in triangle ABC the bisector of angle B meets AC at D . A line PQ parallel to AC meets AB , BC and BD at P ,Q and R respectively . show that PR*BQ = QR * BP.  please someone i need it fast

 In tringle BRQ and triangle BRP,

  angle B is an common angle....1

 angle R is also an common angle.......2

therefore,triangle BRQ is proportion to triangle BRP (AA congruence)

therefore,BQ/BP=QR/RP

                PR*BQ=QR*BP

         Proved............

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Ans
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in triangle abc, the bisectors of angle b intersects the side ac at d.  a line parallel to side ac intersects line segments ab, db and cb at points p,r.q respectively.  then, find ab x cq
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Theorem is _ the internal bisector of an angle of a triangle divides the opposite side internally in the ratio of the side containing angle

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the answer:

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