O is any point in the interior of ∆ABC. Then, which of the following is true?
From the given question, we have
In ∆OAB, ∆OBC and ∆OCA we have:
OA + OB > AB
OB + OC > BC
And, OC + OA > AC
Adding all these, we get:
2 (OA + OB + OC) > (AB + BC + CA)
(OA + OB + OC >
∴ Option (C) is correct