In the given figure, PQR is an isosceles triangle with PQ = PR. S is a point on QR and T is a point
A
on QP produced such that OT - OR
prove that APQS - ATQR
SR
PR QS
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Answer:
Step-by-step explanation:
In the given figure, ΔPQR is an isosceles triangle.
Therefore, side QP ≅ PR
It has been given that
Since QP = PR
Therefore,
By the theorem of similar triangles, If two triangles are similar then the corresponding sides of the similar triangles will be in the same ratio.
Therefore, ΔPQS ~ ΔTQR, in which corresponding sides are QT and QP, QR and QS.
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