Relation between LCM and HCF

The product of two numbers is $31104$ and their the HCF is $72$ .Find their LCM:

The LCM of two numbers is $5$ times their HCF. The product of two numbers is $3125$. Find HCF.

Product of two co-prime numbers is $117$. Then their LCM is _____.

The LCM and HCF of the numbers $14$ and $28$ are in the ratio of _____.

If $LCM$ of twonumber is $462 \& HCF$ is $11.$Onw of the number is $66$Find the other.

If the product of two numbers is $350 \& HCF$is $10.$Find it $LCM.$

Find the product of number if $HCF$ of two number is $10$ and $LCM$ is given as $400.$

Find $HCF$ of $LCM$ of $\frac{2}{5}, \frac{3}{8}\& LCM of \frac{1}{6}, \frac{3}{4}.$

Find $LCM$ of $HCF$ of $\frac{2}{3},\frac{1}{6}\&HCF$ of $\frac{5}{3}, \frac{3}{7}.$

If the $LCM$ of three number that are isthe ratio of $4:6:8 is 120$ find the $HCF$ of these three nos.

It the $HCF\hspace{0.17em}\& LCM$of the number are$17$ and $306$ Recpect . It one of the number is three digit no more then$150$and less then$200$ Find the other number.

The sum of $LCM \& HCF is 16$ and $LCM$ is $3$ times of $HCF.$ If are of the number is $12$ FInd the other.

The $H.C.F$ and $L.C.M$ of two number are $21$ and $1050.$Finf the largest number.

Find L.C.M. of $a^2-16$ and $a^2+13a+36$.

Find the L.C.M. of the given algebraic expression $a^2+10a+9$ and $a^2+11a+18$ if the H.C.F. is $\left(a+9\right)$.

The H.C.F. and L.C.M. of two numbers are $44$ and $264$respectively. If the first number is divided by 2, the quotient is $44$. The other number is:

The LCM of two numbers is $45$ times their HCF. One number is $125$ and the sum of their HCF and LCM is $1150$. Find the other number.

The L.C.M. of two numbers is$630$ and their H.C.F. is $9.$ If the sum of numbers is $153$, their difference is:

The ratio of two numbers is $15 : 11$. If their highest common factor is $13$, then the numbers are :

The product of two co-prime number is $323.$ Their LCM should be