If a, b, c are distinct prime integers,then t | vedclass

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(C) For distinct prime numbers $a, b, c$,the Highest Common Factor $(HCF)$ is the greatest common divisor,which is $1$ because they share no common fa

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$1: abc$

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(C) For distinct prime numbers $a, b, c$,the Highest Common Factor $(HCF)$ is the greatest common divisor,which is $1$ because they share no common factors other than $1$.The Least Common Multiple $(LCM)$ of distinct prime numbers is the product of the numbers themselves,which is $a 	imes b 	imes c = abc$.Therefore,the ratio of $HCF$ to $LCM$ is $\frac{	ext{HCF}}{	ext{LCM}} = \frac{1}{abc}$.This can be expressed as the ratio $1: abc$.

If $a, b, c$ are distinct prime integers,then the ratio of their $HCF$ to their $LCM$ is:

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