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How Can the LCM of a set of numbers can ever be smaller than the other numbers?

Updated: 8/20/2019

Wiki User

∙ 11y ago

Best Answer

The LCM of a set of numbers can never be smaller than the largest number in the set.

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∙ 11y ago

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Q: How Can the LCM of a set of numbers can ever be smaller than the other numbers?

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Related questions

Can LCM ever be smaller than the two starting numbers?

No.

Is the greatest conman factor of a pair of numbers ever greater than both numbers?

No. At most, it can be equal to the smaller number.

Is the greatest common factor between two numbers ever bigger then both numbers?

No, it is never bigger than the smaller one.

Is greatest common factor between two numbers ever bigger then both numbers?

No, it is never bigger than the smaller number.

Is the gcf of a pair of numbers ever greater than both numbers and explain with a example?

A number can't have a factor greater than itself, so the GCF of a pair of numbers can't ever be greater than the smaller number. The GCF of 9 and 18 is 9.

Is the GCF of two numbers equal to the lesser of the numbers?

Only if that number is a factor of the other one.

Why is the 8 in 1989 on your penny smaller than the other numbers?

That just has to do do with the font that was used.

What is a number that is much bigger or smaller than other numbers in a set?

I suspect the answer you are looking for is an outlier.

Is the greatest common factor of a pair of numbers ever greater than both numbers explain with an example?

I can't give you an example of when that happens because that doesn't ever happen. The GCF of a pair of numbers can't be larger than the smaller number.

Can you ever find a fraction smaller than any other fraction?

No, because there is an infinite number of possibilities smaller from the larger gives

What is the median number in a list that has an odd number of entries?

It's the one number on the list for which half of the other numbers on the list are bigger than it is, and the other half of the numbers on the list are smaller than it is.

Is the LCM of a pair of numbers ever less than both numbers?

The LCM for any pair of natural numbers can be as big as their product.

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