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Secondly, we can also make use of the fact that the lower bound of the LCM of two non-zero integers is the larger of the absolute values of the two numbers.. Moreover, as explained earlier, the LCM can never be a negative integer. So, we'll only use absolute values of the integers for finding the possible multiples until we find a common multiple.

To get the LCM, multiply all of the outer numbers. That means you multiply the numbers you pulled out on the left (2 and 5), and also multiply the numbers at the bottom (1, 7 and 2). Ignoring the meaningless 1, you have: 2 x 5 x 7 x 2 = 140, and that's the LCM. 6, 12, 18, 30, 36. Second No : 3 -- 3,6,9,12,15,18,21,24,27,30... Then the LCM of 2 and 3 is: 6. In the example above you clearly see that two numbers (2 and 3) are used and I have multiplied them with their same range number that is 2,4,6..or 3,6,9.. etc. Then in the example above the Lowest Common Multiples between the numbers 2 and 3 are 6. GCD is calculated using Euclidean algorithm and LCM is calculated using reduction by GCD Eucid algo for calculating GCD is: Lets say , there are two numbers , a and b so GCD of two numbers = GCD (b,a%b) and GCD(a,0)=a.

# Lcm of 3 numbers using gcd

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