3 of each
Only an equilateral triangle has rotational symmetry.
Yes. Any equilateral shape can have both rotational and line symmetry.
Both.
Yes, both triangles and squares have lines of symmetry and rotational symmetry. An equilateral triangle has three lines of symmetry and a rotational symmetry of order 3, meaning it can be rotated by 120 degrees and still look the same. A square has four lines of symmetry and a rotational symmetry of order 4, allowing it to be rotated by 90 degrees and still appear unchanged. Other types of triangles and quadrilaterals may have different numbers of symmetries based on their specific shapes.
The heart does have both symmetries. it can be split through the middle and rotated 4 times to make rotational symmetry
An equilateral triangle has both line symmetry and rotational symmetry. A non-equilateral isosceles triangle has line symmetry but not rotational symmetry. A scalene triangle has neither kind of symmetry.
Only an equilateral triangle has rotational symmetry.
Yes. Any equilateral shape can have both rotational and line symmetry.
an equilateral triangle has both reflectional and rotational symmetry. hope this helped:)
Both.
The letters H and Z have both line symmetry and rotational symmetry
F has no symetry : line or rotational symmetry
Yes it does. A regular hexagon will have both rotational and reflectional symmetry about its centre.
It has both because it has 5 lines of symmetry and rotational symmetry to the order of 5
The heart does have both symmetries. it can be split through the middle and rotated 4 times to make rotational symmetry
The quadrilaterals that always have both line symmetry and rotational symmetry are squares and rectangles. Squares have four lines of symmetry and rotational symmetry of order 4, while rectangles have two lines of symmetry and rotational symmetry of order 2. Other quadrilaterals, like rhombuses and parallelograms, may have one type of symmetry but not both. Thus, squares and rectangles are the only quadrilaterals that consistently possess both symmetries.
it has both reflective and rotational symmetry