The LCM of 336 and 54 is 3024. Least Common Multiple (LCM) of two numbers is the smallest number that is a multiple of both. The LCM of 336 and 54 is the smallest number that both 336 and 54 fit into. In this blog, we’ll explain easy ways to find the LCM of 336 and 54.
Here are three simple methods to find the LCM of 336 and 54:
We break each number into its prime factors and take the highest power of each factor.
Thus, LCM(336,54) = 3024.
We list the multiples of both numbers and find the smallest one they share.
Thus, LCM(336,54) = 3024.
We divide both numbers by their common factors until at least 2 numbers are divisible.
Thus, LCM(336,54) = 3024.
Know how to find the lcm of 510 and 92 here.
The LCM of 336 and 54 is 3024, and you can find it using prime factorization, listing multiples, or division. These methods make LCM calculations simple and useful.
The LCM of 336 and 54 is 3,024. This is the smallest positive integer that is divisible by both 336 and 54 without leaving any remainder.
To find the LCM using prime factorization:
Prime factorization of 336: 2⁴ × 3 × 7
Prime factorization of 54: 2 × 3³
The LCM is obtained by multiplying the highest powers of all prime factors present in either number:
LCM = 2⁴ × 3³ × 7 = 3,024
The division method involves dividing the numbers by their common prime factors: