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Quadrilateral – The word ‘quad’ means four and the word ‘lateral’ means 
sides. 
- It is a figure bounded by four line segments such that 
no three of them are parallel to each other 
- It has four sides, vertices, and angles 
SOME IMPORTANT DEFINITIONS:- 
a) Adjacent sides- also known as consecutive sides 
- two sides of quadrilateral with common vertex 
b) Opposite sides- two sides of quadrilateral with no common end- point 
c) Adjacent angles- also known as consecutive angles 
- two angles of a quadrilateral with common arm 
d) Opposite angles- two angles of a quadrilateral with no common arm
Types of Quadrilaterals 
Trapezium Kite 
Rhombus Square 
Parallelogram Rectangle
Let us discuss about various kinds of quadrilaterals briefly:- 
TRAPEZIUM A quadrilateral with one pair of parallel sides 
ISOSCELES TRAPEZIUM  A trapezium with non parallel sides as equal 
TRAPEZIUM ISOSCELES TRAPEZIUM
PARALLELOGRAM  A quadrilateral with both pairs of opposite sides equal 
RHOMBUS  A parallelogram with all sides equal
RECTANGLE  A parallelogram whose each angle is right angle 
SQUARE  A rectangle with pair of adjacent sides equal
KITE  A quadrilateral with two pairs of equal adjacent sides and unequal 
opposite sides
Let us discuss about various types of quadrilaterals in detail !!! 
*RECTANGLE  opposite sides are parallel and equal 
 all angles are right angles 
 diagonals are equal 
 diagonals bisect each other 
*SQUARE  all sides are equal 
 all angles are right angles 
 opposite sides are parallel 
 diagonals are equal 
 diagonals bisect each other at right angles 
 diagonals are perpendicular to each other 
*RHOMBUS  opposite sides are parallel 
 all sides are equal 
 opposite angles are equal 
 diagonals bisect each other 
 diagonals are perpendicular to each other
*KITE two pairs of equal adjacent sides 
*PARALLELOGRAM  opposite sides are equal 
 opposite angles are equal 
 diagonals bisect each other 
 diagonals divide it into two congruent triangles 
 bisect of any two consecutive angles intersect at right 
angle 
 its angle bisectors form a rectangle 
*TRAPEZIUM  one pair of opposite sides are parallel 
(Isosceles Trapezium has non- parallel sides equal to each other)
ANGLE SUM PROPERTY OF A QUADRILATERAL 
This property states that sum of four angles of a quadrilateral is 360. 
A B 
C D 
PROOF: IN ABD and ACD sum of angles = 
180*+180*=360* [ angle sum property of a triangle ] 
Hence, proved.
THANK YOU 
BY- RADHIKA GUPTA

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Basics of Quadrilaterals

  • 1.
  • 2. Quadrilateral – The word ‘quad’ means four and the word ‘lateral’ means sides. - It is a figure bounded by four line segments such that no three of them are parallel to each other - It has four sides, vertices, and angles SOME IMPORTANT DEFINITIONS:- a) Adjacent sides- also known as consecutive sides - two sides of quadrilateral with common vertex b) Opposite sides- two sides of quadrilateral with no common end- point c) Adjacent angles- also known as consecutive angles - two angles of a quadrilateral with common arm d) Opposite angles- two angles of a quadrilateral with no common arm
  • 3. Types of Quadrilaterals Trapezium Kite Rhombus Square Parallelogram Rectangle
  • 4. Let us discuss about various kinds of quadrilaterals briefly:- TRAPEZIUM A quadrilateral with one pair of parallel sides ISOSCELES TRAPEZIUM  A trapezium with non parallel sides as equal TRAPEZIUM ISOSCELES TRAPEZIUM
  • 5. PARALLELOGRAM  A quadrilateral with both pairs of opposite sides equal RHOMBUS  A parallelogram with all sides equal
  • 6. RECTANGLE  A parallelogram whose each angle is right angle SQUARE  A rectangle with pair of adjacent sides equal
  • 7. KITE  A quadrilateral with two pairs of equal adjacent sides and unequal opposite sides
  • 8. Let us discuss about various types of quadrilaterals in detail !!! *RECTANGLE  opposite sides are parallel and equal  all angles are right angles  diagonals are equal  diagonals bisect each other *SQUARE  all sides are equal  all angles are right angles  opposite sides are parallel  diagonals are equal  diagonals bisect each other at right angles  diagonals are perpendicular to each other *RHOMBUS  opposite sides are parallel  all sides are equal  opposite angles are equal  diagonals bisect each other  diagonals are perpendicular to each other
  • 9. *KITE two pairs of equal adjacent sides *PARALLELOGRAM  opposite sides are equal  opposite angles are equal  diagonals bisect each other  diagonals divide it into two congruent triangles  bisect of any two consecutive angles intersect at right angle  its angle bisectors form a rectangle *TRAPEZIUM  one pair of opposite sides are parallel (Isosceles Trapezium has non- parallel sides equal to each other)
  • 10. ANGLE SUM PROPERTY OF A QUADRILATERAL This property states that sum of four angles of a quadrilateral is 360. A B C D PROOF: IN ABD and ACD sum of angles = 180*+180*=360* [ angle sum property of a triangle ] Hence, proved.
  • 11. THANK YOU BY- RADHIKA GUPTA