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It has 4 equal sides and opposite parallel sides but it is not a square

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Q: What are two properties of a rhombus?
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Related questions

What are the two properties of a rhombus?

A rhombus has four equal sides.It has two pairs of parallel sides.


Name two properties of a rhombus?

1. A rhombus has 4 sides. 2. All sides are equal.


What are the properties of rhombus?

A rhombus is a parallelogram and so has two pairs of parallel sides. All its sides are of the same length.


Can a rhombus and trapezoid be similar?

No. The two shapes have very distinct properties.


Is every parrellogram a rhombus?

No, a rhombus has specific properties


Can a triangle be a rhombus?

No, a triangle cannot be a rhombus. A triangle is a polygon with three sides, while a rhombus is a polygon with four sides of equal length. These two shapes have different properties and cannot be the same.


What shape does a rhombus and a trapezoid make?

A rhombus and a trapezoid do not make a specific shape together. They are two separate geometric shapes with different properties and characteristics.


Can a rectangle be also a rhombus?

Yes. There is a shape that has all the properties of a rectangle and all the properties of a rhombus at the same time. It is called a square.


What are the properties of rhombus and rectangle that square has?

Properties of rhombus that square has :- * All sides are equal. Properties of rectangle that square has :- *Each angle is 90 degree. *Diagonals are equal.


Are rectangles also rhombus?

Most rectangles are not rhombuses, but there is a shape that has all the properties of a rectangle and all the properties of a rhombus at the same time. It is called a square. A square is a special rectangle and a special rhombus.


What are three properties of a square?

rhombus,parallelogram


What is the properties of a rhombus and rectangle that square has?

A square shares the following properties with both, a rhombus and a rectangle: Four straight sides, Two pairs of opposite sides equal, Two pairs of opposite angles equal, Diagonals that bisect one another, Rotational symmetry of order 2. There are others that is shares with one but not the other.