1. Draw a schematic of an AVL tree such that a single remove operation could require Ω(logn) trinode restructurings (or rotations) from a leaf to the root in order to restore the height-balance property.2. Show that the nodes that become temporarily unbalanced in an AVL tree during an insertion may be nonconsecutive on the path from the newly inserted node to the root.
1. Draw a schematic of an AVL tree such that a single remove operation could require Ω(logn)…
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