In ∆ABC AB =12 BC=16 AC=20 if D is the midpoint of AC then length of BD
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(AB+BC+CA)/2=√(BCsq+ADsq)
so 48/2=√(16*16+AD*AD)
or 48*48/4=256+ADsq
so 576-256=AD^2
or 320 =AD sq
so AD=√320=17.888
AD sq - AB sq=BD sq
so 320-144=BDsq
or BD=√176
=13.266
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