No, that statement is not true. Reflectional symmetry refers to a design that is identical on both sides of a central line, meaning it can be folded along that line and the two halves will match. The quality of maintaining characteristics when rotated about a point describes rotational symmetry, not reflectional symmetry.
all characteristics true
Actually, reflectional symmetry refers to a design's ability to be divided into two identical halves that are mirror images of each other along a line of symmetry. It does not involve rotation; instead, it is about flipping the design over the line. For a shape to exhibit reflectional symmetry, one side must be a mirror image of the other side.
Reflectional symmetry, also known as bilateral symmetry, occurs when a design can be divided into two identical halves that are mirror images of each other along a central axis. It is important to note that this type of symmetry is not about rotation; rather, it involves flipping or reflecting the design. For a design to possess reflectional symmetry, every point on one side must correspond exactly to a point on the opposite side. This quality is commonly found in nature, art, and architecture, enhancing visual balance and harmony.
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No. Objects can have reflective symmetry but no rotational symmetry.
False
All characteristics
Reflectional symmetry
True APEX
all characteristics true
Reflectional symmetry
False.
true
Actually, reflectional symmetry refers to a design's ability to be divided into two identical halves that are mirror images of each other along a line of symmetry. It does not involve rotation; instead, it is about flipping the design over the line. For a shape to exhibit reflectional symmetry, one side must be a mirror image of the other side.
t
false
true