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Home >> Commutative Property >> Multiplication of Whole Numbers >> Examples

## Commutative Property (Multiplication of Whole Numbers) : Solved Examples

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

 Prove multiplication is commutative for whole numbers with the help of whole numbers 69 and 26. Multiplication is commutative for whole numbers this means that even if we change the order of numbers in multiplication expression, the result remains same So let's check this by multiplying the given whole numbers in different orders. Order 1 = 69 X 26 After multiplication, we get: = 1794 Now interchange the order of given whole numbers in Order 2. Order 1 = 26 X 69 After multiplication, we get: = 1794 Now in both Order 1 and Order 2 the result of multiplication is same i.e. 1794. So, this proves that Multiplication is commutative for whole numbers

### Related Question Examples

 Study the following two diagrams and write your observation. Explain commutative property for multiplication of whole numbers, with variables p and q. Prove multiplication is commutative for whole numbers with the help of whole numbers 69 and 26. If p = 77 and q = 11, Prove pq = qp And also write what this property is known as ?

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