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is division of rational numbets commutative? ???
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As We Know Rational Numbers are Define by fraction p/q of two Integers,Where q is not equal to zero.
But if we consider q=1,
Then All Integers Are Rational Number.
Let us Consider Q Is Not Equal To 0 and Q Is Not Equal To 1, Then p/q and q/p are different.
So Division Of Two Rational Number Is Not Commutative.
Also Consider Division As Inverse Operation Of Multiplication.
Hope It Helps. If Not Plz. Revert Back
But if we consider q=1,
Then All Integers Are Rational Number.
Let us Consider Q Is Not Equal To 0 and Q Is Not Equal To 1, Then p/q and q/p are different.
So Division Of Two Rational Number Is Not Commutative.
Also Consider Division As Inverse Operation Of Multiplication.
Hope It Helps. If Not Plz. Revert Back
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