Not always. It depends where the line of symmetry is located.
A regular 6 sided hexagon has 6 lines of symmetry
Yes.
A regular hexagon with 6 equal sides will have 3 lines of symmetry
A hexagon need not have any lines of symmetry. Or, it can have just one line of symmetry. A regular hexagon has six lines of symmetry, including three along the lines bisecting the angles and three along the lines formed by bisecting the sides. A regular hexagon has a rotational order of 6.
both
A regular hexagon has a rotation symmetry of 60 degrees, meaning it can be rotated by multiples of 60 degrees and still look the same. This is because a regular hexagon has six equal sides and angles, allowing it to be rotated in increments of 60 degrees to align perfectly. In other words, there are six positions in which a regular hexagon can be rotated to before it repeats its original orientation.
A regular hexagon has six lines of symmetry.
Not always. It depends where the line of symmetry is located.
A regular 6 sided hexagon has 6 lines of symmetry
if it is a regular hexagon then it has 6 lines of symmetry
if it's a regular hexagon it has 6 lines of symmetry
Yes, because if a regular polygon is turned around a specific point (the angle of rotation) and matches up again, it has rotation symmetry. For example, a hexagon is a regular polygon with six sides. All sides are the same length and the same size. When you turn it around the angle of rotation, it matches with the next side. Therefore, all regular polygons have rotational symmetry. Hope this helps!
Both Rotational and Line Symmetry
The order of rotational symmetry for a shape is the number of times that it can be rotated so that it appears the same without rotation (e.g. if you rotate an equilateral triangle 60o clockwise it looks the same).For regular polygons, the order of rotational symmetry for the shape is the number of sides that it has. A hexagon has 6 sides so has order of rotational symmetry 6.
Yes.
Yes it does. A regular hexagon will have both rotational and reflectional symmetry about its centre.