Do the diagonals of the rhombus above intersect each other?
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Do the diagonals of the rhombus above intersect each other?
In a rhombus, all sides are equal, and therefore it is a type of parallelogram. It follows that its diagonals indeed intersect each other (this is one of the properties of a parallelogram).
Therefore, the correct answer is answer A.
Yes
Look at the following rhombus:
Are the diagonals of the rhombus parallel?
A rhombus has four equal sides and opposite sides are parallel. If you see these properties, it's automatically a parallelogram too, which means diagonals must intersect!
Yes! In a rhombus, the diagonals not only intersect but they're also perpendicular (meet at 90° angles) and bisect each other at the center.
A square is a special type of rhombus where all angles are 90°. Both have intersecting diagonals, but only the square has four right angles.
Absolutely! All parallelograms (including rectangles, rhombuses, and squares) have diagonals that intersect at their center point. This is a fundamental property.
Look for visual clues: equal side lengths and parallel opposite sides. If you see these features, you can confidently say the diagonals intersect.
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