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The property states that for all real numbers a, b, and c, their product is always the same, regardless of their grouping: (a . b) . c = a . (b . c)
Example:
(6 . 7) . 8 = 6 . (7 . 8)
The associative property also applies to complex numbers.
Also, as a consequence of the associative property,
(a . b) . c and a . (b . c) can both be written as a . b . c without ambiguity.
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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 of multiplication and commutative property of multiplication and distributive property of multiplication?
Commutative: a × b = b × a Associative: (a × b) × c = a × (b × c) Distributive: a × (b + c) = a × b + a × c
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.
Property of multiplication states that changing the grouping when multiplying does not affect the answer?
The Associative Property
Definition for a associative property addition?
the associative property of addition means that changing the grouping of the addends doesn't affect the sum
