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Step-by-step explanation:
(i) AB=CD
(opposite sides of rectangle are equal)
(ii) angle BPA=angle DQC
(Each 90 [given BP and DQ is perpendicular to AC])
(iii)
It is given that in parallelogram ABCD, BP is perpendicular to AC and DQ is perpendicular to AC.
In ΔADQ and ΔCBP,
AD=CD (Opposite sides of a parallelogram)
∠DAQ=∠BCP and AD∣∣BC,AC (Transversal alternate angles)
∠DQA=∠BPC=900 (Given)
⸫ΔADQ=ΔCBP (SAA)
(iv)BP =DQ (By C.P.C.T.C)
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