The following code (studied in class) is part of the code for deleting a node from...

 

Transcribed Image Text:

The following code (studied in class) is part of the code for deleting a node from a binary search tree for the case where neither of the two sub-trees of the deleted node is empty. This code replaces the deleted item by the largest item in the left sub-tree. // Neither subtree is empty. Find largest element of left subtree Node largestParent toBeRemoved; Node largest - toBeRemoved.getleft(); while (largest.getRight () != null) { largest Parent largest; largest } toBeRemoved.setData if (largest Parent www { else (largest.getData()); toBeRemoved) -- largest getRight (); wwww largestParent.setLeft (largest.getLeft()); } largest Parent.setRight (largest.getLeft ()); } Modify this code so that it replaces the deleted item with the smallest item in the right sub-tree instead of replacing it with the largest item in the left sub-tree. Similar to the above code, your modified code should be iterative (using a loop) and not recursive. The following code (studied in class) is part of the code for deleting a node from a binary search tree for the case where neither of the two sub-trees of the deleted node is empty. This code replaces the deleted item by the largest item in the left sub-tree. // Neither subtree is empty. Find largest element of left subtree Node largestParent toBeRemoved; Node largest - toBeRemoved.getleft(); while (largest.getRight () != null) { largest Parent largest; largest } toBeRemoved.setData if (largest Parent www { else (largest.getData()); toBeRemoved) -- largest getRight (); wwww largestParent.setLeft (largest.getLeft()); } largest Parent.setRight (largest.getLeft ()); } Modify this code so that it replaces the deleted item with the smallest item in the right sub-tree instead of replacing it with the largest item in the left sub-tree. Similar to the above code, your modified code should be iterative (using a loop) and not recursive.

Answer rating: 100% (QA)

Heres the modified code to replace the deleted item with the smallest item in the right subtree ... View the full answer