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Triangles Class 10 PPT

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Chapter - 7
TRIANGLES
A closed figure formed by three intersecting lines is 
called a triangle .
A triangle has three sides, three angles and three 
vertices.
A
B
C
AB, BC, CA are the three sides, ?A, ?B, ? C are the three 
angles and A, B, C are three vertices.
Page 2


Chapter - 7
TRIANGLES
A closed figure formed by three intersecting lines is 
called a triangle .
A triangle has three sides, three angles and three 
vertices.
A
B
C
AB, BC, CA are the three sides, ?A, ?B, ? C are the three 
angles and A, B, C are three vertices.
Meaning of ‘congruent’
Equal in all respects or figures whose shapes and 
sizes are both the same
congruent figures
Page 3


Chapter - 7
TRIANGLES
A closed figure formed by three intersecting lines is 
called a triangle .
A triangle has three sides, three angles and three 
vertices.
A
B
C
AB, BC, CA are the three sides, ?A, ?B, ? C are the three 
angles and A, B, C are three vertices.
Meaning of ‘congruent’
Equal in all respects or figures whose shapes and 
sizes are both the same
congruent figures
Find congruent figures
Page 4


Chapter - 7
TRIANGLES
A closed figure formed by three intersecting lines is 
called a triangle .
A triangle has three sides, three angles and three 
vertices.
A
B
C
AB, BC, CA are the three sides, ?A, ?B, ? C are the three 
angles and A, B, C are three vertices.
Meaning of ‘congruent’
Equal in all respects or figures whose shapes and 
sizes are both the same
congruent figures
Find congruent figures Symbol of congruence
?
Note that in congruent triangles corresponding parts 
are equal and we write in short ‘CPCT’ for 
corresponding parts of congruent triangles.
Criteria for Congruence of Triangles
Page 5


Chapter - 7
TRIANGLES
A closed figure formed by three intersecting lines is 
called a triangle .
A triangle has three sides, three angles and three 
vertices.
A
B
C
AB, BC, CA are the three sides, ?A, ?B, ? C are the three 
angles and A, B, C are three vertices.
Meaning of ‘congruent’
Equal in all respects or figures whose shapes and 
sizes are both the same
congruent figures
Find congruent figures Symbol of congruence
?
Note that in congruent triangles corresponding parts 
are equal and we write in short ‘CPCT’ for 
corresponding parts of congruent triangles.
Criteria for Congruence of Triangles
1.  SAS congruence rule :-
Two triangles are congruent if two sides and the included 
angle of one triangle are equal to the sides and the 
included angle of the other triangle.
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FAQs on Triangles Class 10 PPT

1. What are the different types of triangles?
Ans. There are three main types of triangles based on their sides: scalene, isosceles, and equilateral. A scalene triangle has all three sides of different lengths, an isosceles triangle has two sides of equal length, and an equilateral triangle has all three sides of equal length.
2. How can we determine the type of triangle based on its angles?
Ans. Based on their angles, triangles can be classified as acute, obtuse, or right-angled. An acute triangle has all three angles less than 90 degrees, an obtuse triangle has one angle greater than 90 degrees, and a right-angled triangle has one angle equal to 90 degrees.
3. What is the Pythagorean theorem and how is it related to triangles?
Ans. The Pythagorean theorem states that in a right-angled triangle, the square of the length of the hypotenuse (the side opposite the right angle) is equal to the sum of the squares of the other two sides. It can be represented as a^2 + b^2 = c^2, where "a" and "b" are the lengths of the two sides and "c" is the length of the hypotenuse.
4. How can we calculate the area of a triangle?
Ans. The formula to calculate the area of a triangle is (base x height) / 2. The base is the length of the side on which the triangle stands, and the height is the perpendicular distance from the base to the opposite vertex.
5. Can all three angles of a triangle be equal to 60 degrees?
Ans. Yes, all three angles of a triangle can be equal to 60 degrees. Such a triangle is known as an equilateral triangle, and all its sides and angles are equal.
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