Yes it does
It has line symmetry (straight down the center) but not rotational symmetry.
Yes. Any equilateral shape can have both rotational and line symmetry.
A parallelogram does not have a line of symmetry that divides it into two congruent halves unless it is a special type of parallelogram, such as a rectangle or a rhombus. In general, a typical parallelogram has rotational symmetry but not reflective symmetry. Thus, it lacks a line of symmetry that can split it into mirrored halves.
Not all figures have both line symmetry and rotational symmetry. Line symmetry, or reflective symmetry, occurs when a figure can be divided into two identical halves along a line, while rotational symmetry exists when a figure can be rotated around a central point and still appear the same at certain angles. Some figures may have one type of symmetry without the other, and others may have neither. For instance, a rectangle has both types of symmetry, while a scalene triangle has neither.
A rectangle is a possible candidate, as is an ellipse.
Yes it does
The letters H and Z have both line symmetry and rotational symmetry
A shape does NOT need to have line symmetry in order to have rotational symmetry.For example, the letters N, Z and S can be rotated 180° to show symmetry, but none of these show line symmetry.When the folded part Line of Symmetry. Here I have folded a rectangle one way, and it didn't work.
It has line symmetry (straight down the center) but not rotational symmetry.
A line has rotational symmetry of order 2.
A line has 180 degrees rotational symmetry.
F has no symetry : line or 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.
Yes. Any equilateral shape can have both rotational and line symmetry.
Line symmetry.
A parallelogram does not have a line of symmetry that divides it into two congruent halves unless it is a special type of parallelogram, such as a rectangle or a rhombus. In general, a typical parallelogram has rotational symmetry but not reflective symmetry. Thus, it lacks a line of symmetry that can split it into mirrored halves.