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The sum of the interior angles of a quadrilateral is 360 degrees.

If three of the angles are right angles, that is, of 90 degrees each, the the fourth must be 90 degrees.

So you can have a quadrilateral with three right angles but its fourth angle will also be a right angle. So exactly 3 right angles is not possible.

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Q: Can you draw a quadrilateral that has three right angles?
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Continue Learning about Other Math

What is a Quadrilateral with two sets of parallel sides?

It is a parallelogramIf one of the angles is a right angle (then they all are) and the quadrilateral is a rectangle.If both pairs of sides are equal in length (but none of the angles is a right angle) the quadrilateral is a rhombus.If the sides are equal and one of the angles is a right angle, the quadrilateral is a square.


How do you draw a quadrilateral with three internal acute angles and one reflex angle?

A bit like a chevron or an arrowhead.


Can you draw a quadrilateral with no parallel lines and one right angel?

Yes. Not here, of course, but it can be done. Draw a right angle. Draw two more lines from those end points at acute angles that connect in the middle. It will look something like a chevron, a "V" shape.


Draw equiangular quadrilateral that is not regular?

An equiangular quadrilateral is a four-sided figure with all angles equal. To draw an equiangular quadrilateral that is not regular, you would need to create a shape where all four angles are equal but the side lengths are not necessarily equal. One way to do this is to draw a square and then elongate one pair of opposite sides while keeping all angles at 90 degrees. This will result in a shape that has equal angles but different side lengths, making it an equiangular quadrilateral that is not regular.


Can you draw a square that is not a rhombus?

Squares are special cases of rhombuses, ones in which all the internal angles are the same (90°). So no, you cannot draw a square that is not a rhombus. It's a bit like trying to draw a square that is not a quadrilateral. Squares are special cases of quadrilaterals.