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Yes they do as a matter of fact as you can see they go directly down so they have at least 1 line of symmetry.

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Q: Do kites have exactly one line of symmetry?
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Related questions

Exactly one line of symmetry?

kite


Is there a quadrilateral with exactly 1 line of symmetry?

Yes - some trapezoids can have one line of symmetry.


Does a rectangle have exactly one line of symmetry?

No, it has two.


Which triangle has exactly one line of symmetry?

Isosceles


What shape has exactly two pairs of equal sides and two equal angles and one line of symmetry?

The shape is called a "kite" - which fits well with the shape of a lot of the kites flown for fun.


What shape has exactly two pairs of equal side two equal angles and one line of symmetry?

The shape is called a "kite" - which fits well with the shape of a lot of the kites flown for fun.


Does an isosceles trapezoid have exactly one line of symmetry?

Yes


How you define line of symmetry?

Line symmetry is another name for reflection symmetry. One half is a reflection of the other half. The line of symmetry is the line where you could fold the image and have both halves match exactly.


Is there a triangle that has exactly one line of symmetry?

Yes and it is an isosceles triangle.


Which shape has a line of symmetry a isosceles triangle a rectangle or a trapezoid?

An isosceles triangle has exactly one line of symmetry, a rectangle has two. A trapezoid can have none or one.


What does one line of symmetry means?

If you had a circle and you halved it, exactly in the middle, then that line would be a line of symmetry! And it is the same with a square. If you halve it exactly in the middle then that would be called a line of symmetry! And then all the lines of symmetry in a square are down, across, diagonal from the left and then diagonal from the right! But in a circle there are LOTS of lines of symmetry!


What is the definition for a line symmetry?

The "Line of Symmetry" is the imaginary line where you could fold the image or shape and have both halves match exactly one half is a reflection of the other