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In the figure below, ∠DEC ≅ DCE, ∠B ≅ ∠F, and segment DF is congruent to segment DB. Point C is the point of intersection between segment AG and segment BD, while point E is the point of intersection between segment AG and segment DF. The figure shows a polygon comprised of three triangles, ABC, DEC, and GFE. Prove ΔABC ≅ ΔGFE.
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given ∠DEC ≅ DCE, hence DC=CE aslo given DB=Df hence DB- DC =DF -CE BC =EF given ∠DEC ≅ DCE but <DCE = <ACB (vert. opposite angles) but ∠DEC = <GEF (vert. opposite angles) hence <ACB = <GEF now in ΔABC and ΔGFE. BC =EF (proved earlier) <ACB = <GEF (proved earlier) ∠B ≅ ∠F (given) hence ΔABC ≅ ΔGFE. (AAS congruency)
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