The least common multiple can be defined as the lowest positive integer that is multiple in a given set of numbers. The least common multiple is sometimes referred to as the lowest common multiple and abbreviated as (LCM). For instance, the LCM of 2, 3, and 7 is 42 because 42 is a multiple of 2, 3, and 7.
How do you find the least common multiple in statistics?
Below are the steps to find the LCM by division method:
- First, write the numbers, separated by commas.
- Now divide the numbers, with the smallest prime number.
- If any number is not divisible, then write down that number and proceed further.
Which is the least common multiple of two numbers?
For example, LCM (2,3) = 6 and LCM (6,10) = 30. For the least common multiple of more than 2 numbers, say a, b, c and d, it is the smallest integer that is evenly divisible by all numbers and can be calculated such that LCM (a,b,c,d) = LCM ( LCM ( LCM ( a,b ), c ), d ).
Which is the least common multiple for 4 and 6?
6: 6, 12 ,18,24,30,36,42….. From the above two expressions you can see, 4 and 6 have common multiples as 12 and 24. They may have more common multiple if we go beyond. Now, the smallest or least common multiple for 4 and 6 is 12. Therefore, 12 is the LCM of 4 and 6.
Which is the least common multiple of 33?
Multiples of 33 = 33, 66, 99, …. We can see, the first common multiple or the least common multiple of both the numbers is 33. Hence, the LCM (11, 33) = 33. Another method to find the LCM of the given numbers is prime factorization. Suppose, there are three numbers 12, 16 and 24.
Which is the least common multiple of 16 and 20?
LCM denotes the least common factor or multiple of any two or more given integers. For example, L.C.M of 16 and 20 will be 2 x 2 x 2 x 2 x 5 = 80, where 80 is the smallest common multiple for numbers 16 and 20. Now, if we consider the multiples of 16 and 20, we get; 16 → 16, 32, 48, 64, 80,…
