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In mathematics, the associative property for a set S and a binary operation ~ implies that for all element a, b and c of S,
(a ~ b) ~ c = a ~ (b ~ c) and so either can be written as a ~ b ~ c
In other words, the order in which the binary operations are carried out does not affect the result.


Addition and multiplication of numbers are associative, subtraction and division are not.

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Q: What does the word associative property?
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What is assosiative property?

a + (b + c) = (a + b) + cThe word "associative" comes from "associate" or "group";the Associative Property is the rule that refers to grouping


What is it when adding three numbers and regrouping gives the same sum?

It is a result of the associative property of numbers.It is a result of the associative property of numbers.It is a result of the associative property of numbers.It is a result of the associative property of numbers.


Does the associative property apply to division?

there is not division for the associative property


Can you use the Associative Property with subtraction and division?

No you can not use subtraction or division in the associative property.


Division of whole numbers is associative?

No it is not an associative property.


What is the synonym of associative property?

There is no synonym for the associative properties.


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.


What property is this (78 plus 54) plus 46 78 plus (54 plus 46)?

It is the associative property of addition.


What are the definitions of associative property?

The associative property is the property that a * (b * c) = (a * b) * c for any binary operation *. Addition and multiplication are associative, but these are definitely not the only two operations that obey this property.


Is 6x7 associative property?

No.


Is there an associative property of subtraction?

No it can not.


Is 1x9 an associative property?

No.