Published 7/2022MP4 | Video: h264, 1280x720 | Audio: AAC, 44.1 KHzLanguage: English | Size: 1.82 GB | Duration: 7h 1m
Learn from Baisc to Advance of SNTS OF TRIANGLE using ANIMATION & Visual tools with Question Series & Assignment
What you'll learn
Concept of Snts of Triangle (Median, Altitude, Angle Bisector & Perpendicular Bisector)
Concept of Triangle Centers (Centroid, Orthocenter, Incenter & Circumcenter)
Comparision of Snts of Triangle
All about Equilateral Triangle in full Detail
Concept of Cevian & Euler Line
Advance Geometry of Triangles
Requirements
Basic Geometry of Triangles.
Description
UNDERSTAND BASICS TO ADVANCE OF SNTS OF TRIANGLE & TRIANGLE CENTERS WITH HELP OF ANIMATION & VISUAL TOOLSThis course EXPLAINS all the fundamentals of Snt of Triangle & Triangle centers with help of Animation and other Visual Tools. The course is designed in scientific and CREATIVE way so that students can grasp all the fundamental from basic to advance level. Animation and other Visual tools are used, so that students can learn in Creative way, in totally different environment.Animation and other Visual tools are used, so that students can learn in Creative way, in totally different environment.This course is for School Students and students preparing for competitive exams. This course will build your foundation very strong, as it also contains practical examples of Trigonometry in actual Life.This course is also for Teachers, who want to teach their students in totally different and creative way.After completing this course, you will be able to understand what actually a Trigonometry is and what is its practical significance. You will develop a strong and unbreakable foundation of Trigonometry that will also help you in other Subjects.WHAT MAKE US DIFFERENT FROM OTHER COURSES- Better Understanding & Clarity through Animation & Visual Tools.- Techniques to Approach Questions & fundamentals- Experience of Industrial Professionals- Question series with AssignmentsCURRICULUM:1. IntroductionIntroduction2. MediansIntroduction to Medians & Triangle formed by MediansRelation between sides of Triangle & MediansMedians in a Right angled triangleTriangle with 2 Medians as perpendicular to each otherSummary of Medians Concept/Formula List3. Angle Bisectors, Incircles & ExcirclesAngle BisectorsIncirclesExternal angle Bisector & Excircles Concept/Formula List4. Perpendicular Bisectors & CircumcirclesPerpendicular Bisectors & Circumcircles Concept/Formula List5. Distance between Incenter & CircumcenterDistance between Incenter & Circumcenter Concept/Formula List6. Altitudes & OrthocenterAltitudesOrthic Triangle Concept/Formula List7. Euler LineEuler Line Concept/Formula List8. Comparison of Snts of TrianglesComparison of Snts of Triangles Concept/Formula List9. Equilateral TriangleEquilateral Triangle Concept/Formula List10. CeviansCevians Concept/Formula List11. ProblemsProblems12. AssignmentAssignment
Overview
Section 1: Introduction
Lecture 1 Introduction
Section 2: Medians
Lecture 2 Introduction to Medians & Triangle formed by Medians
Lecture 3 Relation between sides of Triangle & Medians
Lecture 4 Medians in a Right angled triangle
Lecture 5 Triangle with 2 Medians as perpendicular to each other
Lecture 6 Summary of Medians
Section 3: Angle Bisectors, Incircles & Excircles
Lecture 7 Angle Bisectors
Lecture 8 Incircles
Lecture 9 External angle Bisector & Excircles
Section 4: Perpendicular Bisectors & Circumcircles
Lecture 10 Perpendicular Bisectors & Circumcircles
Section 5: Distance between Incenter & Circumcenter
Lecture 11 Distance between Incenter & Circumcenter
Section 6: Altitudes & Orthocenter
Lecture 12 Altitudes
Lecture 13 Orthic Triangle
Section 7: Euler Line
Lecture 14 Euler Line
Section 8: Comparison of Snts of Triangles
Lecture 15 Comparison of Snts of Triangles
Section 9: Equilateral Triangle
Lecture 16 Equilateral Triangle
Section 10: Cevians
Lecture 17 Cevians
Section 11: Problems
Lecture 18 Problems
School & College Students.,Students preparing for Competitive exams.,Teachers, who want to add creativity to the Learning.
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