If O is a point within triangle ABC, show that, AB+AC>OB+OC AB+BC+CA>

1.	If O is a point within triangle ABC, show that, AB+AC>OB+OC AB+BC+CA>OA+OB+OC OA+OB+OC>12(AB+BC+CA)
Answer» If $O$ is a point within triangle $A B C$ , show that, $A B + A C > O B + O C$ $A B + B C + C A > O A + O B + O C$ $O A + O B + O C > \frac{1}{2} (A B + B C + C A)$

If O is a point within triangle ABC, show that, AB+AC>OB+OC AB+BC+CA>OA+OB+OC OA+OB+OC>12(AB+BC+CA)

Answer»

If $O$ is a point within triangle $A B C$ , show that,