The LCM of the numbers 3, 77 and 33 is:
231
Express each number as a product of prime factors: \(3 = 3\), \(77 = 7 \times 11\), \(33 = 3 \times 11\).
The LCM is the product of the highest power of every prime that appears: \(3^{1} \times 7^{1} \times 11^{1}\).
Computing, \(3 \times 7 \times 11 = 21 \times 11 = 231\).
Hence, the LCM of 3, 77 and 33 is 231.
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?
What is the least number which when divided by 12,20 and 24 leaves in each case a remainder of 8?
Which of the following is a pair of co-primes?