Let ABCD be an arbitrary quadrilateral. Let squares ABB1A2,BCC1B2,CDD1C2,DAA1D2 be constructed in the exterior of the quadrilateral. Furthermore, let AA1PA2 and CC1QC2 be parallelograms. For any arbitrary point P in the interior of ABCD, parallelograms RASC and RPTQ are constructed. Prove that these two parallelograms have two vertices in common. geometryparallelogramgeometry proposed