LCM of 1024 and 2016 is 64512
In mathematics, least common multiple, which is ordinarily reffered to as LCM is characterized as the smallest non-zero number which is divisible by both given numbers 1024 and 2016.
Hence, LCM of 1024 and 2016 is 64512.
2 | 1024 2016 |
2 | 512 1008 |
2 | 256 504 |
2 | 128 252 |
2 | 64 126 |
2 | 32 63 |
2 | 16 63 |
2 | 8 63 |
2 | 4 63 |
2 | 2 63 |
3 | 1 63 |
3 | 1 21 |
7 | 1 7 |
1 1 |
Hence, LCM of 1024 and 2016 is 2 x 2 x 2 x 2 x 2 x 2 x 2 x 2 x 2 x 2 x 3 x 3 x 7 = 64512.
Hence, LCM of 1024 and 2016 is 64512.
Franky and Joy are running on a circular track. They take 1024 and 2016 minutes respectively to go round once. We need to find out at what time (minimum) they will run together again. For this we need to find the LCM of 1024 and 2016.So, LCM of 1024 and 2016 is 64512.
The least number of candies and chocolates Annie should buy so that there will be one candy for each chocolate we need to find the lcm of 1024 and 2016.So, LCM of 1024 and 2016 is 64512.
Given that the cricket team plays every 1024 days and the basketball team plays every 2016 days, so for finding the next time when both teams will play again we need to find the LCM of 1024 and 2016.So, LCM of 1024 and 2016 is 64512.
To find the least number of textbooks that each company could have printed we need to find the LCM of 1024 and 2016.So, LCM of 1024 and 2016 is 64512.
The problem can be solved using LCM, because we are trying to figure out the least time until they excercise together again.So, LCM of 1024 and 2016 is 64512.
Greatest common factors or gcf of 1024 and 2016 is GCF(1024, 2016) * LCM(1024, 2016) = (1024 x 2016) / GCF(1024, 2016) = 64512.
Least number which is exactly divisible by 1024 and 2016 is 64512.