Given numbers are 3,901,689,424

The least common multiple of numbers can be find using the prime factorization method or LCM formula.

The LCM of 3,901,689,424 is 281112.

Find LCM of 3,901,689,424 with Prime Factorization

Multiply the prime numbers at the bottom and the left side.

53 x 3 x 17 x 13 x 8 = 281112

Therefore, the lowest common multiple of 3,901,689,424 is 281112.

LCM formula is LCM(a1, a2, an) = (a1 x a2 x an)/{GCF(a1 x a2 x an) x common factors}

Firstly, we have to find the product of all the numbers.

3 x 901 x 689 x 424 = 789643608

Then, let us find the GCF of these five numbers. To do so, we have to list down the factors for each number and choose the highest factor that is in all of the lists.

3 : 1, 3

901 : 1, 17, 53, 901

689 : 1, 13, 53, 689

424 : 1, 2, 4, 8, 53, 106, 212, 424

1 is the greatest number that appears in all the lists. Therefore, we can determine that the GCF of 3,901,689,424, is 1.

Now, the common factors can be found like this.

3:3

901:17x 53

689:13x 53

424:2x 2x 2x 53

From this, we can see that the common factors because they appear for more than two numbers. So, just multiply them all together.

53x 53 = 2809

Therefore, the value for common factors is 2809.

Now that we have all the elements of the formula, we can plug them in to calculate the LCM.

LCM(a1, a2, an) = (a1 x a2 x an)/{GCF(a1 x a2 x an) x common factors}

LCM = 789643608/(1x2809)

LCM = 789643608/2809

LCM = 281112

Thus, we can understand that the LCM of 3,901,689,424 is 281112.

Here are some samples of LCM of two or more Numbers calculations.

• LCM of 2, 807, 123, 805
• LCM of 2, 631, 552, 335
• LCM of 2, 688, 221, 493
• LCM of 8, 692, 526, 367
• LCM of 1, 180, 341, 705

1. What is the LCM of 3, 901, 689, 424?

Answer: LCM of 3, 901, 689, 424 is 281112.

2. How to calculate the LCM of 3, 901, 689, 424?

The LCM can be found using two methods. You can either use the LCM formula or the prime factorization method to calculate the LCM of 3, 901, 689, 424.

3. What is the LCM formula?

The LCM formula is LCM(a1, a2, an) = (a1 x a2 x an)/{GCF(a1 x a2 x an) x common factors}.