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Related Questions

The diagonals of a bisect the opposite angles is what?

a rhombus


Do the diagonals of a parallelogram bisect its opposite angles?

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.


Do the diagonals of a rhombus always bisect the angles?

yes


In which of these figures will the diagonals not always bisect opposite angles a square rectangle or a rhombus?

The diagonals will not always bisect opposite angles in a rectangle.


Do the diagonals of a rhombus bisect the angles through which they pass?

Yes


What are the features of a rhombus?

A rhombus has several features. its diagonals will bisect its opposite angles, and the opposite angles will measure equally.


In which type of figures will the diagonals not always bisect opposite angles?

rhombus


Which quadrilaterals have diagonals that bisects each other?

A quadrilateral whose diagonals bisect each other at right angles is a rhombus. each other at right angles at M. So AB = AD and by the first test above ABCD is a rhombus. 'If the diagonals of a parallelogram are perpendicular, then it is a rhombus


Are the diagonals of a rhombus bisect each other?

The diagonals of a rhombus are perpendicular and intersect each other at right angles which is 90 degrees.


What quadrilateral can have no right angles and diagonals bisect each other?

Parallelogram and rhombus.


Is it true that diagonals bisect each other at right angles of a rhombus?

Yes


If the diagonals of a parallelogram bisects its 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.