in the adjacent figure triangle abc is isoscles as AB=AC, BA and CA are produced to Q and P such that AQ=AP. show that PB=QC.
(hint: compare triangle APB and triangle AQC.)
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In triangle APB and triangle AQC,
i) BA = BC ( Given)
ii) AP = AQ (Given)
iii)Angle PAB = Angle QAC ( Vertically opposite angles)
Therefore,
Triangle APB = Triangle AQC ( SAS)
Therefore,
PB = QC ( CPCT) {Proved}
i) BA = BC ( Given)
ii) AP = AQ (Given)
iii)Angle PAB = Angle QAC ( Vertically opposite angles)
Therefore,
Triangle APB = Triangle AQC ( SAS)
Therefore,
PB = QC ( CPCT) {Proved}
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