You are here
![[Maths] Which lengths 24, 26, 28 can be the sidelengths of a triangle? - Figure it out - Page 156](https://cdn.teachoo.com/99eea031-84e3-40f3-99c8-d9f1d220e922/slide17.jpg)
Question (g) - Figure it out - Page 156 - Chapter 7 Class 7 - A tale of three Intersecting Lines (Ganit Prakash)
Last updated at July 21, 2026 by Teachoo
Class 7 (Ganita Prakash 1, 2 & old NCERT)
Chapter 7 Class 7 - A tale of three Intersecting Lines (Ganit Prakash)
- Definition
- Constructing Equilateral Triangle
- Constructing a Triangle when its Sides are given
- Figure it out - Page 150, 151
- Are Triangles Possible for any Lengths?
- Figure it out - Page 154
- Visualising the Construction of Circles
-
Figure it out - Page 156
- Triangle Inequality & Construction of Circles
- Figure it out - Page 159
- Constructing Triangle when 2 Sides and the Included Angle are given
- Constructing Triangle when 2 Angles and the Included Side are given
- Do triangles always exist?
- Sum of angles of a triangle
- Angle Sum Property
- Exterior Angles
- Constructions Related to Altitudes of Triangles
- Figure it out - Page 170, 171
Transcript
Question (g) Which of the following lengths can be the sidelengths of a triangle? (g) 24, 26, 28 Here, Sum of smaller two sides = 24 + 26 = 50 And, Largest side = 28 Now, 50 > 28 This satisfies triangle inequality ∴ Triangle exists
