It has 20
both
Depends on what way you have it turned.but if its a certain way yes it does.
From the perspective of a symmetry group, a cube has 48 symmetries total. They include:24 rotational symmetries: the identity6 90° rotations about axes through the centers of opposite faces3 180° rotations about the same axes8 120° rotations about the space diagonals connecting opposite vertices6 180° rotations about axes through the centers of opposite edges24 reflection symmetries that involve one of the above rotations, followed (or, equivalently) preceded by the same reflection
5
It has 8 rotational symmetry.
I think 5
Yes, a regular n-gon has n reflectional symmetries and n rotational symmetries. The n reflectional symmetries correspond to the lines of symmetry that can be drawn through each vertex and the midpoint of the opposite side. The n rotational symmetries arise from the ability to rotate the n-gon by multiples of ( \frac{360^\circ}{n} ), returning it to an equivalent position. Thus, both types of symmetry are equal to n.
both
Depends on what way you have it turned.but if its a certain way yes it does.
Yes. A rhombus has a 180 degree rotational symmetry but no reflection symmetry.
The point group of a square is (D_{4h}). This group includes the symmetries of the square, which consist of rotations (90°, 180°, and 270°) and reflections (through the diagonals and the midpoints of the sides), as well as an inversion center. The presence of both rotational and reflectional symmetries characterizes it as a dihedral group with horizontal mirror symmetry.
Rhombus has an 180 degree rotational symmetry, but no reflectional symmetry. Ps. i roll for my black men
Infinitely many.
A sphere has one point of symmetry (at its very center) if one considers rotational symmetry in its three dimensions. If one is only considering reflectional symmetry, it would have an infinite number of lines of symmetry.
Reflectional only.Reflectional only.Reflectional only.Reflectional only.
2
From the perspective of a symmetry group, a cube has 48 symmetries total. They include:24 rotational symmetries: the identity6 90° rotations about axes through the centers of opposite faces3 180° rotations about the same axes8 120° rotations about the space diagonals connecting opposite vertices6 180° rotations about axes through the centers of opposite edges24 reflection symmetries that involve one of the above rotations, followed (or, equivalently) preceded by the same reflection