A rhombus.
Only if the parallelogram is in the form of a rhombus will its diagonals bisect each other at right angles
Suppose that the parallelogram is a rhombus (a parallelogram with equal sides). If we draw the diagonals, isosceles triangles are formed (where the median is also an angle bisector and perpendicular to the base). Since the diagonals of a parallelogram bisect each other, and the diagonals don't bisect the vertex angles where they are drawn, then the parallelogram is not a rhombus.
None but its diagonals are perpendicular lines intersecting each other at right angles.
A parallelogram
The 2 diagonals of a rhombus intersect each other at right angles which is 90 degrees.
No, the diagonals of a parallelogram do not necessarily bisect the angles. The diagonals of a parallelogram divide it into four congruent triangles, but they do not necessarily bisect the angles of those triangles.
Not for every parallelogram. Only for a rhombus (diamond) or square will the diagonals bisect the opposite angles they connect, and diagonals are perpendicular. In rectangles, the diagonals do not bisect the angles and are notperpendicular, but they do bisect each other.
No.
no
Kite* * * * *No. On two counts:Only one of the diagonals is bisected.They meet at right angles.The correct answer is a parallelogram.
No. If the diagonals of a parallelogram are congruent then it must be a rectangle (or square).
Only if the parallelogram is in the form of a rhombus will its diagonals bisect each other at right angles
If the diagonals of a parallelogram bisect its angles, then the parallelogram is a rhombus. In a rhombus, all sides are equal, and the diagonals not only bisect each other but also the angles at each vertex. This property distinguishes rhombuses from other types of parallelograms, such as rectangles and general parallelograms, where the diagonals do not necessarily bisect the angles. Thus, the statement implies a specific type of parallelogram.
A parallelogram.
A parallelogram is one of them.
Any kite or square.
Yes, a square is a special type of parallelogram. By definition, a parallelogram has opposite sides that are equal and parallel, and in a square, all four sides are equal. Additionally, a square has diagonals that are both congruent (equal in length) and perpendicular (intersecting at right angles), which further distinguishes it from other types of parallelograms.