$[6$:$42$ AM$,9/13/2024]$ HARI PRIYA: Let T be a binary tree with n nodes. It is realized with an implementation of the Binary

Tree ADT that has O$(1)$ running time for all methods except positions$()$ and elements$(),$ which have

O$($n$)$ running time. Give the pseudocode for a O$($n$)$ time algorithm that uses the methods of the

Binary Tree interface to visit the nodes of T by increasing values of the level numbering function p

given in Section $2\mathrm{.}3\mathrm{.}4.$ This traversal is known as the level order traversal. Assume the existence

of an O$(1)$ time visit$($v$)$ method $($it should get called once on each vertex of T during the execution of

your algorithm$)$

$[8$:$08$ AM$,9/13/2024]$ NIKK: