Commutative Property (Division of Whole Numbers) : Solved Examples

Addition of Integers	Addition of Whole Numbers	Division of integers	Division of Whole Numbers	Multiplication of Integers
Multiplication of Whole Numbers	Subtraction of Integers	Subtraction of Whole Numbers

As per commutative property of division of whole numbers we know that division is not commutative for whole numbers. Explain this with the help of two different pairs of whole numbers. Let's take two pair of different whole numbers: ÷ Pair 1 = 27 & 9 Pair 2 = 408 & 200 Now, subtract both these pairs in different orders and we get: Pair 1 = 27 & 9 Order 1 : (27 ÷ 9) = 3 Order 2 : (9 ÷ 27) = ⅓ Pair 2 = 408 & 200 Order 1 : (408 - 200) = 2.04 Order 2 : (200 ÷ 408) = 0.49 In both the pairs of different whole numbers, you can observe that on changing the order of whole numbers, that results also changes. Hence this, explains the commutative property for division of whole numbers. Related Question Examples Explain, division is not commutative for whole numbers. Prove (a ÷ b) ≠ (b ÷ a) and what is this property called ? Solve (99 ÷ 18) and (18 ÷ 99). Are both same and what this property is known as ? If p = 216 and q = 36, explain commutative property of division of whole numbers, which says that (p ÷ q) ≠ (q ÷ p). As per commutative property of division of whole numbers we know that division is not commutative for whole numbers. Explain this with the help of two different pairs of whole numbers.