Closure Property (Subtraction of Integers)

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

Before understanding this topic you must know What is Subtraction of Integers ? Explanation Integers are closed under Subtraction which mean that subtraction of integers will also give integers. Following examples further explains this property :- Example 1 = Explain Closure Property under subtraction with the help of given integers 10 and 5 Answer = Find the difference of given Integers ; 10 - 5 = 5 Since 5 is also an integer we can say that Integers are closed under subtraction Example 2 = Explain Closure Property under subtraction with the help of given integers 7 and 20 Answer = Find the difference of given Integers ; 7 - 20 = -13 Since (-13) is also an integer we can say that Integers are closed under subtraction Example 3 = Explain Closure Property under subtraction with the help of given integers (-50) and (-20) Answer = Find the difference of given Integers ; (-50) - (-20) = (-30) Since (-30) is also an integer we can say that Integers are closed under subtraction Example 4 = Explain Closure Property under subtraction with the help of given integers 10 and (-3) Answer = Find the difference of given Integers ; 10 - (-3) = 13 Since 13 is also an integer we can say that Integers are closed under subtraction Study More Solved Questions / Examples Explain closure property of subtraction of integers, with variables x and y. Prove Closure property of subtraction of integers, with integers x = 24, y = 89. Prove, if a and b are integers, then (a - b) will also be an integer. Observe the following table. 10 - 9 = 1 It's a positive integers -67 - 90 = ?? ?? -100 - -245 = ?? ?? 85 - -543 = ?? ?? 23 - 54 = ?? ?? First row is solved; try solving all the other rows in similar manner. What do you understand by studying the entire table? Prove Closure property of subtraction of integers, with the help of two positive integers.