In Figure, `A E` bisects `/_C A D\ a n d\ /_B=/_Cdot` Prove that `A E||B C`

In Figure, A C=A E ,\ A B=A D\ a n d\ /_B A D=/_E A Cdot Prove that B C=D E

In Figure, it is given that A E=A D\ a n d\ B D=C Edot Prove that A E B\ ~= A D C

In Figure, if A B=A C\ a n d\ /_B=/_Cdot Prove that B Q=C P

In Figure, it is given that /_A=/_C\ a n d\ A B=B Cdot Prove that A B D\ ~= C B E

In Figure, it is given that A E=A D and B D=C Edot Prove that A E B~=A D C

In Figure, it is given that A B=C D\ a n d\ A D=B Cdot Prove that A D C~=C B A

In a \ A B C ,\ A D bisects /_A\ a n d\ /_C >/_Bdot Prove that /_A D B >\ /_A D C .

In Figure, A C=B C ,\ /_D C A=/_E C B\ a n d\ /_D B C=E A Cdot Prove that triangle D B C\ a n d\ E A C are congruent, and hence D C=E C\ a n d\ B D=A E

In Figure, A B=A C\ a n d\ D B=D Cdot\ Prove that /_A B D=/_A C D

In Figure, it is given that A E=A D and B D=C Edot Prove that triangleA E B~=triangleA D C