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The union of two sets A and B is defined as the set of all the elements which lie in set A and set B or both the elements in A and B altogether. The union of the set is denoted by the symbol ‘∪’.
The union of two given sets is the set that contains all the elements present in one/both sets. The symbol for the union of sets is "∪''. Learn more about the union of sets with concepts, definitions, properties, and examples.
Jun 5, 2024 · The union of sets is a fundamental operation in set theory that combines all the distinct elements from two or more sets into a single set. Mathematically, the union of sets A and B, denoted by A ∪ B, contains all elements that are present in either set A, set B, or both. Also Read:
6 days ago · The union of two or more sets is a set that contains all the elements from the original sets without any repetition. If an element appears in any set, it will also appear in the union. Symbol. The union operation is denoted by the symbol ‘∪.’.
The union of two sets, denoted by $A \cup B$, is a set that contains elements that are in either set A or set B, or in both. In simple words, the union of two sets contains all the distinct elements of both the sets.
In set theory, the union (denoted by ∪) of a collection of sets is the set of all elements in the collection. It is one of the fundamental operations through which sets can be combined and related to each other.
Union of two given sets is the smallest set which contains all the elements of both the sets. To find the union of two given sets A and B is a set which consists of all the elements of A and all the elements of B such that no element is repeated. The symbol for denoting union of sets is ‘∪’.
