To find the Least Common Multiple (LCM) of decimal numbers like 2.72 and 1.44, we convert them to fractions or scaled integers, find the LCM of the integers, and then convert back.
Focusing on the numbers resulting in the given options, we convert 2.72 and 1.44:
Find the LCM of the numerators 272 and 144 using prime factorization:
The LCM is the product of the highest powers of all prime factors:
$ LCM(272, 144) = 2^4 \times 3^2 \times 17^1 = 16 \times 9 \times 17 = 2448 $
Convert the integer LCM back to decimal form by dividing by the common denominator (100):
$ LCM_{decimal} = \frac{2448}{100} = 24.48 $
Thus, the LCM is 24.48.
What is the LCM of $\sqrt[2]{169}$, $\sqrt[3]{27}$, $\sqrt[3]{64}$ and $\sqrt[2]{144}$ ?
The HCF and LCM of two numbers are 12 and 72, respectively. If the ratio of the two numbers is 2 ∶ 3, then the larger of the two numbers is:
Find the greatest number that will divide 43, 91 and 183 so as to leave the same remainder in each case.
Joseph visits the club on every 5 th day, Harsh visits on every 24 th day, while Sumit visits on every 9 th day. If all three of them met at the club on a Sunday, then on which day will all three of them meet again?
The sum of two numbers is 1215 and their HCF is 81. How many such pairs of numbers can be formed?
The LCM of two numbers in 48. Their ratio is 2:3 What is the sum of the numbers?