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This is very difficult to answer correctly if you don't tell us what the numbers in the intersection are.

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Q: What do the numbers in the intersection have in common?
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Related questions

What do the numbers in the intersection have in common 6 and 8?

8


What do the numbers 30 and 36 in the intersection of the circular regions have In common?

30 and 36 have the factors 1, 2, 3 and 6 in common.


What do the numbers in the intersection of the circular regions of 30 and 36 have in common?

they both have some of the same factors of each other


What do the numbers in the intersection of the circular regions of 12 and 20 have in common?

It may be possible to answer the question with some more information about the circular regions.


What is the intersection between rational numbers and natural numbers?

It is the set of natural 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.


What is the intersection of the rational and irrational numbers?

There isn't any. If there were, then the intersection would consist of all the numbers that are both rational and irrational, and there aren't any of those.


What is the intersection of the rational numbers and the irrational numbers?

Some would say that there is no intersection. However, if the set of irrational numbers is considered as a group then closure requires rationals to be a proper subset of the irrationals.


What is the synonym for intersection?

common point


Which set is the intersection of real numbers and rational numbers?

The rational numbers, since it is a proper subset of the real numbers.


What is the intersection set?

is the result after doing intersection on 2 or more sets. It contains the elements which are common to all the sets on which intersection were done.


Is intersection of two countably infinite sets can be finite?

Easily. Indeed, it might be empty. Consider the set of positive odd numbers, and the set of positive even numbers. Both are countably infinite, but their intersection is the empty set. For a non-empty intersection, consider the set of positive odd numbers, and 2, and the set of positive even numbers. Both are still countably infinite, but their intersection is {2}.