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Question

In the figure,
QRQS=QTPR and
1=2.
Show that ΔPQSΔTQR.

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Solution

In ΔPQR,PQR=PRQ (Given)

PQ=PR...(i) (sides opposite to equal angles are equal)

Given, QRQS=QTPR

Using (i), we get
QRQS=QTQP...(ii)

In ΔPQS and ΔTQR,
QRQS=QTQP [using (ii)]

Q=Q (Common)

ΔPQSΔTQR [SAS similarity criterion]

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