Look at the parallelogram below:
If the diagonals cross at 90 degree angles at the center of the parallelogram.
Is this parallelogram considered a rhombus?
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Look at the parallelogram below:
If the diagonals cross at 90 degree angles at the center of the parallelogram.
Is this parallelogram considered a rhombus?
The parallelogram whose diagonals are perpendicular to each other (meaning the angle between them is ) is a rhombus, therefore the given parallelogram is a rhombus.
Therefore, the correct answer is answer A.
Yes.
Given the parallelogram:
Is this parallelogram a rhombus?
A rhombus has all equal sides and perpendicular diagonals, but corner angles can be any measure. A square is a special rhombus where all corner angles are also .
Yes! If a parallelogram has perpendicular diagonals, it must be a rhombus. This is a guaranteed property that always works both ways.
Look for the right angle symbol where diagonals cross, or check if the problem states they meet at . In this problem, it clearly says "90 degree angles at the center."
Only if it's a square! A regular rectangle has perpendicular sides but not perpendicular diagonals, so it's not a rhombus unless all sides are equal.
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