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Are all quadrilaterals with 4 pairs of corresponding sides equal congruent -?

no because it dosent tell all the side lenghts


What quadrilaterals does not have two pairs of congruent and adjacent sides?

it cant be possible


What quadrilaterals do not have two pairs of congruent opposite sides?

A rhomboid and oblong


Which quadrilaterals have both pairs of opposite sides that are congruent?

A parallelogram if the two pairs are mutually congruent but all four sides are not. A rhombus if all four are.


What quadrilaterals opposite sides are congruent?

A parallelogram (and all its special cases) has two pairs of opposite sides that are congruent. An isosceles trapezium has one pair of congruent opposite sides. Selected irregular quadrilaterals can have a pair.


Two pairs of parallel sides and all angles congruent?

Two different quadrilaterals have two pairs of parallel sides and have all their angles congruent. They are the square and the rectangle.


Are polygons whose vertices can be paired so that corresponding angles are congruent and corresponding sides are proportional?

The fact that corresponding angles are congruent does not require corresponding sides to be proportional - except in the case of a triangle. For quadrilaterals, think of a square and rectangle.


What quadrilaterals have two pairs of congruent sides?

Parallelograms Rhombuses Rectangles Squares


Two quadrilaterals that have two pairs of parallel sides each In addition all four of the sides are congruent in both shapes?

The two quadrilaterals are squares.


What shapes have both pairs of opposite sides that are congruent?

Of the quadrilaterals: a square, a rectangle, a parallelogram and a rhombus


Which quadrilaterals always have 2 pairs of parallel sides and always have 4 congruent angle?

Square and rectangle.


Are Quadrilaterals similar if their corresponding angles are congruent and their corresponding sides are proportional?

Yes, quadrilaterals are similar if their corresponding angles are congruent and their corresponding sides are proportional. This is a direct application of the properties of similar figures in geometry, specifically the Angle-Angle (AA) similarity postulate and the Side-Side-Side (SSS) similarity criterion. When these conditions are met, the quadrilaterals not only have the same shape but can also be scaled versions of each other.