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Q. What do you understand by the term Binary Tree? What is the maximum number of nodes which are possible in a Binary Tree of depth d. Explain the terms given below with respect to the Binary trees 1)Strictly Binary Tree 2) Complete Binary Tree 3) Almost Complete Binary Tree
Ans:
A binary tree is a tree in which no nodes can posses' more than two children.
Figure drawn below shows us that the binary tree consists of the root and two subtrees, Tl and Tr, both of which could possibly be empty.
The highest numbers of nodes a binary tree of depth d can have is 2 d+1-1.
(i) Strictly Binary Tree:- If every non leaf node in binary tree has neither the left tree nor the right tree empty subtrees , then the tree is known as a strictly binary tree.
(ii) Complete Binary Tree:- The complete binary tree of depth d is that strictly binary tree whose all the leaves are at level D.
(iii) Almost Complete Binary Tree:- The binary tree of depth d is an almost complete binary tree if and only if: 1.Any node end at level less than d-1 has two children. 2. for any node nd in the tree with
(iv) a right descendant at the level d, nd should have a left child and every descendant of the nd is either a leaf at level d or has two children.
Illustrates the program for Binary Search. Program: Binary Search /*Header Files*/ #include #include /*Functions*/ void binary_search(int array[ ], int value,
Do you have a library solution for this problem?
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In internal sorting, all of the data to be sorted is obtainable in the high speed main memory of the computer. We will learn the methods of internal sorting which are following:
nested for loop for (i = 0; i for (j = 0; j sequence of statements } } Here, we observe that, the outer loop executes n times. Every time the outer loop execute
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Q. Draw the expression tree of the infix expression written below and then convert it intoPrefix and Postfix expressions. ((a + b) + c * (d + e) + f )* (g + h )
how does we get fibonacci table in tape sort
loops
1. In computer science, a classic problem is how to dynamically store information so as to let for quick look up. This searching problem arises frequently in dictionaries, symbol t
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