Parallelograms - including special cases.
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.
A quadrilateral with a rotational symmetry of order 4 is one that can be rotated 90 degrees, 180 degrees,270 degrees, and 360 degrees onto itself. The most common examples of such quadrilaterals are the square and the rhombus. In these shapes, each rotation results in the same appearance, demonstrating their high degree of symmetry.
Nothing has 1 order of rotational symmetry because in rotational symmetry 1 is none.
It does have rotational symmetry of order three.
A parallelogram has rotational symmetry of order 2.
A line has rotational symmetry of order 2.
Nothing has 1 order of rotational symmetry because in rotational symmetry 1 is none.
It has rotational symmetry to the order of 2
If it is a regular octagon then it has rotational symmetry to the order of 8
It does have rotational symmetry of order three.
A parallelogram has rotational symmetry of order 2.
no shape does! * * * * * Not true. A parallelogram has rotational symmetry of order 2, but no lines of symmetry.
if you mean rotational symmetry then yes, rotational symmetry of order 4
parallelogram * * * * * A parallelogram does have rotational symmetry (order 2).
Rotational symmetry of order 1.
It has 1 order of rotational symmetry.
none shapes have 1 rotational symmetry because in rotational symmetry one is none