In the figure `/_AED=/_ABC,AD=3, DB=5,AE=4` then length of AC is ..

A

`2`

B

`6`

C

`8`

D

`12`

Verified by Experts

Similar Questions

Explore conceptually related problems

In the figure AB=AC angle BAD=30^(@) and AE=AD, then the value of x is

In the figure if AB=AC,/_BAD=30^@ and AE=AD, then x is equal to

In DeltaABC, D is point on side AB and E is a point on side AC such that /_ADE=/_ABC,AD=2,BD=3 and AE=3 , then what is the value of CE ?

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

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

In the adjoining figure,if AD is the bisector of /_A, what is AC?