3. prove that the parallelogoun circumsepibing circle is a rhombusa
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To prove that the parallelogoun circumsepibing circle is a rhombusa.
A circle with centre O.
A parallelogram ABCD touching the circle at points P,Q,R and S.
- ABCD is a rhombus.
A rhombus is a parallelogram with all sides equal,
So, we have to prove all sides are equal.
In parallelogram ABCD,
AB - CD & AD - BC (Opposite sides of parallelogram are equal )
Hence Proved.
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