In the figure, altitudes AD and CE of `Delta`ABC intersect each other at the point P. Show that:

(i) `DeltaABD ~ DeltaCBE`
(ii) `DeltaPDC ~ DeltaBEC`

In the figure given below altiudes AD and CE of DeltaABC intersect each other at the point P. Show that . DeltaABD ~ DeltaCBE

In the figure , altitudes AD and CE of DeltaABC intersect each other at the point P . Show that : DeltaAEP~DeltaCDP

In the figure given below altiudes AD and CE of DeltaABC intersect each other at the point P. Show that . DeltaAEP~DeltaCDP

In Figure altitudes AD and CE of DABC intersect each other at the point P. Show that:(i) DeltaA E P~ DeltaC D P (ii) DeltaA B D ~DeltaC B E (iii) DeltaA E P~ DeltaA D B (iv) DeltaP D C ~DeltaB E C

In the figure, two chords AB and CD intersect each other at the point P. Prove that : AP. PB = CP. DP

In the figure, two chords AB and CD intersect each other at the point P. Prove that : DeltaAPC ~ DeltaDPB

In Figure, two chords AB and CD intersect each other at the point P. Prove that: (i) DeltaA P C~ DeltaD P B (ii) A P*P B=C P*D P

In figure BD and CE intersect each other at the point P. Is DeltaPBC~DeltaPDE ? Why?

In the figure, chords AD and BC intersect each other at right angles at a point P. If /_DAB = 35^(@) , then /_ADC =

In the figure the bisectors of /_P and /_Q intersect to each other at a point R. Prove that /_PRQ=90^(@).