Class 7 Maths Chapter 6 Exercise 6.1 Pdf Notes NCERT Solutions

Class 7 Maths Chapter 6 The Triangles And Its Properties Exercise 6.1 pdf notes:-

Class 7 Maths Chapter 6 Exercise 6.1 Pdf Notes

Exercise 6.1 Class 7 maths Chapter 6 Pdf Notes:-

To see video Solution Of This Exercise Click Here

Ncert Solution for Class 7 Maths Chapter 6 The Triangles And Its Properties Exercise 6.1 Tips:

A triangle, you have seen, is a simple closed curve made of three line segments. It has three vertices, three sides and three angles.

You know how to classify triangles based on the (i) sides (ii) angles.
(i) Based on Sides: Scalene, Isosceles and Equilateral triangles.
(ii) Based on Angles: Acute-angled, Obtuse-angled and Right-angled triangles.


  1. Write the six elements (i.e., the 3 sides and the 3 angles) of ∆ABC.
  2. Write the:
    (i) Side opposite to the vertex Q of ∆PQR
    (ii) Angle opposite to the side LM of ∆LMN
    (iii) Vertex opposite to the side RT of ∆RST


  1. How many medians can a triangle have?
  2. Does a median lie wholly in the interior of the triangle? (If you think that this is not
    true, draw a figure to show such a case).

Make a triangular shaped cardboard ABC. Place it upright on a
table. How ‘tall’ is the triangle? The height is the distance from
vertex A to the base BC

From A to BC , you can think of many line segments. Which among them will represent its height?
The height is given by the line segment that starts from A,
comes straight down to BC, and is perpendicular to BC .
This line segment AL is an altitude of the triangle.
An altitude has one end point at a vertex of the triangle and
the other on the line containing the opposite side. Through each
vertex, an altitude can be drawn.


  1. How many altitudes can a triangle have?
  2. Will an altitude always lie in the interior of a triangle? If you think that this need not be
    true, draw a rough sketch to show such a case.
  3. Can you think of a triangle in which two altitudes of the triangle are two of its sides?
  4. Can the altitude and median be same for a triangle?

Do This

Take several cut-outs of
(i) an equilateral triangle (ii) an isosceles triangle and
(iii) a scalene triangle.
Find their altitudes and medians. Do you find anything special about them? Discuss it
with your friends.

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