PQ = PR and ∠Q = ∠R. Prove that ΔPQS≅ ΔPRT.
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shashikumar67:
thanx
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17
given:- PQ=PR
ANGLE Q = ANGLE R
IN ∆ PQS and ∆PRT
ANGLE P = ANGLE P (COMMON)
PQ =PR(GIVEN)
ANGLE Q = ANGLE R(GIVEN)
therefore,∆PQS~= ∆PRT(ASA)
ANGLE Q = ANGLE R
IN ∆ PQS and ∆PRT
ANGLE P = ANGLE P (COMMON)
PQ =PR(GIVEN)
ANGLE Q = ANGLE R(GIVEN)
therefore,∆PQS~= ∆PRT(ASA)
Answered by
6
In this question I used ASA criteria for congruence of triangle.
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