State the associative property of multiplication for integers taking a, b, c as any three integers.

Answer

To state the associative property of multiplication for integers, we can follow these steps:

### Step-by-Step Solution:

1. **Definition of Associative Property**: The associative property of multiplication states that when multiplying three or more integers, the way in which the integers are grouped does not change the product.

2. **Let’s Define the Integers**: Let \( a, b, c \) be any three integers.

3. **Grouping the Integers**: We can group the integers in two different ways:
- First grouping: \( (a \times b) \times c \)
- Second grouping: \( a \times (b \times c) \)

4. **Applying the Property**: According to the associative property:
\[ (a \times b) \times c = a \times (b \times c) \]

5. **Conclusion**: This means that regardless of how we group the integers \( a, b, \) and \( c \), the result of the multiplication will remain the same. Therefore, we can conclude that multiplication of integers is associative.

### Final Statement:
The associative property of multiplication for integers states that for any integers \( a, b, c \):
\[ (a \times b) \times c = a \times (b \times c) \]