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The integers.

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Q: Which set is the intersection of integers and rational numbers?
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Related questions

Are integers in a set of rational numbers?

Yes - the set of integers is a subset of the set of rational numbers.


Is the intersection of the set of rational numbers and the set of whole numbers is the set of rational numbers?

No, it is not.


How are whole numbers integers and rational numbers related?

The set of integers includes the set of whole numbers. The set of rational numbers includes the sets of whole numbers and integers.


Why are rational numbers not like integers?

The set of rational numbers is closed under division, the set of integers is not.


What is the relationship between integers and rational numbers?

The set of integers is a proper subset of the set of rational numbers.


Why negative 3 belongs to the set of integers and rational numbers?

Because that is how the set of integers and the set of rational numbers are defined.


Is the set of integers a subset of the set of rational numbers?

Yes. Integers are just rational numbers of the form a/1.


What is set of rational numbers union with integers?

It is the rational numbers.


Is the set of rational numbers is larger than the set of integers?

Yes, rational numbers are larger than integer because integers are part of rational numbers.


How can you represent how to set of whole numbers integers and rational numbers are related to each other?

Concentric circles. The set of whole numbers is a subset of the set of integers and both of them are subsets of the set of rational numbers.


What is the hierarchy chart of real number?

Real numbers consist of rational numbers and Irrational Numbers.The set of irrational numbers is not divided into any coherent subset.The set of rational numbers comprises integers and other rational numbers.The set of integers comprises negative integers and [Peano's] axiomatic integers.The set of axiomatic integers comprises zero and positive integers (counting numbers).


Are rational numbers a subset of a set of integers?

No, they are not.