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Because zero is a multiple of all numbers. It's not really helpful as a distinguishing characteristic.

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Q: Why is the least common multiple defined as the smallest nonzero value?
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Related questions

What is the smallest nonzero multiple that two numbers have in common?

That's the least common multiple, or LCM.


What is the difference between a multiple of two numbers and the least common multiple of two numbers?

All nonzero numbers have multiples. Any two numbers will have an infinite number of multiples in common. The smallest of these is known as the least common multiple, or LCM.


What is The least nonzero number that is a common multiple of two or more numbers?

That's the least common multiple, or LCM.


What is the least common multiple of a given set of nonzero constants?

3


Does every number have a least common multiple?

Every nonzero number has multiples. Every set of nonzero numbers has an LCM.


What is the definition for least common factor?

All nonzero numbers have factors. Some numbers have some of the same factors as other numbers. These are common factors. All nonzero numbers have 1 as a factor. The least common factor of any set of positive integers is 1.


What do you call the smallest number that is a multiple of the given numbers?

The least common multiple - that's the smallest multiple that they all have in common


The product of two or more nonzero whole number is a multiple or is it a least common multiple?

It is a multiple, and possibly could be the LCM.


What is smallest common multiple of?

__ is.


Smallest common multiple of 225 and 132?

The (smallest) Least Common Multiple (LCM) for 225 132 is 9,900.


What smallest number that is a common multiple?

LCM(Least Common Multiple)


What isThe product of two or more nonzero whole numbers is?

"a whole number that is a factor of two or more nonzero whole numbers is a ___ of the numbers" The answer is "Common Factor". "a whole number that is a factor of two or more nonzero whole numbers." from Ch. 4 - Factors, Fractions, and Exponents, link provided.