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Yes. An isosceles triangle, for example, is symmetric about the bisector of its odd angle but has no rotational symmetry.

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Wiki User

13y ago
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7mo ago

Yes, it is possible to have a shape that has a line of symmetry but does not have rotational symmetry. An example is the letter "K", which has a vertical line of symmetry but cannot be rotated to match its original orientation.

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Q: Can you have line of symmetry but not rotational symmetry?
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Related questions

Does z have rotational symmetry but no line symmetry?

The letters H and Z have both line symmetry and rotational symmetry


Does T have rotational symmetry and line symmetry?

It has line symmetry (straight down the center) but not rotational symmetry.


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parallelogram * * * * * A parallelogram does have rotational symmetry (order 2).


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Oh, dude, line symmetry is when you can fold a shape in half and both sides match up perfectly, like a beautiful butterfly. Point symmetry is basically when a shape looks the same even after you give it a little spin, like a merry-go-round that never gets dizzy. So, like, line symmetry is all about folding, and point symmetry is more about twirling.


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