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| Commutative Property (Addition of Integers) Commutative Property (Addition of Integers) | Commutative Property (Addition of Whole Numbers) | Commutative Property (Division of integers) | Commutative Property (Division of Whole Numbers) | Commutative Property (Multipication of Integers) | Commutative Property (Multipication of Whole Numbers) | Commutative Property (Subtraction of Integers) | Commutative Property (Subtraction of Whole Numbers) | Explanation :-
Addition is Commutative for Integers, this means that even if we change the order of integers in addition expression, the result remains same. This property is also known as Commutativity for Addition of Integers
Commutative Property for Addition of Integers can be further understood with the help of following examples :-
Example 1 = Explain Commutative Property for addition of intergers (-5) & (-7).
Answer = Given Integers = (-5), (-7) and their two orders are as follows :-
Order 1 = (-5) + (-7) = (-12)
Order 2 = (-7) + (-5) = (-12)
As, in both the orders the result is same i.e (-12),
So, we can say that Addition is Commutative for Integers.
Example 2 = Explain Commutative Property for addition of intergers (-23) & (-43).
Answer = Given Integers = (-23), (-43) and their two orders are as follows :-
Order 1 = (-23) + (-43) = (-66)
Order 2 = (-43) + (-23) = (-66)
As, in both the orders the result is same i.e (-66),
So, we can say that Addition is Commutative for Integers.
Example 3 = Explain Commutative Property for addition of intergers (-20) & (-4).
Answer = Given Integers = (-20), (-4) and their two orders are as follows :-
Order 1 = (-20) + (-4) = (-24)
Order 2 = (-4) + (-20) = (-24)
As, in both the orders the result is same i.e (-24),
So, we can say that Addition is Commutative for Integers.
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