If m and n are distinct prime integers,then t | vedclass

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(D) prime number is a natural number greater than $1$ that has no positive divisors other than $1$ and itself.Since $m$ and $n$ are distinct prime int

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$1$

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(D) prime number is a natural number greater than $1$ that has no positive divisors other than $1$ and itself.Since $m$ and $n$ are distinct prime integers,they do not share any common factors other than $1$.The Highest Common Factor $(HCF)$ of two distinct prime numbers is always $1$ because their only common divisor is $1$.Therefore,the $HCF$ of $m$ and $n$ is $1$.

If $m$ and $n$ are distinct prime integers,then their $HCF$ is .......... .

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