Created By : Jatin Gogia
Reviewed By : Rajasekhar Valipishetty
Last Updated : Apr 06, 2023
Use the LCM of two or more numbers Calculator to find the Least Common Multiple of numbers 25, 50, 15, 641 i.e. 96150 smallest integer divisible by all numbers.
Least common multiple (LCM) of 25, 50, 15, 641 is 96150.
LCM(25, 50, 15, 641) = 96150
Least common multiple or lowest common denominator (lcd) can be calculated in three ways
5 | 25, 50, 15, 641 |
5 | 5, 10, 3, 641 |
1, 2, 3, 641 |
∴ So the LCM of the given numbers is 5 x 5 x 1 x 2 x 3 x 641 = 96150
The formula of LCM is LCM(a1,a2,a3....,an) = ( a1 × a2 × a3 × .... × an) / GCF(a1,a2,a3....,an) x common factors(if more than 2 numbers have common factors).
We need to calculate greatest common factor of 25,50,15,641 and common factors if more than two numbers have common factor, than apply into the LCM equation.
GCF(25,50,15,641) = 1
common factors(in case of two or more numbers have common factors) = 125
GCF(25,50,15,641) x common factors =1 x 125 = 125
LCM(25,50,15,641) = ( 25 × 50 × 15 × 641 ) / 125
LCM(25,50,15,641) = 12018750 / 125
LCM(25,50,15,641) = 96150
∴ Least Common Multiple of 25,50,15,641 is 96150
Here are some samples of LCM of two or more Numbers calculations.
1. What is the LCM of 25, 50, 15, 641?
Answer: LCM of 25, 50, 15, 641 is 96150.
2. What are the Factors of 96150?
Answer: Factors of 96150 are . There are integers that are factors of 96150
3. How to Find the LCM of 25, 50, 15, 641 ?
Least Common Multiple of 25, 50, 15, 641.
Step 1: Divide all the numbers with common prime numbers having remainder zero.
Step 2: Then multiply all the prime factors with last row quotient of common division that is LCM(25, 50, 15, 641) = 2 x 3 x 5 x 5 x 641 = 96150.