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Q: Which pair of quadrilaterals always have 90 degree angles?
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Related questions

Do all quadrilaterals have atleast 1 pair of matching angles?

Most times but not always as for example a trapezoid would be an exception unless it was an isosceles trapezoid


What quadrilaterals are similar but not congruent?

A pair of quadrilaterals, of any kind, will be similar if their sides are in some constant ratio - other than 1 - and their angles are the same.


Does all quadrilaterals have at least have one pair of matching angels?

not always


Exactly one pair of opposite angles are congruent what is this shape?

If this concerns quadrilaterals and the fact that the specified quadrilateral must ALWAYS have exactly one pair of opposite angles, then the shape is classified as a kite.* * *I'm in grade nine geometry classes. It's great fun. *slight sarcasm*


Does either pair of base angles of an isosceles trapezoid form a pair of congruent angles?

Always : )


Either pair of base angles of an isosceles trapezoid forms a pair of congruent angles.?

always


Either pair of base angles of an isosceles trapezoid forms a pair of congruent angles?

always.


Do two complementary angles always form a linear pair?

No, angles that form a linear pair are supplementary.


Does either pair of base angles of an isosceles trapezoid always form a pair of conguent angles?

Yes


What quadrilaterals could have a 45 vertex angle?

A quadrilateral that could have a 45-degree vertex angle is a kite. In a kite, the two pairs of adjacent sides are congruent, and one pair of opposite angles is congruent. Therefore, if one of the angles is 45 degrees, the opposite angle would also be 45 degrees. This makes a kite one of the quadrilaterals that could have a 45-degree vertex angle.


What is the common property of trapezoid's and quadrilaterals?

the sum of interior angles is 360 degrese and the trapezoid has 1 pair of parallel sides


Are supplementary angles always linear pair?

Supplementary angles are angles whose sum always equals 180 degrees.