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Subjects>Math>Other Math

What set of numbers is closed under division?

Anonymous

∙ 12y ago

Updated: 4/28/2022

Integers are closed under division I think o.o. It's either counting numbers, integers or whole numbers . I cant remember :/

Wiki User

∙ 12y ago

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Q: What set of numbers is closed under division?

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What does this mean Which set of these numbers is closed under division?

It means that dividing any number in the set by any other number in the set is valid, and that the result is again a member of the set.For example, the set of real numbers is NOT closed under division - you can't divide by zero.The set of real numbers, excluding zero, IS closed under division. Similarly, the set of rational numbers excluding zero is also closed under division.It means that dividing any number in the set by any other number in the set is valid, and that the result is again a member of the set.For example, the set of real numbers is NOT closed under division - you can't divide by zero.The set of real numbers, excluding zero, IS closed under division. Similarly, the set of rational numbers excluding zero is also closed under division.It means that dividing any number in the set by any other number in the set is valid, and that the result is again a member of the set.For example, the set of real numbers is NOT closed under division - you can't divide by zero.The set of real numbers, excluding zero, IS closed under division. Similarly, the set of rational numbers excluding zero is also closed under division.It means that dividing any number in the set by any other number in the set is valid, and that the result is again a member of the set.For example, the set of real numbers is NOT closed under division - you can't divide by zero.The set of real numbers, excluding zero, IS closed under division. Similarly, the set of rational numbers excluding zero is also closed under division.

The set of even numbers is closed under division?

No. 2/4 is not an even number.

What is closed and not-closed under addition?

The set of even numbers is closed under addition, the set of odd numbers is not.

Is the set of rational numbers closed under multiplication?

yes

Is the set of whole numbers closed under multiplication?

Yes.

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