## Rectangle

A rectangle is a square whose opposite sides space equal and parallel.

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All the angles of a rectangle are appropriate angles.  A rectangle has two axes of line symmetry. It has rotational symmetry of bespeak 2 i.e. ½ turn symmetry The diagonals that a rectangle are equal and also bisect each other. (Bisect method 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 sides equal.

### AB=BC=CD=DA

A square has 4 axes of heat symmetry. It has actually rotational symmetry of bespeak 4 i.e. ¼ rotate symmetry The diagonals of a square (i) bisect the angle of the square. (ii) bisect each various other at right angles. (iii) bisect the edge angles.

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

A kite has actually two pairs of adjacent sides equal. an inverted kite The diagonals cross at best angles, yet do no bisect each other. ## Rhombus

A rhombus is a distinct kite through two axes that symmetry. It has actually rotational symmetry of bespeak 2 i.e. ½ rotate symmetry The diagonals that a rhombus bisect each various other at ideal angles. The diagonals that a rhombus bisect the yellowcomic.comrner angles.

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

## Parallelogram

A parallel is a quadrilateral v no axis of heat symmetry. It has rotational the opposite of bespeak 2 i.e. ½ turn symmetry The opposite political parties of a parallelogram room equal and parallel. The opposite angles of a parallelogram are equal.

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