0
square
Wiki User
∙ 13y ago
Anonymous
rectangle
Add your answer:
Earn +20 pts
What figure has 4 symmetry?
The only shape that has 4 lines of symmetry is a square.
Which geometric figure has exactly 4 lines of symmetry?
A square
What is a figure with no symmetry lines?
a polygon
Is there 2 lines of symmetry or 4 lines of symmetry in a rectangle?
2 lines of symmetry
How many lines of rotation of symmetry does a square have?
Rotational symmetry refers to symmetry of the figure when it is rotated about a single point in the same plane. Lines of symmetry apply to reflections. You do not have lines of rotational symmetry.
What figure has 4 symmetry?
The only shape that has 4 lines of symmetry is a square.
Which geometric figure has exactly 4 lines of symmetry?
A square
What figure has two lines of symmetry?
Equilateral Triangles (3 lines of symmetry)Rectangles (at least 2 lines of symmetry)Squares (4 lines of symmetry)Rhombuses (at least 2 lines of symmetry)Any regular polygon (at least 5 lines of symmetry)
What is the greatest amount of lines of symmetry a figure can have that is known?
a circle has infiniti lines of symmetry
Which figure has exactly four lines of symmetry?
A square has exactly four lines of symmetry.
Is it true that a figure with no lines of symmetry have rotational symmetry?
yes
What is a figure with no symmetry lines?
a polygon
How many lines of symmetry does a square?
it has 4 lines of symmetry
Is there 2 lines of symmetry or 4 lines of symmetry in a rectangle?
2 lines of symmetry
What have 4 lines of symmetry?
a square can have 4 lines of symmetry or more
How many lines of symmetry does the figure below appear to have Of a heart?
If the figure is an image of a real heart, then there are no lines of symmetry. If it is an idealised heart, then 1.
How many lines of rotation of symmetry does a square have?
Rotational symmetry refers to symmetry of the figure when it is rotated about a single point in the same plane. Lines of symmetry apply to reflections. You do not have lines of rotational symmetry.
