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A union E is equal to ( E is superset of A) Related: Sets, Functions...
Explanation of Union E

  • Union E is a concept in set theory where two or more sets are combined into one set.

  • When we say that a union E is equal to E is a superset of A, it means that set E contains all the elements of set A, and possibly some additional elements.

  • In other words, E is larger than A, but it may also contain elements that are not in A.

  • This relationship can be represented using the symbol E ⊇ A, where the symbol ⊇ means "is a superset of."



Related concepts in Sets, Functions, and Relations

  • Sets: A set is a collection of elements that share a common property or characteristic.

  • Functions: A function is a relationship between two sets, where each element in the first set (the domain) is paired with a unique element in the second set (the range).

  • Relations: A relation is a set of ordered pairs that describe a relationship between two sets.



Conclusion

  • The concept of union E is an important concept in set theory, and it is often used in other areas of mathematics, such as functions and relations.

  • Understanding the relationship between sets, functions, and relations can help us solve problems in a variety of fields, including computer science, engineering, and physics.

  • By mastering these concepts, we can gain a deeper understanding of the world around us and make more informed decisions about how to solve complex problems.

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A union E is equal to ( E is superset of A) Related: Sets, Functions...
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