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A square and a rhombus both have 4 congruent sides but their interior angles are different

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Q: Does a A rhombus has 4 congruent sides but a square does not always have 4 congruent sides?
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Related questions

Can you draw a rhombus with congruent sides and angles?

Sure ! -- The sides of every rhombus are always congruent. -- If you make the angles congruent, then you have a special kind of rhombus called a "square".


What is a parallelogram in which all sides are congruent?

A square or a rhombus. A rhombus does not have 4 congruent angles as a square does. It's always a rhombus. And, depending on the angles, it could also be a square. (This definition treats the square as a special case of the rhombus.)


Which two figures always have four congruent sides?

a square and a rhombus


What type of quadrilaterals always have four congruent sides?

They are a square and a rhombus


What is a quadrilateral with four congruent sides?

A square. Parallelogram * * * * * No. It is a rhombus and a square is a special case of a rhombus. A parallelogram does not have four congruent sides, but two pairs of sides that are congruent to one another.


What quadrilateral had opposite sides that are parallel and congruent?

A square, always, a rhombus, always, a parallelogram, always, and rectangles, always.


Is a parallelogram with two adjacent congruent sides always a rhombus?

No. It could be a Rectangle or a square...


Which quadrilaterals have all sides congruent and no sides perpendicular?

A rhombus has all sides congruent with no sides *necessarily* perpendicular. Normally a square is considered a kind of rhombus. So the answer would be "non-square rhombus."


What has 4 congruent sides?

A square or a rhombus.


Is every quadrilateral with four congruent sides of a square?

No because a rhombus has 4 congruent sides but it is not a square


Every quadrilateral with with four congruent sides is a square?

No because a rhombus has 4 congruent sides but it is not a square


Are adjacent sides of a rhombus always congruent?

Yes, it is one of the ways to prove a figure is a rhombus. If adjacent sides are congruent, then the figure is a rhombus.