This document defines and compares different types of quadrilaterals: parallelograms, rectangles, rhombuses, squares, trapezoids, isosceles trapezoids, and kites. A quadrilateral is a geometric shape with four sides, angles, and edges where the sum of all interior angles is 360 degrees. Each type of quadrilateral is then defined by properties of their sides, angles, and/or diagonals.

3. ->A QUADILATERAL IS A GEOMATERICAL
SHAPE WHICH HAS FOUR SIDES,ANGLES AND
EDGES.SUM OF ALL ITS ANGLES IS 360

4. 1) PARALLELOGRAM
2) RECTANGLE
3) RHOUMBUS
4) SQUARE
5) TRAPEZIUM
6) ISOSCALES TRAPEZIUM
7) KITE

5. 1. OPPOSITE SIDES ARE
PARALLEL TO EACH OTHER.
2. OPPOSITE SIDES ARE
CONGRUENT.
3. OPPOSITE ANGLES ARE
EQUAL.
4. ADJECENT ANGLES OF
PARALLELOGRAM ARE
SUPPLEMEMTRY.
5. DIGONALS OF
PARALLELOGRAM BISECTS
EACH OTHER AND ANGLES
OF PARALLOLEGRAM.


6. 1. ALL PROPERTIES
OF PARALLPGRAM
APPLIES ON
RECTANGLE.
2. ITS DIAGONALS
ARE EQUAL


7. 1. ALL SIDES OF
RHOMBUS ARE
EQUAL.
2. OPPOSITE ANGLES
ARE EQUAL.
3. ADJECENT ANGLES
ARE SUPPLEMENTRY
4. DIAGONALSARE
EQUAL
5. DIAGONALS
PERPENDICULAR
BISECTS EACH
OTHER


8. 1. ALL SIDES ARE
EQUAL.
2. ALL ANGLES ARE
90
3. DIAGONALS ARE
EQUAL
4. DIAGONALS
PERPENDICULAR
BISECTS EACH
OTHER


9. 1. ONE PAIR OF
OPPOSITE SIDES
ARE PARALLEL.
2. ADJECENT ANGLES
ARE
SUPPLEMENTRY.


10. 1. ONE PAIR OF
OPPOSITE SIDEES
ARE EQUAL
2. BASE ANGLES ARE
EQUAL
3. DIAGONALS ARE
EQUAL


11. 1. ADJECENT SIDES
OF KITE ARE
EQUAL
2. DIAGONALS OF
THE KITE FORM
RIGHT ANGLE
TRIANGLE AT
INTERSECTING
POINT
