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Q: Which quadrilaterals have diagonals that do not meet at 90 degrees?
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Related questions

What quadrilaterals have diagonals which are intersect?

A square, a rhombus and a kite have diagonals that intersect each other at 90 degrees.


What quadrilaterals have diagonals that bisect?

A square has two diagonals that bisect each other at 90 degrees


Which quadrilaterals have the property that the diagonals bisect each other?

Square, rhombus and a kite have diagonals that bisect each other at 90 degrees


What is a quadrilateral with unequal diagonals which meet at 90 degrees?

A kite.


What quadrilaterals have diagonal that bisect each other?

A parallelogram a rectangle a square and a rhombus


A quadrilateral with unequal diagonals which meet at 90 degrees?

im a pretty square


If a quadrilateral has the property that the diagonals are perpendicular and at least one of them is then the quadrilateral is a kite?

It can be but a square and a rhombus diagonals are also perpendicular and therefore intersect at 90 degrees and they too are both quadrilaterals.


How is a rhopmbus similar to a square?

They both have 4 equal sides They are both quadrilaterals They both have interior angle of 360 degrees Their diagonals bisect each other at 90 degrees


Do the diagonals in the hexagon meet at a right angle?

No, if they did the shape would be a square. The angle is more than 90 degrees.


Do the rectangles diagonals bisects at 90 degrees?

Bisect: Yes At 90 degrees: No


What are three attributes of a square?

The sides are equal The angle between adjacent sides is 90 degrees There are two diagonals The diagonals are equal in length The diagonals make 90 degrees with each other The diagonals make 45 degrees with the sides


The diagonals of a square are perpendicular Explain?

A square is a plane (flat) shape whose boundaries are four straight lines of equal length such that these lines meet, in pairs, at four points (vertices). At these vertices they form angles of 90 degrees. The diagonals of the square are straight lines joining opposite vertices. These diagonals meet one another. The given statement means that the angles formed at the crossing points of the diagonals measure 90 degrees.