In the given figures T and M are two points inside a parallelogram PQRS
such that PT = MR and PT || MR. Then, using congruence of triangle prove that
i) PTR = RMP
ii) RT || PM and RT=PM
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Answer:
As, PT=MR and PT||MR
Therefore, PTRM is a parallelogram.
i) In triangle PTR and triangle RMP
PT=MR (Given)
MP=TR (As PTRM is a parallelogram)
PR=PR (Common)
Therefore, triangle PTR =~ triangle RMP
ii)RT||PM and RT=PM because PTRM is a parallelogram.
Hope it is clear...
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