Shapes with rotational symmetry can be rotated around a central point and still appear the same at certain angles. Common examples include circles, squares, equilateral triangles, and regular polygons, which maintain their appearance when rotated by specific degrees (e.g., 90 degrees for a square or 120 degrees for an equilateral triangle). The order of rotational symmetry refers to how many times the shape matches its original position in one full rotation (360 degrees).
A kite does not have rotational symmetry.
There is no such thing. An axis (plural = axes) of symmetry (not symmerty) for any plane figure is a line which divides the figure into two shapes that are mirror images of one another.
A line has two fold rotational symetry.
circle
Nothing has 1 order of rotational symmetry because in rotational symmetry 1 is none.
A kite does not have rotational symmetry.
Irregular shapes don't ever have rotational symmetry.
Yes, of order 2.
No. But it does have rotational symmetry of order 2.
It has rotational symmetry of order greater than 2.
There is no such thing. An axis (plural = axes) of symmetry (not symmerty) for any plane figure is a line which divides the figure into two shapes that are mirror images of one another.
A line has two fold rotational symetry.
squares
A star
circle
Rotational symmetry is when you rotate an object n order to see it in the same shape but n different position somehow the shape might look different unless u turn the paper.
squarerhombusdiamondrectangle