LCM of 6/42, 15/75, 24/84, 32/90

Given values are 6/42, 15/75, 24/84, 32/90

LCM of the Fractions formula is LCM = LCM of Numerators/GCF of Denominators

So, LCM of 6/42, 15/75, 24/84, 32/90 = LCM of (6, 15, 24, 32) /GCF of (42, 75, 84, 90)

The least common multiple of 6, 15, 24, 32 is 480

The GCF of 42, 75, 84, 90 is 1

By substituting these values in the LCM formula

LCM of fractions 6/42, 15/75, 24/84, 32/90 is 480/1 = 480

Therefore, the lowest common multiple of 6/42, 15/75, 24/84, 32/90 is 480.

LCM of 6, 15, 24, 32 using Common Division

Given numbers are 6, 15, 24, 32

2	6, 15, 24, 32
2	3, 15, 12, 16
2	3, 15, 6, 8
2	3, 15, 3, 4
2	3, 15, 3, 2
3	3, 15, 3, 1
5	1, 5, 1, 1
	1, 1, 1

So, the Lowest Common Multiple of 6, 15, 24, 32 is 2 x 2 x 2 x 2 x 2 x 3 x 5 = 480.

GCF of 42, 75, 84, 90 with Common Division

Given numbers are 42, 75, 84, 90

There is no common factor between the given numbers

So, the GCF of 42, 75, 84, 90 is 1

Thus, LCM Of 6/42, 15/75, 24/84, 32/90 = LCM of 6, 15, 24, 32/GCF of 42, 75, 84, 90

= 480/1 = 480

Therefore, the least common multiple of fractions 6/42, 15/75, 24/84, 32/90 is 480.

1. What is the formula used to calculate lcm of fractions?

The formula used to find the LCM Of fractions is LCM = LCM of Numerators/GCF of Denominators.

2. What is the LCM of fractions 6/42, 15/75, 24/84, 32/90?

The LCM of fractions 6/42, 15/75, 24/84, 32/90 is 480.