1. The maximum size of the array required to represent this tree is equal to 2n-1, where n being the numeber of levels.
In this case we have 4 levels, so 24-1 = 16-1 = 15. The maximum size of the array needed to represent this binary tree is 15.
2. BST = [\0, 3, \0, 8, 6, \0, 3, 6, -1, \0, 8, \0, \0, 14, 10, \0]
\0 = Null Value
-1 = root node
Explanation:
Theory: The name of the parent is written where the index is equal to the child.
e.g. If 9 and 11 are children of 10; then 10 is written at index values 9 and 11 of the array.
How to convert array to Binary Search Tree:
3. InOrder output of the BST is 1,3,4,6,7,8,10,13,14
Steps:
Consider the given binary search tree (BST). 1. What is the maximum size of the array...
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