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MATHEMATICS VIDEO LECTURES
Mathematics made easy with engaging video lectures
Instructor: Bansal academy
Language: ENGLISH, HINDI
Description:
The VIDEO LECTURES MATHEMATICS course provides comprehensive video lectures covering various mathematical topics such as algebra, calculus, geometry, and more. The visual explanations and detailed examples help students understand complex mathematical concepts easily.
Key Highlights:
- Comprehensive video lectures
- Covering algebra, calculus, geometry, and more
- Visual explanations for easy understanding
What you will learn:
- Improved Understanding
Enhance your understanding of mathematical concepts through engaging video lectures. - In-depth Coverage
Cover a variety of mathematical topics including algebra, calculus, geometry, and more. - Visual Explanations
Visual explanations aid in grasping complex mathematical concepts with ease.
| SET THEORY | |||
| introduction of sets LEC 1 47:00 | |||
| subset , power set lecture 2 46:00 | |||
| set theory (lecture1 + lecture 2) PDF (27 pages) | |||
| set theory daily test 1 solution 16:00 | |||
| set theory daily test 1 (11 pages) | |||
| set theory lecture 3 (union and intersection of sets ) 48:00 | |||
| set theory lecture 3 PDF (16 pages) | |||
| complement of set (set theory lec 4) 37:00 | |||
| set theory lecture 4 pdf (14 pages) | |||
| proof of de morgan's law 35:00 | |||
| set theory lecture 5 (11 pages) | |||
| practical applications of set operations (set theory lect 6) 39:00 | |||
| set theory lecture 6 | |||
| countable and uncountable set ( set theory lecture 7) 35:00 | |||
| set theory lecture 7 (15 pages) | |||
| supremum , infimum part 1( set theory lecture 8) 42:00 | |||
| set theory lecture 8 (15 pages) | |||
| supremum, infimum part 2 ( set theory lec 9) 27:00 | |||
| set theory lecture 9 (12 pages) | |||
| Relation and function | |||
| cartesian product of sets (relation and function lec 1) 46:00 | |||
| relation and function lec 1 (15 pages) | |||
| introduction of relation (relation and function lec 2) 34:00 | |||
| relation and function lec 2 (12 pages) | |||
| Types of relations (relation and function lec 3) 45:00 | |||
| relations and function lec 3 (16 pages) | |||
| Equivalence relation (relation and functions lec 4) 45:00 | |||
| relation and function lec 4 (17 pages) | |||
| intoduction of functions (relation and functions lec 5) 31:00 | |||
| relation and function lec 5 (15 pages) | |||
| special types of function (relations and functions lec 6) 55:00 | |||
| relation and function lec 6 (20 pages) | |||
| Algebra and Composition of functions (relation and functions lec 7) 49:00 | |||
| relation and function lec 7 (19 pages) | |||
| classification of functions (relations and functions lec 8) 49:00 | |||
| relation and function lec 8 (23 pages) | |||
| theorems on relations and functions (lec 9) 36:00 | |||
| relation and function lec 9 (13 pages) | |||
| inverse of a function ( relation and function lec 10) 50:00 | |||
| relation and function lec 10 (21 pages) | |||
| Binomial Theorem | |||
| pascal's triangle ( binomial theorem lec 1) 44:00 | |||
| binomial theorem lec 1 (15 pages) | |||
| general term binomial theorem lec 2 35:00 | |||
| binomial theorem lec 2 (14 pages) | |||
| binomial theorem proof lec 3 43:00 | |||
| binomial theorem lec 3 (17 pages) | |||
| quadratic equation | |||
| quadratic equation lec 1 41:00 | |||
| quadratic equation lec 1 (18 pages) | |||
| quadratic equation lec 2 23:00 | |||
| quadratic equation lec 2 (13 pages) | |||
| linear inequalities | |||
| linear inequalities lec 1 66:00 | |||
| linear inequalities lec 2 39:00 | |||
| linear inequalities lec 1 (20 pages) | |||
| linear inequalities lec 2 (12 pages) | |||
| complex number | |||
| complex number lec 1 36:00 | |||
| complex number lec 1 (16 pages) | |||
| complex number lec 2 | |||
| complex number lec 2 (17 pages) | |||
| complex number lec 3 | |||
| complex number lec 3 (18 pages) | |||
| complex number lec 4 | |||
| complex number lec 4 (12 pages) | |||
| complex number lec 5 | |||
| complex number lec 5 (15 pages) | |||
| mathematical induction | |||
| principle of mathematical induction 26:00 | |||
| principal of mathematical induction (12 pages) | |||
| permuation and combination | |||
| introduction of permutation & combination 35:00 | |||
| permutation & combination lecture 1 (34 pages) | |||
| permutation & combination lec 2 70:00 | |||
| permutation lec 2 (25 pages) | |||
| circular permutation ( permutation & combination lec 3) 47:00 | |||
| PERMUTATION LEC 3 (17 pages) | |||
| combinations (permutation & combination lec 4) 52:00 | |||
| permutation & combination lec 4 (24 pages) | |||
| pigeon hole & inclusion- exclusion principle (permutation & combination lec 5) 34:00 | |||
| permutation & combination lec 5 (12 pages) | |||
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