["In the given figure,"(AD)/(DB)=(AE)/(EC)" and "],[/_ADE=/_ACB" .Prove that "/_ABC" is an "],[" isosceles triangle."]

In the given figure, (AD)/(DB)=(AE)/(EC) and angle ADE=angle ACB . Prove that Delta ABC is an isosceles triangle.

In the figure, angle D = angle E " and " (AD)/(DB) = (AE)/(EC) , prove that BAC is an isosceles triangle.

In the figure, angle D = angle E and (AD)/(DB) = (AE)/(EC) , prove that Delta BAC is an isosceles triangle

In the adjoining figure, if in DeltaABC , (AD)/(DB)=(AE)/(EC) and if /_ADE=/_ACB , then write what type of triangle according to side DeltaABC is ?

In the given figure , if AB = BC , angle BAD = angle CAE then prove that triangle ADE is an isosceles triangle .

In the given figure, DE|\|BC , if (AD)/(DB)=3/2 and EC=3.6cm , then AE=

In Figure,/_BCD=/_ADC and /_ACB=/_BDA Prove that AD=BC and /_A=/_B

In the given figure, AD = AE and AD^2 = BD xx EC . Prove that : triangles ABD and CAE are similar.

In the given figure, DE||BC and (AD)/(DB)=2/3 if AE=3.7 cm , find EC.

In the given figure, DE||BC and (AD)/(DB)=2/3 if AE=3.7 cm , find EC.