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

In the given figure,if AB= AC, angle BAD=30^(@)and AE=AD, then x is equal to

In the given figure,if AB= AC, angle BAD=30^(@)and AE=AD, then x is equal to

In the given figure,if AB= AC, angle BAD=30^(@)and AE=AD, then x is equal to

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

In the figure,AB=AD and BC=DC( i) State three pairs of equal parts in /_ABC and /_ADC( ii) Is /_ABC~=/_ADC? Give reasons (iii) Does AC bisect /_BAD? Give reasons

If, in the figure above, AC=3, DB=4, and AB=14, then AE=

In the given figure AB=AC and AD=AE. Prove that (i) DeltaABD~=DeltaACE and (ii) BE=DC

In the figure below, DE || AC and DF || AE. Which of these is equal to (BF)/(FE) ?

In the figure, AC = AE, AB = AD and BAD = EAC. Show that BC = DE