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Do all quadrilaterals have at least one line of symmetry?

Not all 4 sided quadrilaterals have lines of symmetry.


Which quadrilaterals always have both line symmetry and rotational symmetry?

The quadrilaterals that always have both line symmetry and rotational symmetry are squares and rectangles. Squares have four lines of symmetry and rotational symmetry of order 4, while rectangles have two lines of symmetry and rotational symmetry of order 2. Other quadrilaterals, like rhombuses and parallelograms, may have one type of symmetry but not both. Thus, squares and rectangles are the only quadrilaterals that consistently possess both symmetries.


Does quadrilaterals have least 1 line of symmetry?

No.


What is a quadrilateral that has one line of symmetry?

There is no quadrilateralthat has 1 line of symmetry as quadrilaterals have to have at least 1 line of symmetry.


Which quadrilaterals have a diagonal that is also a line of symmetry?

A square


Which quadrilaterals always have line symmetry?

Kites (1), rectangles (2) and squares (4).


Which quadrilateral which has exactly one line of symmetry?

A quadrilateral that has exactly one line of symmetry is called a kite. In a kite, one diagonal acts as the line of symmetry, dividing the shape into two congruent triangles. The other diagonal of the kite is not a line of symmetry, as the two resulting triangles are not congruent. Kites are a specific type of quadrilateral with unique properties related to their symmetry and angles.


What quadrilaterals have symmetry?

square


Are all quadrilaterals symmetrical?

Not all 4 sided quadrilaterals have lines of symmetry although some of them do have lines of symmetry.


How many line of symmetry are there in an A?

One line of symmetry


What are quadrilaterals with 2lines of symmetry?

Parallelograms


Which quadrilateral sometimes has a line of symmetry but not all the time?

A trapezoid is a quadrilateral that sometimes has a line of symmetry but not always. A trapezoid can have a line of symmetry if it is an isosceles trapezoid, where the non-parallel sides are congruent. However, in a general trapezoid where the non-parallel sides are not equal in length, there is no line of symmetry. This distinction is important in understanding the properties of different types of quadrilaterals.