13
Aug
Class 9 - TrianglesClass 9 math tutorials, Isosceles triangle theorem, math, mathemafia, NCERT, theorems on triangles, Triangles
Theorem 7.2: Angles opposite to equal sides of an isosceles triangle are equal.
Prerequisite
It is quite easy to prove this theorem and it’s been proved by two different ways in the above tutorial:
- Using angle bisector
- Using median
You must be aware of the basic congruence postulates (axioms) that are required to prove this theorem. Following is a very important conceptual video that you must watch to better understand the proof of this theorem.
Congruence v/s Similarity – Explanation of difference between Congruent v/s Similar with examples.
Chapter 7 – Triangles
This playlist covers all the questions, concepts, theorems and examples of chapter 7 (Triangles) of class 9, NCERT textbook. Click a thumbnail to watch the tutorial.
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Class 9 | Chapter 7 | Example 1 Explanation | NCERT| Congruent Triangles

Congruence v/s Similarity – Explanation of difference between Congruent and Similar with examples

Example 2 – Chapter 7 – Class 9 – Proof of the perpendicular bisector theorem

Class 9 | Chapter 7 | Theorem 7.1 Proof of ASA (Angle Side Angle) Congruence rule | NCERT Maths

Class 9 | Chapter 7 | Example 3 Explanation | NCERT| Congruent Triangles

Class 9 | Chapter 7 | Exercise 7.1, Question 1 Proof | NCERT| Congruent Triangles

Class 9 | Chapter 7 | Exercise 7.1, Question 2 Proof | NCERT| Congruent Triangles

Class 9 | Chapter 7 | Exercise 7.1, Question 3 Proof | NCERT| Congruent Triangles

Class 9 | Chapter 7 | Exercise 7.1, Question 4 Proof | NCERT| Congruent Triangles

Class 9 | Chapter 7 | Exercise 7.1, Question 5 Proof | NCERT| Congruent Triangles

Class 9 | Chapter 7 | Exercise 7.1, Question 6 Proof | NCERT| Congruent Triangles

Class 9 | Chapter 7 | Exercise 7.1, Question 7 Proof | NCERT| Congruent Triangles

Class 9 | Chapter 7 | Exercise 7.1, Question 8 Proof | NCERT| Congruent Triangles

Theorem 7.2, Chapter 7, Class 9 – Isosceles triangle theorem – Proof (by 2 different methods)

Theorem 7.3, Chapter 7, Class 9 – Proof | Converse of Isosceles triangle theorem

Class 9 | Chapter 7 | Example 4 Explanation | NCERT| Congruent Triangles

Class 9 | Chapter 7 | Example 5 Explanation | NCERT| Congruent Triangles

Class 9 | Chapter 7 | Example 6 Explanation | NCERT| Congruent Triangles

Class 9 | Chapter 7 | Exercise 7.2, Question 1 Proof | NCERT| Congruent Triangles

Class 9 | Chapter 7 | Exercise 7.2, Question 2 Proof | NCERT| Congruent Triangles

Class 9 | Chapter 7 | Exercise 7.2, Question 3 Proof | NCERT| Congruent Triangles

Class 9 | Chapter 7 | Exercise 7.2, Question 4 Proof | NCERT| Congruent Triangles

Class 9 | Chapter 7 | Exercise 7.2, Question 5 Proof | NCERT| Congruent Triangles

Class 9 | Chapter 7 | Exercise 7.2, Question 6 Proof | NCERT| Congruent Triangles

Class 9 | Chapter 7 | Exercise 7.2, Question 7 Proof | NCERT| Congruent Triangles

Class 9 | Chapter 7 | Exercise 7.2, Question 8 Proof | NCERT| Congruent Triangles

Class 9 | Chapter 7 | Theorem 7.4 Proof of SSS (Side Side Side) Congruence rule | NCERT Maths

Theorem 7.5, Chapter 7, Class 9 – RHS congruence rule | Theorem | Geometric Proof

Class 9 | Chapter 7 | Example 7 Explanation | NCERT| Congruent Triangles

Class 9 | Chapter 7 | Example 8 Explanation | NCERT| Congruent Triangles

Class 9 | Chapter 7 | Exercise 7.3, Question 1 Proof | NCERT| Congruent Triangles

Class 9 | Chapter 7 | Exercise 7.3, Question 2 Proof | NCERT| Congruent Triangles

Class 9 | Chapter 7 | Exercise 7.3, Question 3 Proof | NCERT| Congruent Triangles

Class 9 | Chapter 7 | Exercise 7.3, Question 4 Proof | NCERT| Congruent Triangles

Class 9 | Chapter 7 | Exercise 7.3, Question 5 Proof | NCERT| Congruent Triangles

Class 9 | Chapter 7 | Theorem 7.6 In a triangle, angle opposite to larger side is greater | NCERT

Class 9 | Chapter 7 | Theorem 7.7 In a triangle, side opposite to greater angle is longer | NCERT

Class 9 | Chapter 7 | Theorem 7.8 The sum of any two sides of a triangle is greater than third side

Equal Or Congruent ? Lines and Angles
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