HOW TO WRITE SETS IN SET BUILDER FORM, SET BUILDER FORM OF SETS скачать в хорошем качестве

HOW TO WRITE SETS IN SET BUILDER FORM, SET BUILDER FORM OF SETS

HOW TO WRITE SETS IN SET BUILDER FORM, SET BUILDER FORM OF SETS Write the following sets in the set-builder form : (i) {3, 6, 9, 12} (ii) {1,4,9, . . .,100} Mathsphy www.mathsphy.com +91 7317769273 Learn Sets class 11th and entire NCERT Math from class 9th, 10th, 11th and 12th on our website https://www.mathsphy.com In all these videos on Sets I have always focused on explaining the basics and then solving the questions. My way of solving question will always refer back to the basics explained previously so that students can make the connect between basics and application of them. Let’s now start about the Relations and Functions: Sets is fairly a new topic for us but believe me this is universally penetrated across almost every where in mathematics. So better we learn it very precisely. Lets start with Basics: What are sets What is a set/ collection Bunch of well defined items, for ex. Set of all natural numbers Set of even numbers Set of students in a particular class Collection of 10 most talented writers How to write them and read them Sets are usually denoted by capital letters A, B, C, X, Y etc X = {1, 2, 3 4, 5} What goes inside the set is small letter (we call it elements of a set) X = {1,2, 3 4, 5} Elements Belongs to or does not belong to
otin this symbolizes does not belong to ∊ this is epsilon and symbolizes belongs to Roaster or tabular form: All the elements are listed. The set of all positive natural numbers less than 10 is \left\{\mathbf{1},\ \mathbf{2},\ \mathbf{3},\ \mathbf{4},\ \mathbf{5},\ \mathbf{6},\ \mathbf{7},\ \mathbf{8},\ \mathbf{9},\right\} Set builder form: All the elements have single common property which is not possessed by any element outside the set. A = {x : x = n where n ∊ N, and n\ less\ than 10} { = the set of all : = such that We will look into: Empty Set Power Set Universal Set Sub Set Venn Diagram Operations on sets Union of set Intersection of sets Difference of sets Complement of sets Finite and infinite set Permutation and Combination Important Questions Class 11 Exemplar and NCERT Solutions    • Permutations and Combinations Tough and Tr...   We will take all of them one by one in different videos. I have done complete basic videos and then solved questions from NCERT and Exemplar syllabus. Please use this link for the YouTube playlist of Class 11th Math: Trigonometric Functions Important Questions Class 11 Exemplar and NCERT Solutions    • TRIGONOMETRY IIT JEE MAINS, JEE ADVANCED E...   Linear Inequalities Important Questions Class 11 Exemplar and NCERT Solutions    • LINEAR INEQUALITIES TOUGH AND TRICKY QUEST...   Ellipse Important Questions Class 11 Exemplar and NCERT Solutions    • Ellipse TOUGH AND TRICKY QUESTIONS FOR IIT...   3D Geometry Class 11th    • 3D Geometry IIT JEE MAINS TRICKY QUESTIONS   Relations and Functions Important Questions Class 11 Exemplar and NCERT Solutions    • Relations and Functions - Math Class 11 - ...   Linear Inequalities Important Questions Class 11 Exemplar and NCERT Solutions    • LINEAR INEQUALITIES TOUGH AND TRICKY QUEST...   Binomial Theorem Important Questions Class 11 Exemplar and NCERT Solutions    • Binomial Theorem TOUGH AND TRICKY QUESTION...   Straight Lines Important Questions Class 11 Exemplar and NCERT Solutions    • Straight Lines TOUGH AND TRICKY QUESTIONS ...   Hyperbola Important Questions Class 11 Exemplar and NCERT Solutions    • HYPERBOLA TOUGH AND TRICKY QUESTIONS FOR I...   Parabola Important Questions Class 11 Exemplar and NCERT Solutions    • PARABOLA TOUGH AND TRICKY QUESTIONS FOR II...   Circle Important Questions Class 11 Exemplar and NCERT Solutions    • CIRCLES TOUGH AND TRICKY QUESTIONS FOR IIT...   Sets Important Questions Class 11 Exemplar and NCERT Solutions    • Sets QUESTIONS FOR COMPETITIVE EXAMS CAT/X...   Class 11 Math Important Practice Questions    • IIT JEE MAINS, JEE ADVANCED IMPORTANT, TOU...   . Find us on youtube    / mathsphy   Find us on Facebook:   / www.mathsphy   Contact: Abhishek Agarwaal +9 7317769273 abhishek@mathsphy.com abhishekagrawal776@gmail.com