a) Construct a BST (show the steps) using the number list (assuming the BST is built...
a) Construct a BST (show the steps) using the number list (assuming the BST is built from left to right of this list): {51, 60, 30, 22, 65, 12, 51, 90, 43, 100}
b) Is the tree balanced? Why?
c) Show the output results (number list) of a pre-order traversal on the tree you just constructed
Homework Answers
a)
b)
no, tree is not balanced.
because height of left subtree at 60 is 0 but height at right subtree at 60 is 2
so, height difference is 2.
if height difference at at node is more than 1, then the tree is unbalanced
c)
12, 22, 43, 30, 51, 100, 90, 65, 60, 51
Add Answer to:
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Follow both algorithms. If the node has a left child
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Review the following BST and create the inorder, preorder and
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public class Main
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public static void main(String[] args) {
BinaryTree tree = new
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tree.root.left = new Node(2);
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tree.root.left.left = new Node(4);
tree.root.left.right = new Node(5);
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show all steps-python
Review the following BST and create the inorder, preorder and
postorder list.
Follow both algorithms. If the node has a left child
and a right child, 1) replace the node’s value with the largest
value
in the left subtree and delete that value’s node from the left
subtree.
Or 2) replace the node’s value with the smallest value in the
right subtree and delete that value’s node from the right
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Review the following BST and create the inorder, preorder and
postorder list.
Try to delete the value 17 and after deletion create the
inorder, preorder and postorder list.
Follow both algorithms. If the node has a left child
and a right child, 1) replace the node’s value with the largest
value
in the left subtree and delete that value’s node from the left
subtree.
Or 2) replace the node’s value with the smallest value in the
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show all steps-python
Review the following BST and create the inorder, preorder and
postorder list.
Try to delete the value 17 and after deletion create the
inorder, preorder and postorder list.
Follow both algorithms. If the node has a left child
and a right child, 1) replace the node’s value with the largest
value
in the left subtree and delete that value’s node from the left
subtree.
Or 2) replace the node’s value with the smallest value in the
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and thank you!
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