# SET AND ITS OPERATIONS

R
1 de 12

Set Theoryitutor
35K vistas19 diapositivas
Sets PowerPoint PresentationAshna Rajput
2.5K vistas29 diapositivas
SET THEORYLena
60K vistas58 diapositivas
Sets Part II: OperationsChad de Guzman
2.3K vistas21 diapositivas
Set theory-pptvipulAtri
269 vistas41 diapositivas
Types Of SetPkwebbs
1.1K vistas31 diapositivas

Sets class 11Nitishkumar0105999
5.1K vistas19 diapositivas
Introduction to setsSonia Pahuja
11.1K vistas33 diapositivas
Sets in Maths (Complete Topic)Manik Bhola
862 vistas44 diapositivas
2.2 Set Operationsshowslidedump
14.8K vistas20 diapositivas
Set operationsrajshreemuthiah
1K vistas14 diapositivas

Sets class 11
Nitishkumar01059995.1K vistas
Introduction to sets
Sonia Pahuja11.1K vistas
Sets in Maths (Complete Topic)
Manik Bhola862 vistas
2.2 Set Operations
showslidedump14.8K vistas
Set operations
rajshreemuthiah1K vistas
Set Theory
TCYonline No.1 testing platform(Top Careers and You)20.6K vistas
Sets (Mathematics class XI)
VihaanBhambhani834 vistas
Union & Intersection of Sets
myla gambalan1.6K vistas
Set theory
AN_Rajin5.2K vistas
Set theory and relation
ankush_kumar5.8K vistas
Maths sets ppt
Akshit Saxena116.1K vistas
Set Theory
Birinder Singh Gulati3.2K vistas
types of sets
jayzorts3.4K vistas
Sets and there different types.
Ashufb232311.8K vistas
SETS
Zaamena Zahera Ansari99 vistas
Sets
Shimpa Sethi375 vistas
Ppt sets and set operations
geckbanaag37.4K vistas
Operations on sets
myra concepcion5.4K vistas
Operations on sets
renceLongcop7K vistas
Classifying sets
MartinGeraldine327 vistas

## Similar a SET AND ITS OPERATIONS

SetsAwais Bakshy
425 vistas22 diapositivas
Module week 1 Q1Rommel Limbauan
112 vistas47 diapositivas
SETS-AND-SUBSETS.pptxJuanMiguelTangkeko
13 vistas37 diapositivas
2.1 Setsshowslidedump
10.4K vistas27 diapositivas

### Similar a SET AND ITS OPERATIONS(20)

POWERPOINT (SETS & FUNCTIONS).pdf
MaryAnnBatac1101 vistas
Sets
Awais Bakshy425 vistas
Sets functions-sequences-exercises
Module week 1 Q1
Rommel Limbauan112 vistas
SETS-AND-SUBSETS.pptx
JuanMiguelTangkeko13 vistas
2.1 Sets
showslidedump10.4K vistas
8 points you must to know about set theory
Transweb Global Inc1.6K vistas
mathematical sets.pdf
Jihudumie.Com21 vistas
4898850.ppt
UsamaManzoorLucky120 vistas
Set concepts
AarjavPinara257 vistas
Set theory and Venn Diagram.docx
RenierXanderUy16 vistas
Set concepts
Vishwakarma Nutan Prakash258 vistas
Bba i-bm-u-1.2 set theory -
Rai University5.5K vistas
discrete maths notes.ppt
NamuwayaPhionah144 vistas
G-1-SETS.pdf
Discrete mathematics OR Structure
Abdullah Jan445 vistas
Final maths presentation on sets
Rahul Avicii6K vistas
Digital text sets pdf
stephy1234302 vistas
Himpunan plpg
Nom Mujib323 vistas

## Último

Plastic waste.pdfalqaseedae
94 vistas5 diapositivas
Lecture: Open InnovationMichal Hron
94 vistas56 diapositivas
UWP OA Week Presentation (1).pptxJisc
65 vistas11 diapositivas

### Último(20)

Plastic waste.pdf
alqaseedae94 vistas
Lecture: Open Innovation
Michal Hron94 vistas
Class 10 English notes 23-24.pptx
TARIQ KHAN74 vistas
Use of Probiotics in Aquaculture.pptx
AKSHAY MANDAL72 vistas
231112 (WR) v1 ChatGPT OEB 2023.pdf
WilfredRubens.com118 vistas
BYSC infopack.pdf
Fundacja Rozwoju Społeczeństwa Przedsiębiorczego160 vistas
Psychology KS4
WestHatch54 vistas
Narration lesson plan.docx
TARIQ KHAN92 vistas
Structure and Functions of Cell.pdf
Nithya Murugan256 vistas
ICANN
RajaulKarim2061 vistas
discussion post.pdf
jessemercerail85 vistas
Education and Diversity.pptx
DrHafizKosar87 vistas
Psychology KS5
WestHatch56 vistas
Women from Hackney’s History: Stoke Newington by Sue Doe
History of Stoke Newington117 vistas
AI Tools for Business and Startups
Svetlin Nakov74 vistas

### SET AND ITS OPERATIONS

• 1. JSS MAHAVIDYAPEETHA MYSORE 04 JSS INSTITUTE OF EDUCATION, SAKALESHPUR Topic- SETS Submitted by Rohith V 1st Year B Ed 2nd semester
• 3. SETS A set is a well-defined collection of objects. Here well- defined means it must be particular with reference to all The following points may be noted in writing sets: (i) Objects, elements and members of a set are synonymous terms. (ii) Sets are usually denoted by capital letters A, B, C, X, Y, Z, etc. (iii) The elements of a set are represented by small letters a, b, c, x, y, For example : A={ s,a,k,l,e,h,p,u,r} Here A is set and s,a,k,l,e,p,u,r are element
• 4. REPRESENTATION OF SET There are two methods of representing a set : (i) Roster or tabular form (ii) Set-builder form. Roster or tabular form In roster form, all the elements of a set are listed, the elements are being separated by commas and are enclosed within braces ● in roaster form, the elements are distinct Example Multiple of 3 between 1 and31 is {3,6,9,12,15,18,21,24,27,30} The word ‘college’ written in roaster form as {c,o,l,e,g}
• 5. Set-builder form All the elements of a set possess a single common property Which is not possessed by any element outside the set. Example: V={x : x=vowels in English alphabet} R={ y: y=colors in rainbow} Roster form Set builder form O={1,3,5,7,9} O={x : x=odd number below 10}
• 6. Empty set: A set which does not contain any element is called the empty set or the void set or null set and is denoted by { } or φ. Finite and infinite set: A set which consists of a finite number of elements is called a finite set otherwise, the set is called an infinite set. Example Finite set => A={1,2,3,4,5,6,7,8,9} Infinite set=> S={Number of stars in sky} Subset: A set A is said to be a subset of set B if every element of A is also an element of B. In symbols, A ⊂ B if a ∈ A ⇒ a ∈ B. Example A={1,2,3,4,5,6} and B={2,3,6,} A ⊂ B
• 7. Equal set: Given two sets A and B, if every elements of A is also an element of B and if every element of B is also an element of A, then the sets A and B are said to be equal. If A={2,4,6,8} and B={2,4,6,8} Then set Aand set B are equal set Intervals as subsets of R Let a, b ∈ R and a < b. Then (a) An open interval denoted by (a, b) is the set of real numbers {x : a < x < b} this imples all elements between a & b expect a, b (b) A closed interval denoted by [a, b] is the set of real numbers {x : a ≤ x ≤ b) Means all elements between a &b and a,b (c) Intervals closed at one end and open at the other are given by [a, b) = {x : a ≤ x < b} (a, b] = {x : a < x ≤ b}
• 8. Power set: The collection of all subsets of a set A is called the power set of A. • it is denoted by P(A). • If the number of elements in A = n , i.e., n(A) = n, then thenumber of elements in P(A) = 2n Universal set : • This is a basic set. • in a particular context whose elements and subsets are relevant to that particular context. • It is denoted by English aphabet letter U Example , for the set of vowels in the English alphabet, the universal set can be the set of all alphabets in English. Universal
• 9. Venn Diagrams Venn Diagrams are the diagrams which represent the relationship between sets.
• 10. Union of Sets : The union of any two given sets A and B is the set C which consists of all those elements which are either in A or in B. In symbols, we write C = A ∪ B = {x | x ∈A or x ∈B} Example 1. A={ 1,2,3,4} B={5,6,7,8} C= A ∪ B = {1,2,3,4,5,6 7,8} 2. D={2,3,6,7} E={1,3,7,8,9} F = D ∪ E = {2,3,6,7,1,8,9} or {1,2,3,6,7,8,9} Some properties of the operation of union. (i) A ∪ B = B ∪ A (ii) (A ∪ B) ∪ C = A ∪ (B ∪ C) (iii) A ∪ φ = A (iv) A ∪ A = A (v) U ∪ A = U
• 11. Intersection of sets: The intersection of two sets A and B is the set which consists of all those elements which belong to both A and B. ■ Intersection of set is denoted by ‘∩’ ■ Symbolically, A ∩ B = {x : x ∈ A and x ∈ B} ■ When A ∩ B = φ, then A and B are called disjoint sets. Example 1. A={1,4,5,9} B={1,9,4,7} A ∩ B ={1,4,9} 2. C={2,4,7} D={1,3,5} C ∩ D = φ Some properties of the operation of intersection (i) A ∩ B = B ∩ A (ii) (A ∩ B) ∩ C = A ∩ (B ∩ C) (iii) φ ∩ A = φ ; U ∩ A = A (iv) A ∩ A = A (v) A ∩ (B ∪ C) = (A ∩ B) ∪ (A ∩ C) (vi) A ∪ (B ∩ C) = (A ∪ B) ∩ (A ∪ C)
Idioma actualEnglish
Español
Portugues
Français
Deutsche