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in ∆ABC and ∆DEF,
i)edf=acb
ii)efd =cba(alternate angles)
bd=cf
or, bd+cd=cf+cd
iii)or, bc=df
therefore , ∆abc congruent to ∆def(by a.s.a)
ac=de(cpctc)
i)edf=acb
ii)efd =cba(alternate angles)
bd=cf
or, bd+cd=cf+cd
iii)or, bc=df
therefore , ∆abc congruent to ∆def(by a.s.a)
ac=de(cpctc)
Answered by
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In ACB and EDF
<ACB=<EDF( given)
<EFD= <CBA (alt angles since EF II AB and BF is the transversal)
ACB~ EFD
AC= DE ( CPST)
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