Próblém Implement the three traversal (PreOrder. InOrder Postorder) algorithr complete tree (Implemented by an array). Hints : Complete tree with Subscript Range [1.n] Parent-Child relationship : Index i parent i/2, left child 2*i, right child 2*i+1 Justify a node is a leaf node 2*i>n Example of InOrder If root į in [1.n] Inorder traversal of left subtree of root i_ (a new tree with root subscript 2*i)
Próblém Implement the three traversal (PreOrder. InOrder Postorder) algorithr complete tree (Implemented by an array). Hints : Complete tree with Subscript Range [1.n] Parent-Child relationship : Index i parent i/2, left child 2*i, right child 2*i+1 Justify a node is a leaf node 2*i>n Example of InOrder If root į in [1.n] Inorder traversal of left subtree of root i_ (a new tree with root subscript 2*i)
Computer Networking: A Top-Down Approach (7th Edition)
7th Edition
ISBN:9780133594140
Author:James Kurose, Keith Ross
Publisher:James Kurose, Keith Ross
Chapter1: Computer Networks And The Internet
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![Problem : Implement the three traversal (PreOrder,
InOrder, PostOrder) algorithms of a
complete tree (Implemented by an array).
Hints :
Complete tree with Subscript Range [1.n]
Parent-Child relationship : Index i parent į/2, left child 2*i, right child 2*i+1
Justify a node is a leaf node 2*i>n
Example of InOrder
If root į in [1.n]
Inorder traversal of left subtree of root i (a new tree with root subscript 2*i)
Visit the node with the subscript i (print the value of array[i])
InOrder traversal of right subtree of root i (a new tree with root subscript 2*i+1)
InOrder(int* array, int root, the upper)
{
if (root<=upper)
{
InOrder(array,2*root, upper);
CQut<<array[root]<<"
InOrder(array, 2*root+1, upper);
}
}
Main()
{ _initialize the complete tree. //array[0..n]
Inorder(array, 1,n);
}](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F44cc53f6-ca4e-438d-b011-04106311e315%2F5902d6da-27df-4341-81e4-2f93fa271be0%2F90parim_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Problem : Implement the three traversal (PreOrder,
InOrder, PostOrder) algorithms of a
complete tree (Implemented by an array).
Hints :
Complete tree with Subscript Range [1.n]
Parent-Child relationship : Index i parent į/2, left child 2*i, right child 2*i+1
Justify a node is a leaf node 2*i>n
Example of InOrder
If root į in [1.n]
Inorder traversal of left subtree of root i (a new tree with root subscript 2*i)
Visit the node with the subscript i (print the value of array[i])
InOrder traversal of right subtree of root i (a new tree with root subscript 2*i+1)
InOrder(int* array, int root, the upper)
{
if (root<=upper)
{
InOrder(array,2*root, upper);
CQut<<array[root]<<"
InOrder(array, 2*root+1, upper);
}
}
Main()
{ _initialize the complete tree. //array[0..n]
Inorder(array, 1,n);
}
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