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Closure Property (Multiplication of Intergers)
Closure Property (Addition of Whole Numbers) | Closure Property (Addition of Integers) | Closure Property (Subtraction of Whole Numbers) | Closure Property (Subtraction of Intergers) | Closure Property (Multipication of Whole Numbers) | Closure Property (Multiplication of Intergers) | Closure Property (Division of Whole Numbers) |
| Explanation
Integers are closed under Multiplication, which mean that multiplication of integers will also give integers. Following examples further explains this property :- Example 1 = Explain Closure Property under multiplication with the help of given integers 10 and 5 Answer = Find the product of given Integers ; 10 × 5 = 50 Since the product of 10 and 5 is equals to 50 and 50 is a positive integer, So, we can say that Integers are closed under Multiplication Example 2 = Explain Closure Property under multiplication with the help of given integers (-1) and 23 Answer = Find the product of given Integers ; (-1) × 23 = (-23) Since the product of (-1) and 23 gives us (-23) and (-23) is a negative integer, So, we can say that Integers are closed under Multiplication Example 3 = Explain Closure Property under multiplication with the help of given integers (-10) and (-69) Answer = Find the product of given Integers ; (-10) × (-69) = (-690) Since the product of (-10) and (-69) gives us (-690) and (-690) is a negative integer, So, we can say that Integers are closed under Multiplication Example 4 = Explain Closure Property under multiplication with the help of given integers 20 and (-5) Answer = Find the product of given Integers ; 20 × (-5) = (-100) Since the product of 20 and (-5) is equals to (-100) and (-100) is a negative integer, So, we can say that Integers are closed under Multiplication |
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