LCM of Two Integers: 3 First Integer First Integer; 48 Second Integer Second Integer

Specific conversion page with reference context, calculator, and nearby values.

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Math editorial contributor

Taiwanese genomics researcher at National Taiwan University, leading studies on pharmacogenomics in East Asian populations

Reviewed by

Prof. Kenji Tanaka

Math content reviewer

Japanese materials scientist at Kyoto University, known for breakthroughs in sustainable polymer research

Last updatedFebruary 22, 2026

PublishedFebruary 22, 2026

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3 First Integer First Integer; 48 Second Integer Second Integer converts to

48 Least Common Multiple

Use this as a quick reference for LCM of Two Integers.

Value Details

Input: 3 First Integer First Integer; 48 Second Integer Second Integer

Output: 48 Least Common Multiple

Browse all reference values for LCM of Two Integers

LCM of Two Integers

Calculate the least common multiple (LCM) of two integers.

Calculated Result

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Nearby Reference Values

LCM of Two Integers values near 3 First Integer First Integer; 48 Second Integer Second Integer
Scenario	LCM
3 First Integer First Integer; 5 Second Integer Second Integer	15 Least Common Multiple
3 First Integer First Integer; 6 Second Integer Second Integer	6 Least Common Multiple
3 First Integer First Integer; 8 Second Integer Second Integer	24 Least Common Multiple
3 First Integer First Integer; 10 Second Integer Second Integer	30 Least Common Multiple
3 First Integer First Integer; 12 Second Integer Second Integer	12 Least Common Multiple
3 First Integer First Integer; 15 Second Integer Second Integer	15 Least Common Multiple
3 First Integer First Integer; 18 Second Integer Second Integer	18 Least Common Multiple
3 First Integer First Integer; 24 Second Integer Second Integer	24 Least Common Multiple
3 First Integer First Integer; 30 Second Integer Second Integer	30 Least Common Multiple
3 First Integer First Integer; 36 Second Integer Second Integer	36 Least Common Multiple
3 First Integer First Integer; 48 Second Integer Second Integer	48 Least Common Multiple
3 First Integer First Integer; 60 Second Integer Second Integer	60 Least Common Multiple
4 First Integer First Integer; 0 Second Integer Second Integer	0 Least Common Multiple
4 First Integer First Integer; 1 Second Integer Second Integer	4 Least Common Multiple
4 First Integer First Integer; 2 Second Integer Second Integer	4 Least Common Multiple
4 First Integer First Integer; 3 Second Integer Second Integer	12 Least Common Multiple
4 First Integer First Integer; 4 Second Integer Second Integer	4 Least Common Multiple
4 First Integer First Integer; 5 Second Integer Second Integer	20 Least Common Multiple
4 First Integer First Integer; 6 Second Integer Second Integer	12 Least Common Multiple
4 First Integer First Integer; 8 Second Integer Second Integer	8 Least Common Multiple
4 First Integer First Integer; 10 Second Integer Second Integer	20 Least Common Multiple

Frequently Asked Questions

Common questions about LCM of Two Integers, formulas, and expected usage.

What does the LCM of Two Integers calculator do?

It helps with finding common denominators, cycle alignment, and interval synchronization.

What formula does the LCM of Two Integers calculator use?

LCM(a,b) = |ab| / GCD(a,b), with LCM = 0 when either input is zero.

What inputs are valid?

Both inputs must be integers, and at least one must be non-zero.

When would I use this?

finding common denominators, cycle alignment, and interval synchronization

Methodology and Review

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