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hi!
in Δ AOB and Δ AOC :
OA=OC (DIAGONALS BISECT EACH OTHER )
OB=OB(COMMON SIDE)
∠AOB= ∠BOC (DIAGONALS BISECT EACH OTHER AT 90 DEGREE)
∴Δ AOB ≅ ΔBOC (S.A.S)
∴AB=AC (C.P.C.T)
SIMILARILY BY PROVING,Δ AOD ≅ ΔDOC AND Δ CD ≅ Δ AOD WE GET:
BC=CD AND CD=DA
∴AB=BC=CD=DA
i.e., ABCD IS A RHOMBUS
∴ HENCE PROVED
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