## Rectangle

A rectangle is a square whose the opposite sides room equal and also parallel.

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All the angle of a rectangle are best angles. abdominal muscle = DC and also AD=BC A rectangle has two axes of line symmetry. It has rotational the opposite of stimulate 2 i.e. ½ rotate symmetry The diagonals that a rectangle space equal and also bisect every other. (Bisect way cuts in half) AC = BD.

OA=OB=OC=OD

## Square

A square is a one-of-a-kind rectangle. It is a rectangle v all its political parties equal.

### AB=BC=CD=DA

A square has 4 axes of line symmetry. It has actually rotational symmetry of stimulate 4 i.e. ¼ revolve symmetry The diagonals that a square (i) bisect the angles of the square. (ii) bisect each various other at appropriate angles. (iii) bisect the bsci-ch.orgrner angles.

## Kite A kite is a quadrilateral through one axis of line symmetry. It has no rotational symmetry.

A kite has two pairs of nearby sides equal. an turning back kite The diagonals overcome at appropriate angles, however do not bisect each other. ## Rhombus

A rhombus is a distinct kite with two axes of symmetry. It has actually rotational symmetry of order 2 i.e. ½ turn symmetry The diagonals the a rhombus bisect each other at appropriate angles. The diagonals of a rhombus bisect the bsci-ch.orgrner angles.

The opposite political parties of a rhombus room parallel. All the sides room equal, and also opposite angles room equal.

## Parallelogram

A parallel is a quadrilateral through no axis of line symmetry. It has actually rotational the opposite of stimulate 2 i.e. ½ revolve symmetry The opposite sides of a parallelogram space equal and parallel. The opposite angle of a parallelogram space equal.

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## Trapezium A trapezium has one pair the parallel sides. It has no rotational symmetry.An simple trapezium has no axis of line symmetry An isosceles trapezium has one axis of line symmetry