## What is associative property of multiplication example?

The associative property of multiplication states that the product of three or more numbers remains the same regardless of how the numbers are grouped. For example, 3 × (5 × 6) = (3 × 5) × 6.

**What are the laws of multiplication?**

Here a is 12; b is 20; and c is 3. In talking about multiplication, several terms are used. In 6 × 3, the entire expression, whether it is written as 6 × 3 or as 18, is called the product….Multiplication.

For all numbers a, b, and c | |
---|---|

ab is a unique number | the closure law |

a•0 = 0 | multiplication by zero property |

**What is the associative law ks2?**

The associative property says that when we add or multiply numbers it doesn’t matter how we group them. This rule applies to numbers that are grouped within brackets, for example: 2 + (3 + 4) or 5 x (2 x 3).

### How do you use associative property?

The associative property states that when adding or multiplying, the grouping symbols can be relocated without affecting the result. The formula for addition states (a+b)+c=a+(b+c) and the formula for multiplication states (a×b)×c=a×(b×c).

**What is associative law of Matrix?**

The Associative Property of Addition for Matrices states : Let A , B and C be m×n matrices . Then, (A+B)+C=A+(B+C) .

**Is multiplication always associative?**

In mathematics, addition and multiplication of real numbers is associative. By contrast, in computer science, the addition and multiplication of floating point numbers is not associative, as rounding errors are introduced when dissimilar-sized values are joined together.

#### What is associative law and give the example?

The associative law definition states that when any three real numbers are added or multiplied, then the grouping (or association) of the numbers does not affect the result. For example, when we add: (a + b) + c = a + (b + c), or when we multiply : (a x b) x c = a x (b x c).

**Why would you use the associative property of multiplication?**

The associative property is helpful while adding or multiplying multiple numbers. By grouping, we can create smaller components to solve. It makes the addition or multiplication of multiple numbers easier and faster.