Question:

The parallelogram circumscribing a circle is a:

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A parallelogram that can circumscribe a circle must be a rhombus, as it satisfies the property of having equal opposite sides.
Updated On: May 13, 2025
  • Square
  • Rectangle
  • Rhombus
  • Trapezium
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The Correct Option is C

Solution and Explanation


A parallelogram that circumscribes a circle is a rhombus. This is a property of a tangential quadrilateral, where the sum of the lengths of opposite sides is equal. In a rhombus, all sides are of equal length, and it can inscribe a circle inside it, making it a special case of a tangential quadrilateral. Thus, the correct answer is rhombus.
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