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with corners: rectangles and rhombi

without corners: ovals (ellipse)
The diagonals are the two lines of symmetry of any rhombus that is not a square.

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9y ago

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Related Questions

What figure has two lines of symmetry and two rotations of symmetry?

A rectangle is one of them


What is a quadrilateral that has exactly two lines of symmetry?

A four-sided quadrilateral having two lines of symmetry is a rectangle


Can you make a hexagon with exactly two lines of symmetry?

No, a regular hexagon has six lines of symmetry, and an irregular hexagon typically has fewer. To have exactly two lines of symmetry, the shape would need to be an asymmetric polygon, which isn't classified as a hexagon. Therefore, it's impossible to create a hexagon that has exactly two lines of symmetry.


How many lines of symmetry does this figure have?

To determine the number of lines of symmetry in a figure, you need to analyze its shape. A figure can have multiple lines of symmetry, such as vertical, horizontal, or diagonal lines, depending on its symmetry properties. For example, a circle has infinite lines of symmetry, while a rectangle has two. If you provide a specific figure, I can give a more precise answer.


Does a rectangle or square have exactly 2 lines of symmetry?

Technically, a square is a rectangle with four lines of symmetry. A non-square rectangle has exactly two lines of symmetry: the vertical and the horizontal.


Does every rectangle have exactly two lines of symmetry?

Yes, unless its a square, then there are four lines of symmetry.


What figure has two lines of symmetry and no corners?

An ellipse.


If it has exactly two lines of symmetry it must be a quadrilateral?

Not at all. There are an infinite number of figures that have two lines of symmetry. For a start, an ellipse.


Can you make a pentagon with exactly two lines of symmetry?

No. A pentagon can have 1 or 5 lines of symmetry.


Can a figure with two or more lines of symmetry can have rotational symmetry?

Yes. A circle has infinitely many lines of symmetry and it also has rotational symmetry of infinite order.


What is a counterexample of All rectangles have two lines of symmetry?

Since the statement does not say that they have exactly two lines of symmetry, I do not believe that there is a counter example.


What quadrilateral has exactly 2 lines of symmetry?

There are two quadrilaterals with 2 lines of symmetry. A rhombus and a rectangle (if they are not also a square)