example:
1. \((2 + 3) + 5 = 5 + 5 = 10\)
2. \(2 + (3 + 5) = 2 + 8 = 10\)

Both sides are equal, confirming the associative property.

Do you want more details or have any questions?

Here are some related questions:
1. What is the **commutative property** of addition?
2. How does the associative property apply to multiplication?
3. Can you explain the **distributive property**?
4. What happens when we combine the associative and commutative properties in an equation?
5. Is there an associative property for subtraction or division?

**Tip:** Associative properties make simplifying and solving complex equations much easier by allowing flexible grouping of numbers.

Learn how the equation (2+3)+5=2+(3+5) demonstrates the Associative Property of Addition. This property shows that the grouping of numbers does not affect the sum. Suitable for students in Grades 3-5.

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