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The Associative Property

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13y ago

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Related Questions

What are the propertys of multiplycation?

The properties of multiplication include commutative property (changing the order of factors does not change the product), associative property (changing the grouping of factors does not change the product), distributive property (multiplication distributes over addition), and identity property (multiplying a number by 1 gives the same number).


What property allows the grouping of numbers in parentheses to change without changing the answer?

That would be the associative property. The associative property applies to addition and multiplication, but not to subtraction or division.


What are the four properties of multipication?

The four properties of multiplication are commutative (changing the order does not change the result), associative (changing the grouping does not change the result), distributive (multiplication over addition or subtraction), and multiplicative identity (multiplying a number by 1 gives the same number).


When the grouping of factors is changed the product stays the same what is this called?

The commutative property of multiplication


What is the associative property for multiplication?

An observation that grouping or associating numbers in differing orders results in the same product during a multiplication operation....


Changing the grouping of a set of numbers does not change the sum?

associative property


Definition of associative property?

Changing the grouping of the factors. The product stays the same.


Changing the grouping of a set of numbers that does not change the sum?

That's the Associative Property.


What does changing the grouping of a set of numbers does not change the sum?

I think it is the Associative Property.


What is the associative property of addition?

the associative property of addition means that changing the grouping of the addends doesn't affect the sum


What is grouping property?

The grouping property, also known as the associative property, states that the way in which numbers are grouped in an arithmetic operation (addition or multiplication) does not affect the result. For addition, (a + b) + c = a + (b + c). For multiplication, (a * b) * c = a * (b * c).


What is the term for changing the grouping of a set of numbers that does not change the sum?

I think it is the Associative Property