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What else can I help you with?
Does a rectangle have both rotational and reflectional symmetry?
no because if you rotate a rectangle it is not the same
Reflectional symmetry is the quality a design has if it maintains all characteristics when it is rotated about a point lying in its plane is it true?
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.
Does a regular n-gon have n reflectional symmetries and n rotational symmetries?
Yes, a regular n-gon has n reflectional symmetries and n rotational symmetries. The n reflectional symmetries correspond to the lines of symmetry that can be drawn through each vertex and the midpoint of the opposite side. The n rotational symmetries arise from the ability to rotate the n-gon by multiples of ( \frac{360^\circ}{n} ), returning it to an equivalent position. Thus, both types of symmetry are equal to n.
Does a can have rotational symmetry or a line of symmetry?
Both.
What classification of triangle has both line symmetry and rotational symmetry?
Only an equilateral triangle has rotational symmetry.
Does a hexagon have both rotational and reflectional symmetry?
Yes it does. A regular hexagon will have both rotational and reflectional symmetry about its centre.
Is a rhombus rotational or reflectional symmetry?
both
Is a regular pentagon rotational or reflectional symmetry?
It has both because it has 5 lines of symmetry and rotational symmetry to the order of 5
Does a rectangle have both rotational and reflectional symmetry?
no because if you rotate a rectangle it is not the same
Describe the symmetry of an equilateral triangle?
an equilateral triangle has both reflectional and rotational symmetry. hope this helped:)
Reflectional symmetry is the quality a design has if it maintains all characteristics when it is rotated about a point lying in its plane is it true?
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.
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.
Does a can have rotational symmetry or a line of symmetry?
Both.
Does z have rotational symmetry but no line symmetry?
The letters H and Z have both line symmetry and rotational symmetry
What classification of triangle has both line symmetry and rotational symmetry?
Only an equilateral triangle has rotational symmetry.
What does f have rotational symmetry or line symmetry or both or neither?
F has no symetry : line or rotational symmetry
Can a shape have rotational symmetry and line symmetry?
Yes. Any equilateral shape can have both rotational and line symmetry.
