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Q: How many leaf nodes are present in a binary tree having a depth of H?
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Count the number of nodes of a binary tree having depth n?

Use the following formula: (2^n)-1. E.g., if the depth is 3, the number of nodes is (2^3)-1 = 8-1 = 7. Note that 7 is the maximum number of nodes, not the actual number of nodes. To count the actual nodes you must traverse the tree, updating an accumulator as you go.


What is the minimum number of nodes in a binary tree of depth k?

if u assign a 0th level to root of binary tree then,the minimum no. of nodes for depth K is k+1.


If a binary tree it have 18 nodes what is the minimum depth of the tree?

3


What is the minimum number of nodes in a full binary tree with depth 3?

A full binary tree of depth 3 has at least 4 nodes. That is; 1 root, 2 children and at least 1 grandchild. The maximum is 7 nodes (4 grandchildren).


What is the difference between strictly binary tree and complete binary tree?

Complete Binary tree: -All leaf nodes are found at the tree depth level -All nodes(non-leaf) have two children Strictly Binary tree: -Nodes can have 0 or 2 children


What is the difference between extended binary tree and complete binary tree?

Complete Binary tree: All leaf nodes are found at the tree depth level and All non-leaf nodes have two children. Extended Binary tree: Nodes can have either 0 or 2 children.


What is the maximal of nodes in binary tree of depth D?

2^(d+1) - 1


Minimum number of nodes in a full binary tree with depth 3?

8


Minimum height of a binary tree having 1000 nodes?

11


Write a program in C programming language to list the nodes of a binary tree in the following way List the root then nodes at depth 1 followed by nodes at depth 2 and so on?

tell me , how we create a username & password for many users in c language.


How many nodes are there in the binary tree of depth 1 has?

If you consider also the starting point, then 3. Otherwise, 2.


What is the depth D of complete binary tree with N nodes?

In order for a binary tree with N nodes to be complete, N has to be related to the depth D of the tree by the relation N = 2D - 1. This means that only certain values of N constitute a complete tree, specifically 1, 3, 7, 15, 31, 63, etc. Given N, being one of these values, the depth is given as D = log2(N + 1)