in the adjoining figure, m-b-p, prove that Ab is parallel to pn. also find bm and bp
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Answer:
Step-by-step explanation:
1)Given that:
AB=DC
AB is parallel to DC
In ∆DCN and ∆BAP
AB=DC (given)
<DNC = <BPA (90° each)
< DCN = <BAP (alternate interior angle)
So, by AAS criterion of Congruency both the triangles ∆DCN and ∆BAP are congruent.
2) DN= BP ( by C.P.C.T)
AD= BC (opposite sides of parallelogram)
<DNA = <BPC (90°each)
So,by RHS criteria of congruency ∆DNA us congruent to ∆BPC
Hence AN= CP (by C.P.C.T)
Hope it helps you
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