In the following figure, if `AD = DE`. Prove that :
`AB+BC gt CE`

In the following figure, OA=OC and AB=BC . Prove that : AD=CD

In the following figure, DE||AC and DC||AP. Prove that : (BE)/(EC) = (BC)/(CP)

In the following figure, OA = OC and AB = BC. Prove that : (i) angle AOB = 90^(@) (ii) Delta AOD ~= Delta COD (iii) AD = CD

From the following figure, prove that : (i) AB gt BD (ii) AC gt CD (iii) AB+AC gt BC

In the following figure, OA=OC and AB=BC . Prove that : angleAOB=90^(@)

In the following figure, OA=OC and AB=BC . Prove that : DeltaAOD~=DeltaCOD

From the following figure, prove that : AB gt CD

In the following figure, AD and CE are medians of DeltaABC . DF is drawn parallel to CE. Prove that : EF = FB

In the following figure, AD and CE are medians of DeltaABC . DF is drawn parallel to CE. Prove that : AG : GD = 2:1 .

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