give an example to show that commutative property does not hold good for subtraction of rational number
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Answer:
Subtraction of two rational numbers is not commutative. Therefore, Commutative property is not true for subtraction.
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Ok it’s not commutative for rational numbers we know that but why?
Here’s an example—
If we subtract 3/5 from 4/5 we get 1/5 as the answer.
But same if if we do it opposite way—
4/5 subtracted from 3/5 we get -1/5 which is an integer and not a rational number.
So hence the rule of commutativity is false under subtraction of rational numbers.
Here’s an example—
If we subtract 3/5 from 4/5 we get 1/5 as the answer.
But same if if we do it opposite way—
4/5 subtracted from 3/5 we get -1/5 which is an integer and not a rational number.
So hence the rule of commutativity is false under subtraction of rational numbers.
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