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H, I, O, S, X, Z. l
as for the shapes
circle, square, rectangle, equilateral triangle, any regular polygon (pentagon, hexagon...)
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∙ 12y ago
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What shapes have 1 order of rotational symmetry?
Nothing has 1 order of rotational symmetry because in rotational symmetry 1 is none.
Which shapes have no rotational symmetry?
circle
What are 3 shapes that have rotation symmetry?
A circle, square, and a triangle all have rotational symmetry.
Which upper-case letter of the alphabet have rotational symmetry?
There are 10 letters in the alphabet that achieve rotational symmetry when displayed in their capital form. These letters: A, H, I, M, O, U, V, W, X, and Y.
What capital letters have line symmetry and rotational symmetry?
H,i,o,x
What figure has rotational symmetry but not line symmetry?
A nonrectangular parallelogram has rotational symmetry, but not line symmetry. Additionally, shapes such as the letters S, N, and Z can be rotated to show rotational symmetry, although they do not have line symmetry.
What kind of shapes don't ever have rotational symmetry?
Irregular shapes don't ever have rotational symmetry.
What shape has a rotational symmetry of order 1?
none shapes have 1 rotational symmetry because in rotational symmetry one is none
What shapes have 1 order of rotational symmetry?
Nothing has 1 order of rotational symmetry because in rotational symmetry 1 is none.
What shapes have rotational symmetry?
squares
What shapes has rotational symmetry?
A star
Which shapes have no rotational symmetry?
circle
Which shapes have rotational symmetry which is a quadrilateral?
squarerhombusdiamondrectangle
Does z have rotational symmetry but no line symmetry?
The letters H and Z have both line symmetry and rotational symmetry
Which uppercase letters in the alphabet have rotational symmetry?
H, I, O, and X have rotational symmetry.
What are 3 shapes that have rotation symmetry?
A circle, square, and a triangle all have rotational symmetry.
How many rotational symmetry does a cuboid has?
None normally because rotational symmetry is only applicable to 2 dimensional shapes such as polygons.
