If hcf a,b = 18 then lcm a,b = 48 is possible or not

If HCF of a and b is 6 and product of these numbers is 1800 then what is LCM of these numbers

If A and B are the HCF and LCM respectively of two algebraic expressions x and y , and A+B= x + y , then the value of A^3+B^3 is:

Consider the following statements : 1. If a = bc with HCF (b, c) = 1, then HCF (c, bd) = HCF (c,d). 2. If a = be with HCF (b, c) = 1, then LCM (a, d) = LCM (c, bd). Which of the above statements is/are correct ?

If H.C.F. (a, b) = 12 and axxb =1800 , then L.C.M. (a,b)=

LCM of two numbers is 28 times their HCF. The sum of the HCF and the LCM is 1740. If one of these numbers is 240, then what is the other number?

If the LCM of a and 18 is 36 and the HCF of a and 18 is 2, then a= (a) 2 (b) 3 (c) 4 (d) 1

The LCM of two numbers is 26. The possible values of HCF are ..............

Find the HCF and LCM of 15 , 18 and 45 , by the prime factorisation method .

The HCF and LCM of the two numbers is 12 and 600 respectively . If one of the numbers is 48, then the other number will be