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Are diagonals of any trapezoid are congruent?

Only the diagonals of isosceles trapezoids are congruent.


How diagonals are congruent?

If they are equally long such as the diagonals of rectangles and isosceles trapezoids.


What polygon has congruent diagonals?

Isosceles trapezoids, squares, and rectangles.


What quadrilateral does not always have congruent diagonals?

A quadrilateral that does not always have congruent diagonals is a trapezoid. In a trapezoid, which has at least one pair of parallel sides, the diagonals are generally not congruent unless it is an isosceles trapezoid. Other types of trapezoids can have diagonals of different lengths. Thus, congruent diagonals are not a defining characteristic of all trapezoids.


Are all trapezoids isosceles?

No. Most Trapezoids are not isosceles. The non parallel sides must be congruent to be isosceles.


Do trapezoids have congruent diagonals?

Not necessarily.


What is a trapezoid with congruent diagonals?

A trapezoid with congruent diagonals is an isosceles trapezoid.


Do trapezoids have two pairs of congruent sides?

Only when they are isosceles trapezoids.


In this isosceles trapeziod what is congruent to JG?

The diagonals of an isosceles trapezoid are congruent in lengths


Are all quadrilaterals with congruent diagonals parallelpgram?

No. An isosceles trapezium (isosceles triangle with its apex removed) would have congruent diagonals but it is not a parallelogram.


What is congruent diagonals each of which divides the figure into two congruent isosceles right triangles?

what is the congruent diagonals each of which divides the figure into two congruent isosceles right triangles


A trapezoid is isosceles if its legs are congruent?

Yes, a trapezoid is classified as isosceles if its non-parallel sides, known as the legs, are congruent in length. This property results in equal angles at each base of the trapezoid, creating symmetry. Additionally, the diagonals of an isosceles trapezoid are also congruent, further distinguishing it from other types of trapezoids.