May 2023 1 6 Report
Let ABC be a triangle inscribed in a circle Γ. And let the center of the circle Γ be O, such that ∠AOB + ∠BOC < 180°.
Now make three lines such that one is tangent to point A, another one is tangent to point B, and another one is tangent to point C. Tangent of point B and tangent of point A will meet at point P. Tangent of point B and tangent of point C will meet at point Q.

Prove that PAOB and BOCQ are both cyclic quadilaterals​

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