Not necessarily - the diagonals of a rhombus bisect each other (they are perpendicular bisectors of each other), but are not equal.
i think its a trapezoid...
A rectangle. Note: a square is a regular rectangle where all sides are equal; in this case not only are the diagonals equal and bisect each other, they also bisect perpendicularly, that is at 90o to each other.
A rhombus is a parallelogram with all 4 sides congruent. The diagonals bisect(split in have) the interior angles. The diagonals are perpendicular to each other.
An isosceles trapezoid, or any trapezoid, does not have diagonals that bisect each other.
No.
Yes, they do. Also, they are congruent to each other. * * * * * They do bisect each other but they are not congruent.
A rectangle is an example of a quadrilateral where the diagonals are congruent and bisect each other. However, a kite is a quadrilateral that can also have congruent diagonals, but they do not bisect each other. In a kite, one diagonal bisects the other at a right angle, while the other diagonal remains unequal in length. Therefore, while both shapes can have congruent diagonals, only the rectangle has diagonals that bisect each other.
The diagonals of a rectangle are congruent and they bisect each other.
No, the diagonals of a trapezoid do not necessarily bisect each other. Only in an isosceles trapezoid, where the two non-parallel sides are congruent, will the diagonals bisect each other. In a general trapezoid, the diagonals do not bisect each other.
Rectangle
square
a trapezoid
trapezoid
The diagonals of a parallelogram are congruent (equal in length) and bisect each other.
A trapezoid Trapezoid - 2 congruent diagonals that do not bisect each other. No right angles and has 1 pair of opposite parallel sides.
In a trapezoid, the diagonals do not generally bisect each other. Unlike parallelograms, where the diagonals always bisect each other, trapezoids have a different geometric property due to their unequal side lengths. The only exception is in an isosceles trapezoid, where the diagonals are congruent but still do not bisect each other at the midpoint.
parellelogram