What is the space complexity of the in-order traversal in th...

MCQ

What is the space complexity of the in-order traversal in the recursive fashion? (d is the tree depth and n is the number of nodes)

O(1)

O(nlogd)

O(logd)

O(d)

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What does the below definations convey?i. A binary tree is balanced if for every node it is gonna hold that the number of inner nodes in the left subtree and the number of inner nodes in the right subtree differ by at most 1.ii. A binary tree is balanced if for any two leaves the difference of the depth is at most 1.

weight balanced and height balanced tree definations

height balanced and weight balanced tree definations

definations of weight balanced tree

definations of height balanced tree

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The number of edges from the root to the node is called __________ of the tree.

Height

Depth

Length

None of the mentioned

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In how many different ways can a tree be traversed?

Two ways

Three ways

One way

It cannot be traversed

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Consider below sequences:

array=60 90 10 100 40 150 90

reverse 2 to 3

array=60 10 90 100 40 150 90

reverse 3 to 6

array= 60 100 150 40 100 90 90

now printout from 1 to 6 :-- 60 100 150 40 100 90

How to achieve the above operation efficiently?

use linked lists

use avl trees

use red-black trees

use treaps (cartesian trees)

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The null left pointer pointing to predecessor and null right pointer pointing to successor. how many types of threaded tree are possible with this convention?

inorder, postorder, preorder traversals

inorder

postorder

preorder

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Lists

Stacks

Queues

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Binary Trees

B Trees

Heaps

Hash based structures

Graphs

Mixed

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