Question
Answer:
:
It is given that
PSSQ = PTTR
So, ST||QR [By converse of Basic Proportionality Theorem]
∴, ∠PST=∠PQR (Corresponding Angles)
Also, it is given that
∠PST = ∠PRQ
So,∠PRQ =∠PQR
Therefore, PQ = PR (Sides opposite the equal angles)
i.e., ΔPQR is an isosceles triangle.
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:
It is given that
PSSQ = PTTR
So, ST||QR [By converse of Basic Proportionality Theorem]
∴, ∠PST=∠PQR (Corresponding Angles)
Also, it is given that
∠PST = ∠PRQ
So,∠PRQ =∠PQR
Therefore, PQ = PR (Sides opposite the equal angles)
i.e., ΔPQR is an isosceles triangle.
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