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Because a rhombus which is rotated through 180 degrees will coincide with itself.

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9y ago

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Related Questions

Does a rhombus have rotational symmetry?

Yes, of order 2.


What is the symmetry in a rhombus?

There is reflective symmetry about each of the diagonals as well as rotational symmetry or order 2.


Is a rhombus symmetrical?

Yes a rhombus has 2 lines of symmetry. These lines of symmetry join its opposite corners.


How many rotational symmetry does a rhombus have?

It has rotational symmetry order 2. Its is also known as a diamond and is a special type of rectangle


Which shape has 2 lines of symmetry but no rotational symmetry?

A rhombus is one example.


How many rotational symmetry fold does a line have?

A line has rotational symmetry of order 2.


What is order of rotational symmetry for rhombus?

A rhombus has an order of rotational symmetry of 2. This means that it can be rotated by 180 degrees and still look the same, and it can also be rotated by 360 degrees, which brings it back to its original position. In essence, there are two distinct orientations in which a rhombus can appear identical during rotation.


What is the rotational symmetry of a rectangle?

It has rotational symmetry to the order of 2


What quadrilateral has no line of symmetry but has rotation symmetry?

A rhombus is a quadrilateral that has no line of symmetry but has rotation symmetry. Rotation symmetry means that the shape can be rotated by a certain degree and still look the same. In the case of a rhombus, it has rotational symmetry of order 2, meaning it can be rotated by 180 degrees and still appear unchanged.


What is the rotational symmetry of a parrallelogram?

A parallelogram has rotational symmetry of order 2.


What shape has order of rotational symmetry but no lines of symmetry?

no shape does! * * * * * Not true. A parallelogram has rotational symmetry of order 2, but no lines of symmetry.


What quadrilateral has no line of symmetry but has no rotational symmetry?

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