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  1. The basic set theory is the branch of mathematics where we learn about the collection of objects, called sets. These objects are known as elements or members of sets. Types of set theory and examples at BYJU’S.

    • Union of Sets

      In mathematics, we perform certain operations like addition,...

    • Complement of Sets

      Venn Diagram for the Complement of a set. The Venn diagram...

    • Sets

      In Maths, sets a well-defined collection of objects or...

  2. In Maths, sets a well-defined collection of objects or elements, where the order of sets does not matter. Learn representation of sets, types of sets, formulas, operations on sets at BYJU’S.

  3. Sets are used to define the concepts of relations and functions. The study of geometry, sequences, probability, etc. requires the knowledge of sets. The theory of sets was developed by German mathematician Georg Cantor (1845-1918). He first encountered sets while working on “problems on trigonometric series”.

  4. Sets: A collection of well-defined objects. It is denoted by capital letters. Example: A = {1, 2, 3, 4, 5..}. Here, set A is a collection of all natural numbers. Roster form of sets: All elements are written in curly braces { }, separated by commas. Example: R = {1, 3, 7, 21, 2, 6, 14, 42}.

  5. 1 Αυγ 2022 · Set Theory, Sequence and Series A Set is an unordered collection of objects, known as elements or members of the set. An element ‘a’ belong to a set A can be written as ‘a ∈ A’, ‘a ∉ A’ denotes that a is not an element of the set A. Representation of a Set

  6. cdn1.byjus.com › 2021 › 11NOTES - Byju's

    Set theory Definition of set: A set is a well-defined collection of objects. Let us consider the following examples 1. A collection of all the chapters in your grade 11 mathematics book. 2. A collection of all the difficult chapters in grade 11 mathematics book.

  7. Set theory has become the standard framework for expressing most mathematical statements and facts in a formal manner . Some aspects of set theory now appear at

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