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A rhombus is a tetragon (or quadrilateral, what ever you want to call it) has two sets of parallel lines, all which are the same length.

A square fits the above description, therefore, a square is a rhombus. For a two dimentional object to be square, it must fit the descriptions for the rhombus as well as have 4 right angles.

Another contributor conjectures:

In order to prove a given rhombus a square, I think

it's sufficient to show that it has one right angle.

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Q: What is the different between a square and rhombus?

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Yes, a square is a rhombus, but a rhombus is not a square. Yes, a rhombus has four sides of equal length. A square is a rhombus with four right angles.

a square is straight and a rhombus is tilted

A square has all right angles, whereas a rhombus does not.

A rhombus has no right angles

A square is a rhombus whose angles are all 90 degrees.

two sides of a rhombus are slanted /"_"/ kind of like that

A square is well a square while a rhombus is a square on one of the corners (a square diamond)

A rhombus may be a square or just a rhombus (a rhombus is merely called a rhombus when there are no 90 degree angles).

A rhombus is a(n) equilateral parallelogram. A square is forming a right angle.

A rhombus is a tetragon (or quadrilateral, what ever you want to call it) has two sets of parallel lines, all which are the same length. A square fits the above description, therefore, a square is a rhombus. For a two dimentional object to be square, it must fit the descriptions for the rhombus as well as have 4 right angles.

A square is always a rhombus, but a rhombus is notalways a square.

A square is always a rhombus, but a rhombus is notalways a square.

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