No.
Well, honey, the statement that division of a whole number is associative is as false as claiming you can wear a swimsuit in a blizzard. Just take the numbers 10, 5, and 2 for example. (10 ÷ 5) ÷ 2 is not the same as 10 ÷ (5 ÷ 2). So, there you have it - a sassy counterexample for you!
Properties are true statements for any numbers. There are three basic properties of numbers: Associative, Commutative, and Distributive Properties.
The associative property states that the way in which numbers are grouped in operations does not affect the result. For division, a counterexample is the expression ( (6 \div 2) \div 3 ) versus ( 6 \div (2 \div 3) ). Calculating the first gives ( 3 \div 3 = 1 ), while the second gives ( 6 \div \frac{2}{3} = 6 \times \frac{3}{2} = 9 ). Since ( 1 \neq 9 ), this demonstrates that division is not associative.
No, Associative proporties are not true for all integers. The deffinition for integer (n) 1. one of the positive or negative numbers 1, 2, 3, act., or zero. Compare whole number.
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. By way of contrast, this is not true for division: 75 / (15/5) = 75 / 3 = 25 but (75/15) / 3 = 5/3 = 1.66...
If it were not true, it would not have become the rule!
(75/25) / 5 = 3/5 = 0.6 75 / (25/5) = 75/5 = 15
True. Addition of natural numbers obeys associative and commutative property.
FALSE .... by division.
i for one believe it is false
True. Classic associative vs. partial associative logic. Yea, what she said. true
No. 2/4 is not an even number.