yess. yes, indeed it does.
If you mean on opposite sides yes. There are 2 pairs of congruent angles.
They are never equal.
No, trapezoids are not rectangles. While both shapes have four sides, rectangles have opposite sides that are equal in length and all interior angles are right angles, whereas trapezoids have only one pair of opposite sides that are parallel.
Trapezoids actually have 5 angles (Including the straight angle).
Trapezoids and squares differ in several ways. Firstly, a square has four equal sides and four 90-degree angles, while a trapezoid has only one pair of parallel sides and two non-parallel sides. Additionally, the opposite sides of a square are parallel, while in a trapezoid, only one pair of sides is parallel. Lastly, all angles in a square are equal, whereas angles in a trapezoid can be different.
The trapezoids have 4 angles
Isosceles triangles have congruent base angles, meaning the angles opposite the equal sides are the same. Additionally, certain polygons, such as isosceles trapezoids, also have congruent base angles. In general, any shape with symmetrical properties may exhibit congruent angles, but isosceles triangles and isosceles trapezoids are the most common examples.
yes * * * * * Never. A parallelogram has two pairs of equal angles opposite one another. A trapezoid does not.
Yes. Those trapezoids with four right angles are called squares. Since in order to be a trapezoids, a shape must be a quadrilateral with with one set of parallel lines, and a square fits those requirements. In conclusion, the trapezoids that have four right angles are squares.
No
no because then it is not a trapezoid.
The most common quadrilaterals are squares, rectangles, parallelograms, rhombuses, and trapezoids. A square has four equal sides and right angles, while a rectangle has opposite sides equal and right angles. Parallelograms have opposite sides that are equal and parallel, rhombuses have all sides equal but angles can vary, and trapezoids have at least one pair of parallel sides. Each type has unique properties that distinguish them from one another.