[" the given figure,"/_1=/_2" and "(AC)/(BD)=(CB)/(CE)" ."],[" rove that "/_ACB sim/_DCE.]

In the given figure, angle 1 = angle 2 and (AC)/(BD)=(CB)/(CE) prove that Delta ACB~ Delta DCE .

In the adjoining figure if DE||BC , then (AB)/(BD)=(AC)/(CE) .

In the given figure , if (AB)/(AC)=(BD)/(CD) , then angleABD=

In the given figure, if (AB)/(AC)=(BD)/(CD) , then find the angleABD .

In the given figure, /_ACB= 90^(@)" and "CD bot AB . Prove that (BC^2)/(AC^2)=(BD)/(AD) .

In the given figure, prove that AC = BD .

In the given figure if AC = 9, find BD.

In the given figure, angle ACB=90^(@) and CD bot AB . Prove that CD^(2)=BD*AD

In the given figure,/_BAD=65^(@),/_ABD=70^(@),/_=45^(@)(i) Prove that AC is a diameter of the circle.(ii) Find /_ACB

In the given figure, if AB=AC, rove that BE=EC.