In the figure RS=QT AND QS=RT.prove that PQ=PR.
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Given:- RS=QT
QS=RT
To prove :-PQ=PR
Proof :- RS=QT (Given)
QS=RT (Given)
RQ=RQ (Common)
So ΔRQT is congruent to ΔQRS
Therefore angle is TQR= angle SRQ (CPCT)
PQ=PR (sides opposite to equal angles are equal)
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Answered by
13
Answer:
Step-by-step explanation:
In tri. SRQ and tri. TRQ:
RS =QT [given]
RQ =RQ [common]
RT=SQ [given]
So tri. SRQ ~= tri TRQ (SSS)
an.SRQ =an.TQR. [cpct]
PR =PQ ( sides opp. to equal angles are equal)
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