Give three examples to prove that if p and q are two integers then p/q is not necessarily an integer
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Ex-1: p is 2 q is 3 but p/q I. e 2/3 is not an integer
Ex 2: p is -2 and q is 3 but p/q I. e. -2/3 is not an integer
Ex 3: p is -3 and q is -4 but p/q I. e. -3/-4 I. e 3/4 is not an integer
hope it helps
Ex 2: p is -2 and q is 3 but p/q I. e. -2/3 is not an integer
Ex 3: p is -3 and q is -4 but p/q I. e. -3/-4 I. e 3/4 is not an integer
hope it helps
Answered by
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Given : p and q are two integers then p/q is not necessarily an integer
To Find : Give Examples
Solution:
Integers follows closure property for Addition , subtraction and multiplication
Hence p + q , p - q and P * q will be integers
but division does not follow closure property in integers
Hence p ÷ q may not be integer
Example
3/2 is not an integer
7/3 is not an integer
3/8 is not an integer
4/2 = 2 is a integer
Hence p/q is not necessarily an integer
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