Properties Of Subtraction Of Integers
When subtracting integers, several properties hold:
- Closure property: Difference between any two integers is always an integer.
- Associative property: Subtraction is associative, meaning the grouping of integers being subtracted does not affect the result. For example, (a – b) – c = a – (b – c).
- Identity property: Subtracting zero from any integer leaves the integer unchanged.
- Inverse property: The difference between an integer and its additive inverse (its negative) is always zero.
- Subtraction of integers is not commutative.
- Subtraction of integers is associative.
- Subtraction of integers is distributive over addition.
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Subtracting Integers
Subtraction of integers is a fundamental operation in mathematics that involves finding the difference between two integers. It is important to know that how to subtract integers is important for various mathematical applications including algebra, geometry, and calculus.
Table of Content
- Subtracting Integers in Math
- Subtracting Integers Definition
- Subtrahend and Minuend
- How to Subtract Integers
- Subtracting Integers Rules Chart
- Rules on Subtracting Integers
- Subtracting Integers with Same Sign
- Subtracting Integers with Different Signs
- Subtracting Integers on Number Line
- Properties Of Subtraction Of Integers
- Subtracting Integers Examples
- Subtracting Integers Worksheet
Let’s know more about Subtracting Integers, how to subtract integers of the same sign, and of different signs, along with the properties of subtraction of integers.