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Q: Is multiplication of whole numbers associative?
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Is multiplication of a whole number associative?

Yes. Multiplication of integers, of rational numbers, of real numbers, and even of complex numbers, is both commutative and associative.


Is multiplication a whole numbers associative operation?

Yes. Multiplication of any real numbers has the associative property: (a x b) x c = a x (b x c)


Division of whole numbers is associative?

No it is not an associative property.


What is the associative property of 5 91 and 11?

The associative power applies to an operation- such as multiplication or addition - not to specific numbers.


Is the division of whole numbers is associative?

No.


Are Division of whole numbers associative?

No


What is the property of addition and multiplication that makes it possible to change the order of the numbers and get the same answer?

commutative and associative. If the sentence has parentheses then it is associative.


What is Associative Property?

The addition or multiplication of a set of numbers is the same regardless of how the numbers are grouped. The associative property will involve 3 or more numbers. The parenthesis indicates the terms that are considered one unit.The groupings (Associative Property) are within the parenthesis. Hence, the numbers are 'associated' together. In multiplication, the product is always the same regardless of their grouping. The Associative Property is pretty basic to computational strategies. Remember, the groupings in the brackets are always done first, this is part of the order of operations.


What is the definition of the associative property of multiplication?

The associative property of multiplication states that for any three numbers a, b and c, (a * b) * c = a * (b * c) and so we can write either as a * b * c without ambiguity. The associative property of multiplication means that you can change the grouping of the expression and still have the same product.


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....


What is associative property multiplication?

The associative power of multiplication states that for any three numbers a, b and c, (a * b) * c = a * (b * c) and so we can write either as a * b * c without ambiguity.


Is the associative property of multiplication a regular associative problem but with factors?

There is only one associative property for multiplication: there is not a separate "regular" version.