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Commutative home (Subtraction of entirety Numbers)

addition of Integers

enhancement of totality Numbers division of integers division of totality Numbers Multiplication the Integers
Multiplication of totality Numbers subtraction of Integers individually of entirety Numbers

Explanation :-Subtraction is no Commutative for entirety Numbers, this means that when we adjust the bespeak of number in individually expression, the result also changes.

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Commutative home for individually of whole Numbers deserve to be further construed with the help of following examples :-Example 1 = explain Commutative property for subtraction of whole numbers 5 & 7 ?Answer = Given whole numbers = 5, 7 and also their two orders are as adheres to :-Order 1 = 5 - 7 = (-2)Order 2 = 7 - 5 = 2As, in both the assignment the result is different.So, we have the right to say the Subtraction is no Commutative for totality Numbers.Example 2 = define Commutative home for individually of entirety numbers 23 & 43 ?Answer = Given whole numbers = 23, 43 and their two orders are as complies with :-Order 1 = 23 - 43 = (-20)Order 2 = 43 - 23 = 20As, in both the assignment the result is different.So, we can say that Subtraction is not Commutative for totality Numbers.

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Example 3 = define Commutative property for individually of totality numbers 20 & 5 ?Answer = Given entirety numbers = 20, 5 and also their 2 orders are as follows :-Order 1 = 20 - 5 = 15Order 2 = 5 - 20 = (-15)As, in both the orders the result is different.So, we have the right to say that Subtraction is no Commutative for whole Numbers.

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