the side QR of triangle PQR is produce to a point S . if the bisector of /_ PQR and /_PRS meet at point T , then prove that /_QTR = 1\2 /_QPR
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Step-by-step explanation:
To prove: Angle QTR = ½ angle QPR
Let angle TRS = a
Angle PRQ = 180 – 2a
Let angle TQR = b
Therefore, angle PQT = b
In triangle QPR
Angle QPR = 2a – 2b = 2 (a – b)
Similarly, in triangle QTR
Angle QTR = a – b
Therefore, angle QTR = ½ angle QPR
Hence prove.
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