∠PQR = ∠PRQ, then prove that ∠PQS=∠PRT.In Fig. 6.15.
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Answered by
18
PRT = PQR + QPR (EXTERNAL ANGLE IS SUM OF TWO OPPOSITE INTERNAL ANGLES)
PQS = PRQ + QPR (EXTERNAL ANGLE IS SUM OF TWO OPPOSITE INTERNAL ANGLES)
NOW,
QPR = PRT - PQR
QPR = PQS - PRQ
NOW EQUATING BOTH WE GET,
PRT - PQR = PQS - PRQ
NOW WE HAVE BEEN GIVEN THAT PQR=PRQ
PRT = PQS
HENCE PROVED ..
Answered by
6
angle PQS=180-anglePQR...(1)
and angle PRT=180-PRQ=180-anglePQR....(2)(because anglePQR=anglePRQ)
from (1)and (2)
we can Wight that PQS=PRT
and angle PRT=180-PRQ=180-anglePQR....(2)(because anglePQR=anglePRQ)
from (1)and (2)
we can Wight that PQS=PRT
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