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In the given figure, AL is parallel to DC and E Is mid point of BC. Show that triangle EBL Is congruent to triangle ECD. |
Answer» From the adjacent figure AL // CD and E is the midpoint of BC. i.e., BE = EC from ΔBEL & ΔCED. ∠B = ∠C [ ∵ Alternate interior angles] ∠DEC = ∠BEL [ ∵ vertically opposite, angles] ∴ By A.S.A rule Δ EBL ≅ Δ ECD. |
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