Given a `binary tree`, ↵
↵
We have to `remove a single edge` and partition the tree into `two new trees` such that `difference of their diameters remains less than a given constant k`. ↵
↵
Please suggest me an approach of O(n) time complexity.
↵
We have to `remove a single edge` and partition the tree into `two new trees` such that `difference of their diameters remains less than a given constant k`. ↵
↵
Please suggest me an approach of O(n) time complexity.