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in Sets, Relations and Functions by (9.2k points)

Define an associative binary operation on a set.

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The associative property of binary operations hold if, for a non-empty set A, we can write (a * b) *c = a*(b * c). 

Suppose N be the set of natural numbers and multiplication be the binary operation. Let a = 4, b = 5 c = 6. We can write (a × b) × c = 120 = a × (b × c).

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