in∆XYZ seg xy≈segxz,YQ and seg.zp are the angle Bisector of angle and y angle z respectively angle x 28° then find angle YOZ
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In ∆PQR seg PM is a median. Angle bisectors of ∠PMQ and ∠PMR intersect side PQ and side PR in points X and Y respectively. Prove that XY || QR.
SOLUTION
In △PMQ, ray MX is bisector of △PMQ.
∴PXXQ=MQMP
.......... (I) theorem of angle bisector.
In △PMR, ray MY is bisector of△PMR.
∴PYYR=MRMP
.......... (II) theorem of angle bisector.
MPMQ=MPMR
......... M is the midpoint QR, hence MQ = MR.
∴PXXQ=PYYR
∴XY || QR .......... converse of basic proportionality theorem.
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