two right angled triangle abc and dbc are on the same hypotenuse bc side ac and bd meet at p prove that ap *pc=pd*bp
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In ∆APB & ∆DPC,
∠A = ∠D = 90°
∠APB = ∠DPC
[ vertically opposite angles]
∆APB ~ ∆DPC
[By AA Similarity Criterion ]
AP/DP = PB/ PC
[corresponding sides of similar triangles are proportional]
AP × PC = DP × PB
Hence, proved.
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