Abc is an isosceles triangle in which ab=ac and d is a point on ac
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Given:In ∆abc, ab=ac and d is a point on ac,such that bc=ac×ad.
=>bc/ad=ac/bc - [equation (1)]
Now,in ∆abc and ∆bdc,bc/cd=ac/bc
angle.c=angle.c (common)
=>∆abc~∆bdc ( by SAS rule)
=> ab/bd=bc/cd=ac/bc
(since ∆s are similar,corresponding sides are proportional)
=>ac/bc=bc/cd - [equation (2)]
from (1) and (2), we get
ac/bc=ac/bd
=>bc=bd.
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