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Well a rhombus is sometimes and square. but a square is always a rhombus

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Q: Is a square a rhombus sometimes always or never?

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Always: that's what makes a rhombus a rhombus. A+ Homies

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Always. In fact, one method of proving a quadrilateral a rhombus is by first proving it a parallelogram, and then proving two consecutive sides congruent, diagonals bisecting verticies, etc.

Sometimes. Remember, in order for two polygons to be similar, their angles must be congruent, and their corresponding sides must be proportional. In a rhombus, it is always possible for the angles to differ.

A square does indeed fit the definition of a rhombus if you defined it as any parallelogram with equal sides. A rhombus can also be defined as a parallelogram with opposite equal acute angles and opposite equal obtuse angles, and four equal sides. This definition does not allow for a square.

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A rhombus is sometimes a square but a square is always a rhombus. A square is a rhombus with all angles equal to 90 degrees.

A rhombus does not have right angles. A square always has right angles.

Never, a rhombus is a parallelogram.

Rhombus Not a SquareIn a square, the sides are perpendicular. In a rhombus, they aren't. A rhombus is never a square.

a parallelogram will never ever be a rhombus

No, never. But it is always a rhombus.

sometimes, only if all sides are congruent

Always: that's what makes a rhombus a rhombus. A+ Homies

A rhombus is NEVER equiangular. If it were equiangular it would no longer be a rhombus but a square.

A parrallelogram always may * * * * * A parallelogram may sometimes be a rhombus.

A rhombus can be a square.

It is not true when a rhombus does not have any right angles. Here is an example when a rhombus is a square: Here is an example when a rhombus is not a square: Squares are quadrilaterals with 4 congruent sides and 4 right angles, and they also have two sets of parallel sides.

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