The magnitude of rotational symmetry refers to the number of times an object can be rotated around a central point and still look the same within a full 360-degree rotation. For example, a shape with rotational symmetry of order 4 can be rotated 90 degrees four times before returning to its original orientation. This property is commonly seen in regular polygons, where the order of symmetry corresponds to the number of sides. In general, the greater the order of rotational symmetry, the more symmetrical the object appears.
No a Z doesn't have a rotational symmetry
A trapezoid has no rotational symmetry.
It has line symmetry (straight down the center) but not rotational symmetry.
It does have rotational symmetry of order three.
No A rectangle has rotational symmetry as well
A trapezium does not have rotational symmetry.
The letters H and Z have both line symmetry and rotational symmetry
It has 8lines of rotational symmetry
A trapezoid has no rotational symmetry.
Equilateral triangles have rotational symmetry.
It has rotational symmetry to the order of 2
No a Z doesn't have a rotational symmetry
A line has rotational symmetry of order 2.
It has line symmetry (straight down the center) but not rotational symmetry.
No A rectangle has rotational symmetry as well
It does have rotational symmetry of order three.
Nothing has 1 order of rotational symmetry because in rotational symmetry 1 is none.