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What figure has 4 lines of symmetry?
square
Which geometric figure has exactly 4 lines of symmetry?
A square
How do you tell if something has rotational symmetry?
A figure has rotational symmetry if you can turn it about a figure.
What is a rotatinal symmetry?
it is a figure that rotates around aline of symmetry
What is A figure with 4 sides and one line of symmetry that goes through 2 verticies?
a square
What figure has 4 lines of symmetry?
square
Which geometric figure has exactly 4 lines of symmetry?
A square
How many orders of symmetry does a rectangle have?
The rectangle's rotational symmetry is of order 2. A square's rotational symmetry is of order 4; the triangle has a symmetry of order 3. Rotational symmetry is the number of times a figure can be rotated and still look the same as the original figure.
How do you tell if something has rotational symmetry?
A figure has rotational symmetry if you can turn it about a figure.
If a figure has rotational symmetry does it have line symmetry?
yes
What figure has reflection symmetry and line symmetry?
square
How do you know if a figure has rotational symmetry?
A figure has rotational symmetry if it can be rotated by a certain angle (less than 360 degrees) and still looks the same. The number of times you can rotate the figure and have it look the same determines the order of rotational symmetry - a square has rotational symmetry of order 4, for example.
What is a figure that has point symmetry but not line symmetry?
The letters S and N have point symmetry but not line symmetry.
What geometric figure does not have a line of symmetry?
A parallelogram does not have a line of symmetry.
Is it true that a figure with no lines of symmetry have rotational symmetry?
yes
What is a rotatinal symmetry?
it is a figure that rotates around aline of symmetry
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)
