First you Prime Factorize the two (or more) numbers.
The LCM of the two (or more) numbers must contain all the prime factors of the two (or more) numbers that made it.
To find the LOWEST common multiple, for each prime factor, find from one of the numbers where the prime factor has the highest power. The highest powers of each prime multiply together to form the LCM of the numbers.
e.g.
LCM of 36 and 24
36 = (2^2)(3^2)
24 = (2^3)3
LCM = (2^3)(3^2)
= 72
HCF of 17 and 68 is 17 ..( Lowest Prime factor ) LCM Of 102 and 476 is 7*2^2*3*17 which is 1428 .. ==> Sum of HCF and LCM are 1428+17= 1445 .
The LCM=60
The LCM of these numbers is 24 . LCM is Least common multiple.
The LCM of these numbers is 18. LCM is Least Common Multiple.
If you have two numbers m and n and their gcd (or gcf), g then their LCM = m*n/g so LCM = 72*252/36 = 2*252 = 504.
Two or more numbers are needed to find their LCM
At least 2 or more numbers are needed to find their LCM
To find the LCM there must be at least 2 or more numbers given.
LCM of 8, 12, 18 = 72Prime factorization of:8 = 2 * 2 * 212=2 * 2......* 318=2 ..........* 3 * 3=============LCM=2*2 * 2 * 3 *3 = 72
To find the LCM requires 2 or more numbers. The LCM of a single number is itself.
At least 2 or more numbers are needed to find the LCM
You need at least two numbers to find an LCM.
You must have at least 2 numbers to have a LCM. If you mean 30 and 42... LCM = 5 x6 x 7 = 210
At least 2 numbers or more are needed for numbers to have a LCM
You need at least two or more numbers to find their LCM But if you meant: 6, 4 and 2 then it is 12
At least 2 or more numbers are needed to find their LCM
If you use methods based on prime factors, it is the same whether you have 2, 3, or more numbers: find all the factors that occur in any of your numbers. If you use a method based on Euclid's Algorithm (that is, lcm(a, b) = a x b / gcf(a, b), where you find the gcf with Euclid's Algorithm), then you can find the lcm for two numbers at a time. For example, to get the lcm of four numbers, find the lcm of the first two, then the lcm of the result and the third number, than the lcm of the result and the fourth number.