yes, it in fact does. both!
reflective (aka reflection)
A hexagon can have rotational symmetry of order 1, 2, 3 or 6.
Rotational symmetry of order 2. Reflection symmetry about the perpendicular bisectors of the sides.
The letter T for example
both
yes, it in fact does. both!
it has both reflective and rotational symmetry
No.For example, a hexagon with equal angles and sides of lengths a,b,a,b,a,b has rotational symmetry of order 3, but it has no reflection symmetry.No.For example, a hexagon with equal angles and sides of lengths a,b,a,b,a,b has rotational symmetry of order 3, but it has no reflection symmetry.No.For example, a hexagon with equal angles and sides of lengths a,b,a,b,a,b has rotational symmetry of order 3, but it has no reflection symmetry.No.For example, a hexagon with equal angles and sides of lengths a,b,a,b,a,b has rotational symmetry of order 3, but it has no reflection symmetry.
reflective (aka reflection)
A hexagon can have rotational symmetry of order 1, 2, 3 or 6.
Rotational symmetry of order 2. Reflection symmetry about the perpendicular bisectors of the sides.
The letter T for example
rotation, reflection, translation, glide reflection
One type of symmetry is rotation. The second type of symmetry is translation. The third type of symmetry is reflection.
Six of each.
There are 4 types of symmetry, reflection, transition, glide reflection, and rotation. They all basically mean the same thing, except they are figured out differently.