Given: PQ = PR
m∠QPR = m∠SPK
m∠Q = m∠PRK Prove: PS = PK
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Answer:
in ΔPQR we have ,
PQ = PR
IN, ∠PRR = ∠PQR
180° - ∠PQR = 180° - ∠PQR
∠PQR = ∠PSQ ...........1
IN ΔPSQ = PRK
∠SPQ = ∠RPK
∠Q = ∠R IS GIVEN IN QUESTION SO,
∠SPQ = ∠RPQ
so, by ASA congruence we have ,
ΔPSQ = ΔPRK
So, PS = PK
hence prove..
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