In the figure, if `BD bot AC and CE bot AB` , prove that
`(i) Delta AEC~ Delta ADB " " (ii) (CA)/(AB)=(CE)/(DB)`

In a DeltaABC,BD bot CA and CE bot BA , Prove that Delta ABD ~ DeltaACE .

In the following figure , AB = BC , AD bot BC and CE bot AB . prove that AD = CE

In Delta ABC, AB = BC , AD bot BC and CE bot AB , prove that AD = CE.

In the given figure, AB = AC and AD = AE. Prove that: BD = CE

In figure AB bot BC and DE bot AC. Prove that triangleABC ~ triangleAED .

In the given figure, DB bot BC, DE bot AB and AC bot BC . Prove that (BE)/(DE)=(AC)/(BC)

In the given figure : AB//FD, AC//GE and BD = CE, prove that : (i) BG = DF (ii) CF = EG

In Fig.4.104, if BD perp AC and CE perp AB prove that CE(CA)/(AB)=(CE)/(DB)

In the adjoining figure, AB=AC and BD=DC Prove that Delta ADB-=Delta ADC and hence show that (i) /_ADB-=/_ADC=90^(@) , (ii) /_BAD=/_CAD