If ` A B C\ ~= A C B ,` then ` A B C` is isosceles with `A B=A C` (b) `A B=B C` `A C=B C` (d) `Non e\ of\ t h e s e`

If A B C\ ~= A C B , then A B C is isosceles with (a) A B=A C (b) A B=B C (c) A C=B C (d) Non e\ of\ t h e s e

D ,\ E ,\ F are the mid-point of the sides B C ,\ C A\ a n d\ A B respectively of A B Cdot Then D E F is congruent to triangle. A B C (b) AEF (c) B F D ,\ C D E (d) A F E ,\ B F D ,\ C D E

B D and C E are bisectors of /_B and /_C of an isosceles A B C with A B=A Cdot Prove that B D=C Edot

D ,\ E ,\ F are the mid-point of the sides B C ,\ C A\ a n d\ A B respectively of /_\ A B C . Then D E F is congruent to triangle. (a)A B C (b) AEF (c) B F D ,\ C D E (d) A F E ,\ B F D ,\ C D E

In Figure, A B C is an isosceles triangle with A B=A C ,\ B D\ a n d\ C E are two medians of the triangle. Prove that B D=C E

B D\ a n d\ C E are bisectors of /_B\ a n d\ /_C of an isosceles A B C with A B=A C . Prove that B D=C E

In a A B C , D and E are points on A B and A C respectively such that D E||B C . If A D=2. 4 c m ,\ \ A E=3. 2 c m ,\ \ D E=2c m and B C=5c m , find B D and C E .

In a A B C , D and E are points on A B and A C respectively such that D E// B C . If A D=2. 4 c m ,\ \ A E=3. 2 c m ,\ \ D E=2c m and B C=5c m , find B D and C E .

In Figure, A D\ a n d\ B E are respectively altitudes of an isosceles triangle A B C with A C=B Cdot Prove that A E=B D