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Become A Master Of Geometry - Triangles

Posted By: ELK1nG
Become A Master Of Geometry - Triangles

Become A Master Of Geometry - Triangles
Published 11/2022
MP4 | Video: h264, 1280x720 | Audio: AAC, 44.1 KHz
Language: English | Size: 16.68 GB | Duration: 12h 57m

High school math that covers Geometry - Triangles in detail, with a step-by-step approach with theorem and proofs.

What you'll learn
Similarities: Similar Figures, Similar Polygons, and Similar Triangles
Basic Proportionality Theorem (BPT) or Thales Theorem and its applications.
Applications of the Converse Basic Proportionality Theorem.
Criteria for Similarity of Triangles and Related Proofs: AAA Similarity Criteria, SSS Similarity Criterion, and SAS Similarity Criterion.
Areas of Similar Triangles and Their Applications.
Pythagoras' Theorem and its Applications.
Converse of Pythagoras' Theorem and its Applications.
At the end of the course, students will not only have learned about the topics in detail but also be able to solve various problems based on them.
Requirements
Elementary knowledge of basic geometry.
Elementary knowledge of middle school math.
Each chapter is inbuilt with prerequisite knowledge classes where the child gets immense knowledge and a clear understanding of the chapters.
Description
This course is carefully designed to explain various topics in Geometry - TrianglesIt has 112 lectures spanning around thirteen hours of on-demand videos that are divided into 9 sessions. The course is divided into a simplified day-by-day learning schedule.Each topic is divided into simple sessions and explained extensively by solving multiple questions. Each session contains a detailed explanation of the concept.An online test related to the concept for immediate assessment of understanding.Session-based daily home assignments with a separate key The students are encouraged to solve practice questions and quizzes provided at the end of each session.This course will give you a firm understanding of the fundamentals and is designed in a way that a person with little or no previous knowledge can also understand very well.It covers 100% video solutions of the NCERT exercises , with selected NCERT exemplars and R D Sharma.Our design meets the real classroom experience by following classroom teaching practices. We have designed this course by keeping in mind all the needs of students and their desire to become masters in math. This course is designed to benefit all levels of learners and will be the best gift for board-appearing students. Students love these easy methods and explanations. They enjoy learning maths and never feel that maths is troublesome.Topics covered in the course:Similarities:Similar FiguresSimilar PolygonsSimilar TrianglesBasic Proportionality Theorem (BPT) or Thales Theorem and it applications.Applications of Converse of Basic Proportionality Theorem.Criteria for Similarity of Triangles & related proofs.AAA Similarity CriterionSSS Similarity CriterionSAS Similarity CriterionAreas of Similar Triangles & its applications.Pythagoras Theorem and its Applications.Converse of Pythagoras Theorem and its Applications.With this course you'll also get:Perfect your mathematical skills on Geometry - Triangles.A Udemy Certificate of Completion is available for download.Feel free to contact me with any questions or clarifications you might have.I can't wait for you to get started on mastering the real number systems.I look forward to seeing you on the course! :)Benefits of Taking this Course:On completion of this course, one will have detailed knowledge of the chapter and be able to easily solve all the problems, which can lead to scoring well in exams with the help of explanatory videos ensure complete concept understanding.Downloadable resources help in applying your knowledge to solve various problems.Quizzes help in testing your knowledge. In short, one can excel in math by taking this course.

Overview

Section 1: Session 1

Lecture 1 Introduction

Lecture 2 Q 1

Lecture 3 Q 2

Lecture 4 Q 3

Lecture 5 Q 4

Section 2: Session 2

Lecture 6 Introduction

Lecture 7 Q 1

Lecture 8 Q 2

Lecture 9 Q 3

Lecture 10 Q 4

Section 3: Session 3

Lecture 11 Introduction

Lecture 12 Q 1

Lecture 13 Q 2

Lecture 14 Q 3

Lecture 15 Q 4

Section 4: Session 4

Lecture 16 Introduction

Lecture 17 Theorem 1

Lecture 18 Theorem 2

Lecture 19 Theorem 3

Lecture 20 Q 1

Lecture 21 Q 2

Lecture 22 Q 3

Section 5: Session 5

Lecture 23 Introduction

Lecture 24 Q 1

Lecture 25 Q 2

Lecture 26 Q 3

Lecture 27 Q 4

Section 6: Session 6

Lecture 28 Introduction

Lecture 29 Q 1

Lecture 30 Q 2

Lecture 31 Q 3

Lecture 32 Q 4

Section 7: Session 7

Lecture 33 Introduction

Lecture 34 Q 1

Lecture 35 Q 2

Lecture 36 Q 3

Lecture 37 Q 4

Section 8: Session 8

Lecture 38 Introduction

Lecture 39 Q 1

Lecture 40 Q 2

Lecture 41 Q 3

Lecture 42 Q 4

Section 9: Session 9

Lecture 43 Introduction

Lecture 44 Q 1

Lecture 45 Q 2

Lecture 46 Q 3

Lecture 47 Q 4

Section 10: Exercise 6.1

Lecture 48 Q 1

Lecture 49 Q 2

Lecture 50 Q 3

Section 11: Exercise 6.2

Lecture 51 Q 1

Lecture 52 Q 2

Lecture 53 Q 3

Lecture 54 Q 4

Lecture 55 Q 5

Lecture 56 Q 6

Lecture 57 Q 7

Lecture 58 Q 8

Lecture 59 Q 9

Lecture 60 Q 10

Section 12: Exercise 6.3

Lecture 61 Q 1

Lecture 62 Q 2

Lecture 63 Q 3

Lecture 64 Q 4

Lecture 65 Q 5

Lecture 66 Q 6

Lecture 67 Q 7

Lecture 68 Q 8

Lecture 69 Q 9

Lecture 70 Q 10

Lecture 71 Q 11

Lecture 72 Q 12

Lecture 73 Q 13

Lecture 74 Q 14

Lecture 75 Q 15

Lecture 76 Q 16

Section 13: Exercise 6.4

Lecture 77 Q 1

Lecture 78 Q 2

Lecture 79 Q 3

Lecture 80 Q 4

Lecture 81 Q 5

Lecture 82 Q 6

Lecture 83 Q 7

Lecture 84 Q 8

Lecture 85 Q 9

Section 14: Exercise 6.5

Lecture 86 Q 1

Lecture 87 Q 2

Lecture 88 Q 3

Lecture 89 Q 4

Lecture 90 Q 5

Lecture 91 Q 6

Lecture 92 Q 7

Lecture 93 Q 8

Lecture 94 Q 9

Lecture 95 Q 10

Lecture 96 Q 11

Lecture 97 Q 12

Lecture 98 Q 13

Lecture 99 Q 14

Lecture 100 Q 15

Lecture 101 Q 16

Lecture 102 Q 17

Section 15: Exercise 6.6

Lecture 103 Q 1

Lecture 104 Q 2

Lecture 105 Q 3

Lecture 106 Q 4

Lecture 107 Q 5

Lecture 108 Q 6

Lecture 109 Q 7

Lecture 110 Q 8

Lecture 111 Q 9

Lecture 112 Q 10

This course has been designed for students of the Grade 10th CBSE, ICSE, SSC, GCSE, IGCSE, SAT, ACT, GRE, and other board-appearing students.,Students studying for the public or other competitive examinations,Home-school parents are looking for extra support with the fundamentals.,Anyone interested in revising or learning the basics of mathematics should.,Students in junior high and high school/secondary schools.,Anyone who wants to proficient mathematics and the Algebra – Arithmetic Progressions well.,Anyone who wants to study math for fun after taking a break from school.,It will also benefit schools who wish to run classes in the absence of a teacher and make learning fun for their students.,It will also benefit teachers and schools who wish to improve their teaching skills and make learning fun for their students.,For 11th, 9th, and 8th grade students, this will help as a bridge course.