in ∆ ABC, d is a point on side bc such d. if bd= 12cm.cd= 4cm then value of a (∆ACD) :A(∆ ABC)
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△ ABC and △ CAD
∠ABD=∠CAD (Given)
∠ACB=∠ACD (Common angle)
∠CAB=∠CDA (Third angle)
Hence, △ABC∼△DAC (AAA rule)
Ar.△BCAAr.△ACD=AB2AD2 (Ratio of areas of similar triangles is equal to ratio of square of corresponding sides)
Ar.△BCAAr.△ACD=5242
Ar.△BCAAr.△ACD=2516
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