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Hey!!!
Given that, AB=BP=8cm, AD=5cm, AC=10cm
(i) In ∆APQ, BC || PQ (Given)
B is the mid point of AP
=> By mid point theorem in a ∆,
C is also the mid point of AQ.
Hence, proved.
(ii) In Quadrilateral BCQP, BC || AD {Given}
DC || AB {Given}
Thus, BCQP is a || gm, as paris of opposite sides are parallel.
Thus, Perimeter(BCQP)= 2×(AB+AD)
=2×(8+5)=26cm.
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