Defination of rearangement property
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Rearrangement Property of Multiplication: The factors in a multiplication expression may be arranged and grouped in any order. This is a combination of the associative and commutative axioms. e.g. xyz = x(yz) = z(yx) = y(zx).......
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Rearrangement Property of Addition: The addends in an addition expression may be arranged and grouped in any order. This is a combination of the associative and commutative axioms. e.g. x + y + z = x + (y + z) = (x + y) + z = z + (y + x) = y + (z + x)
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