Example 14. In an equilateral triangle PQR, the side QR is trisected at S. prove that ![]()
Solution:-
Given:- In an equilateral
is trisected at S.
To Prove:-
Construction:-
is drawn
Proof:- QD = DR = QR/2 ------------(i)
![]()
Side QR is trisected at S(given)
![]()
In
is acute
| Subjects | Maths (Part-1) by Mr. M. P. Keshari |
| Chapter 1 | Linear Equations in Two Variables |
| Chapter 2 | HCF and LCM |
| Chapter 3 | Rational Expression |
| Chapter 4 | Quadratic Equations |
| Chapter 5 | Arithmetic Progressions |
| Chapter 6 | Instalments |
| Chapter 7 | Income Tax |
| Chapter 8 | Similar Triangles |