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When are sets disjoint in math?

When two sets do not have any elements common between them,they are said to be disjoint.


What is two sets with common elements?

Overlapping sets.


What are the difference between joint set and disjoint set?

The difference between joint sets and disjoint sets is the number of elements in common. A disjoint set, in math, does not any elements in common. A joint set must have at least one number in common.


What is mean by Disjoint sets in Mathematics?

Two sets are considered disjoint if they have no elements in common.


What are joint and disjoint sets?

Joint sets are sets with common element/s. Disjoint sets are sets without any common element/s.


What does the over lap of the two ovals show?

It shows the intersection of two sets; those elements that are common to both sets.


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.


Can 2 disjoint sets be equal?

No, two disjoint sets cannot be equal. By definition, disjoint sets are sets that have no elements in common, meaning their intersection is empty. If two sets are equal, they contain exactly the same elements, which contradicts the notion of being disjoint. Therefore, if two sets are disjoint, they cannot be equal.


What is the example of join set?

Joint sets are sets with common elements among them. An example of a joint set, showing the common element, is J=1,2,3,4 and K=5,2,6,7. The number two is the common element among the two sets and therefore considers these sets joint.


Difference between Union and Set Intersection Operation?

union means to group the given sets. where as intersection means to pick out the common elements from the given sets. if set a has 1,2,3 elements and B has 1,2,3,4,5. then its union will have 1,2,3,4,5 as its elements. and its intersection will have 1,2,3 as its elements.


What is the definition of union in math?

A union of two sets is the set that contains all the elements that are in any of the original sets.


Do any of these sets have element in each common of real number?

It kind of depends on what "these" sets are.