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What else can I help you with?
Is square s rational symmetry?
is a square a rational symmetry? is a square a rational symmetry?
Does z have rotational symmetry but no line symmetry?
The letters H and Z have both line symmetry and rotational symmetry
Does a triangle have a line symmetry rotational symmetry or both?
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.
What is the difference between lines of symmetry and planes of symmetry?
Lines of symmetry are 2 dimensional. Planes of symmetry are 3D.
What is the difference between symmetry and approximate symmetry?
Approximate Symmetry is approximately symmetrical. Regular Symmetry is Symmetrical for sure.
Is square s rational symmetry?
is a square a rational symmetry? is a square a rational symmetry?
A line has how many rational symmetry?
None, since there is no such thing as rational symmetry.
How the order of rational symmetry in right angle?
Assuming the question is about ROTATIONAL symmetry rather than rational symmetry, the answer is none.
Does a square have rational symmetry?
if you mean rotational symmetry then yes, rotational symmetry of order 4
What letter has rational symmetry?
q
What shape has one line of symmetry but rational symmetry of order none?
triangle
What is the order of rational symmetry of an octagon?
ffg
How many rational symmetry does a regular triangle have?
none
Is a quarter moon shape rational symmetry?
yes
What shape has reflection and rational symmetry?
A square, a paralellogram, a trapezoid, a circle, a rectangle, a rhombus.
What shape has 3 sides a pair of equal sides and no rational symmetry?
The shape you're describing is an isosceles triangle. It has three sides, with two sides being equal in length, and the third side being different. An isosceles triangle typically does not have rational symmetry, as its symmetry is limited to a single axis of reflection through the vertex opposite the base.
What has the author Leonarda Burke written?
Leonarda Burke has written: 'On a case of the triangles in-and-circumscribed to a rational quartic curve with a line of symmetry' -- subject(s): Quartic Curves, Triangle
