In AABC, the perpendicular from A on BC meets BC
at D such that BD = 7cm and DC = 12 cm. Find the
ratio of the areas of the triangles ABD and ADC.
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Answer:
In ∆ABD and ∆ADC
angle D = angle D. (90°)
BD = DC (AC bisects BC)
therefore ∆ABD ≈ ∆ADC
BD²/DC² = Ar. of ∆ABD/Ar. of ∆ADC
7²/12²
49/144
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