In ΔABC shown below, AD⊥BC, BE⊥AC and AD=BE. Prove that AE=BD
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AB//line CD // line EF
CPA = triangle CQB
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In ∆AEB and ∆ABD,
Angle ADB = Angle BEA = 90°
AD=BD (Given)
AB=AB (Common)
By RHS rule,
∆AEB (congruent) ∆ABD
By CPCTC,
AE=BD.
Hence Proved.
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