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Trees MCQs in Data Structures for Exam

examhopeinfo@gmail.com October 25, 2025 13 minutes read
Trees MCQs in Data Structures

Trees MCQs in Data Structures


๐ŸŒณ Trees โ€“ 100 Tricky GATE MCQs with Detailed Solutions


1.

The maximum number of nodes in a binary tree of height h is:
A. 2^h
B. 2^(h+1) โˆ’ 1
C. hยฒ
D. 2^(hโˆ’1) โˆ’ 1

Answer: B
Solution:
A full binary tree has 2^(h+1) โˆ’ 1 nodes (levels = h + 1). Example: height 2 โ†’ 7 nodes.


2.

A binary tree with n nodes has exactly how many null pointers?
A. n
B. nโˆ’1
C. n+1
D. 2n

Answer: C
Solution:
Each node contributes 2 links โ†’ total 2n; nโˆ’1 links used โ†’ null = 2n โˆ’ (nโˆ’1) = n + 1.


3.

In a full binary tree, if there are 15 leaf nodes, how many total nodes exist?
A. 29
B. 31
C. 30
D. 28

Answer: B
Solution:
Full binary tree: leaves = internal + 1 โ†’ total = 2L โˆ’ 1 = 2(15) โˆ’ 1 = 31.


4.

A tree has 10 nodes of degree 2 and 5 nodes of degree 1. The number of leaf nodes = ?
A. 10
B. 5
C. 6
D. 11

Answer: B
Solution:
Degree 1 โ†’ leaf nodes = 5 (nodes with no children).


5.

In a binary search tree (BST), in-order traversal yields:
A. Level order sequence
B. Random order
C. Sorted order
D. Reverse order

Answer: C
Solution:
In-order traversal โ†’ Left, Root, Right โ†’ sorted ascending sequence in BST.


6.

Which of the following traversals uses a queue?
A. Inorder
B. Preorder
C. Postorder
D. Level order

Answer: D
Solution:
Level-order uses BFS โ†’ implemented using queue.


7.

A binary tree with 5 levels (root at level 0) has a maximum of:
A. 31 nodes
B. 32 nodes
C. 63 nodes
D. 15 nodes

Answer: A
Solution:
Max nodes = 2^(5) โˆ’ 1 = 31.


8.

The minimum number of nodes in a complete binary tree of height 3 is:
A. 8
B. 9
C. 7
D. 15

Answer: C
Solution:
Minimum occurs when last level partially filled โ†’ min = 2^3 = 8? Actually, height 3 โ†’ 7 minimum nodes.


9.

For a binary tree with 8 nodes, the number of possible binary trees = ?
A. 132
B. 1430
C. 429
D. 256

Answer: C
Solution:
Number of trees = Catalan(8) = (1/(8+1)) * (16 choose 8) = 1430 (for labeled). For unlabeled โ†’ 429.


10.

A skewed binary tree behaves as:
A. Array
B. Queue
C. Linked list
D. Heap

Answer: C
Solution:
Skewed tree has one child per node โ†’ similar to linked list.


11.

In a binary tree, if each non-leaf node has exactly 2 children, number of leaf nodes = internal + 1. True/False?
A. True
B. False
C. Only for full trees
D. Only for perfect trees

Answer: A
Solution:
Property of full binary tree โ†’ L = I + 1.


12.

If a binary tree has 63 nodes, height of tree = ?
A. 5
B. 6
C. 7
D. 8

Answer: B
Solution:
2^(h+1) โˆ’ 1 = 63 โ†’ h = 5.


13.

The number of edges in a tree with n vertices is:
A. n
B. nโˆ’1
C. n+1
D. nยฒ

Answer: B
Solution:
Tree is minimally connected โ†’ edges = vertices โˆ’ 1.


14.

Which of these traversals is non-recursive naturally?
A. Inorder
B. Preorder
C. Level order
D. Postorder

Answer: C
Solution:
Level-order โ†’ queue โ†’ non-recursive BFS traversal.


15.

A complete binary tree of height h has how many nodes?
A. Between 2^h and 2^(h+1)โˆ’1
B. Exactly 2^h
C. 2^(h+1)โˆ’1 only
D. hยฒ

Answer: A
Solution:
Complete tree fills all levels except last โ†’ nodes โˆˆ [2^h, 2^(h+1)โˆ’1].


16.

A binary tree with only right children has height = number of nodes โˆ’ 1. True?
A. True
B. False
C. Only for full trees
D. Only for even nodes

Answer: A
Solution:
Each node adds one level โ†’ height = n โˆ’ 1.


17.

Which data structure is used for DFS traversal in a tree?
A. Queue
B. Stack
C. Linked List
D. Array

Answer: B
Solution:
DFS โ†’ Stack (explicit or recursion).


18.

For a tree with 12 edges, total number of vertices = ?
A. 11
B. 12
C. 13
D. 14

Answer: C
Solution:
Vertices = edges + 1 = 13.


19.

Which traversal produces postfix expression from an expression tree?
A. Preorder
B. Inorder
C. Postorder
D. Level order

Answer: C
Solution:
Postorder โ†’ L-R-Root โ†’ postfix.


20.

A tree with 1 root and 6 leaf nodes must have at least:
A. 5 internal nodes
B. 6 internal nodes
C. 7 internal nodes
D. 4 internal nodes

Answer: A
Solution:
Full tree: L = I + 1 โ†’ I = 6 โˆ’ 1 = 5.


21.

Which tree traversal can reconstruct a unique binary tree when combined with inorder traversal?
A. Preorder
B. Postorder
C. Level order
D. Either A or B

Answer: D
Solution:
Inorder + Preorder or Inorder + Postorder uniquely identifies a binary tree.


22.

Which of these is not a type of tree traversal?
A. Inorder
B. Outorder
C. Preorder
D. Postorder

Answer: B
Solution:
Outorder doesnโ€™t exist; valid traversals are preorder, inorder, postorder.


23.

Which of the following binary trees is also a heap?
A. Complete & partially ordered
B. Full
C. Perfect
D. Skewed

Answer: A
Solution:
Heap = complete + heap order property.


24.

The number of binary trees possible with 3 nodes is:
A. 3
B. 4
C. 5
D. 6

Answer: C
Solution:
Catalan(3) = 5.


25.

A binary tree where every level, except possibly last, is full and all keys are as far left as possible is:
A. AVL tree
B. Complete tree
C. Full tree
D. Balanced tree

Answer: B
Solution:
Definition of complete binary tree.


26.

Which is true for a binary search tree (BST)?
A. Left < Root < Right B. Left > Root > Right
C. Root < All D. Root > All

Answer: A
Solution:
BST property: left subtree < root < right subtree.


27.

In a binary search tree, searching for an element is O(h). When h = logโ‚‚n, BST is:
A. Balanced
B. Skewed
C. Complete
D. Degenerate

Answer: A
Solution:
Height = logโ‚‚n โ†’ balanced tree.


28.

AVL tree balances itself by:
A. Rotations
B. Swapping
C. Shuffling
D. Sorting

Answer: A
Solution:
AVL uses left/right rotations to maintain balance factor.


29.

Height of an empty tree = ?
A. -1
B. 0
C. 1
D. Undefined

Answer: A
Solution:
By definition, empty tree height = โˆ’1; single node = 0.


30.

In a binary tree with 10 leaf nodes, how many nodes have 2 children?
A. 8
B. 9
C. 10
D. 11

Answer: A
Solution:
Full tree โ†’ L = I + 1 โ†’ I = 9; internal = 9, 2-child = I.


31.

Which traversal order of binary tree gives prefix expression?
A. Preorder
B. Inorder
C. Postorder
D. Level order

Answer: A
Solution:
Preorder โ†’ root first โ†’ prefix.


32.

For a tree having 15 nodes, the number of edges = ?
A. 15
B. 16
C. 14
D. 13

Answer: C
Solution:
Edges = n โˆ’ 1 = 14.


33.

Which property differentiates tree from graph?
A. No cycles
B. Directed edges
C. Nodes only
D. Equal edges and vertices

Answer: A
Solution:
Tree is acyclic connected graph.


34.

A tree has maximum degree 3. The maximum nodes at level 4 = ?
A. 81
B. 64
C. 27
D. 16

Answer: A
Solution:
Nodes = degree^level = 3โด = 81.


35.

Which of these is not a binary tree variant?
A. Threaded tree
B. AVL tree
C. Heap
D. Spanning tree

Answer: D
Solution:
Spanning tree is a graph concept.


36.

Which node has no parent in any tree?
A. Leaf
B. Root
C. Internal node
D. Child

Answer: B
Solution:
Root = topmost โ†’ no parent.


37.

Height of complete binary tree with n nodes โ‰ˆ ?
A. logโ‚‚(n+1) โˆ’ 1
B. n
C. โˆšn
D. 2n

Answer: A
Solution:
Height = floor(logโ‚‚n).


38.

Which traversal visits nodes in sorted order for a BST?
A. Inorder
B. Preorder
C. Level order
D. Postorder

Answer: A
Solution:
Inorder โ†’ ascending sequence.


39.

In BST, the smallest element is located at:
A. Leftmost node
B. Rightmost node
C. Root
D. None

Answer: A
Solution:
Minimum = leftmost.


40.

What is the number of leaf nodes in a perfect binary tree of height 4?
A. 8
B. 15
C. 16
D. 31

Answer: C
Solution:
Leaves = 2^h = 2โด = 16.


41.

If a binary tree has 20 leaf nodes, how many internal nodes will it have in a full binary tree?
A. 18
B. 19
C. 20
D. 21

Answer: B
Solution:
In a full binary tree, L = I + 1 โ†’ I = 20 โˆ’ 1 = 19.


42.

The height of a perfect binary tree containing 127 nodes is:
A. 6
B. 7
C. 8
D. 9

Answer: B
Solution:
2^(h+1) โˆ’ 1 = 127 โ†’ h = 6.


43.

Which traversal gives postfix expression from an expression tree?
A. Preorder
B. Inorder
C. Postorder
D. Level order

Answer: C
Solution:
Postorder traversal (Leftโ€“Rightโ€“Root) generates postfix form.


44.

In a max heap, every parent node is:
A. Smaller than its children
B. Greater than or equal to its children
C. Equal to its children
D. Unrelated to its children

Answer: B
Solution:
Max heap property ensures each parent โ‰ฅ its children.


45.

In a complete binary tree with 31 nodes, number of leaf nodes = ?
A. 15
B. 16
C. 14
D. 10

Answer: B
Solution:
Leaf nodes in perfect binary tree = 2^h = 16 for h=4 (31 = 2โตโˆ’1).


46.

If the height of an AVL tree is h, minimum number of nodes = ?
A. 2^h โˆ’ 1
B. F(h+2) โˆ’ 1
C. 2^(h+1) โˆ’ 1
D. hยฒ

Answer: B
Solution:
AVL minimum nodes = F(h+2) โˆ’ 1 (Fibonacci relation).


47.

In BST, which operation requires O(h) time complexity?
A. Traversal
B. Insertion
C. Building tree
D. Printing

Answer: B
Solution:
Insertion/search both take O(h) (height of tree).


48.

Which of the following is not a balanced binary tree?
A. AVL tree
B. Red-Black tree
C. Splay tree
D. Binary search tree

Answer: D
Solution:
BST may be skewed โ†’ not necessarily balanced.


49.

The number of distinct binary trees possible with 4 nodes = ?
A. 14
B. 16
C. 24
D. 12

Answer: A
Solution:
Catalan(4) = (1/5) ร— (8 choose 4) = 14.


50.

For a binary tree with n internal nodes, the number of null links = ?
A. n
B. n+1
C. 2n
D. nโˆ’1

Answer: B
Solution:
Total links = 2n, used = nโˆ’1, so null = 2n โˆ’ (nโˆ’1) = n+1.


51.

The maximum number of nodes at level i in a binary tree = ?
A. 2^i
B. iยฒ
C. iร—2
D. 2^(iโˆ’1)

Answer: A
Solution:
Level i (root at 0): maximum 2^i nodes.


52.

In an AVL tree, balance factor is defined as:
A. |height(left) โˆ’ height(right)|
B. height(left) + height(right)
C. height(left) โˆ’ height(right)
D. None

Answer: C
Solution:
BF = height(left) โˆ’ height(right).


53.

An AVL tree has balance factor values only in:
A. {0,1}
B. {โˆ’1,0,1}
C. {โˆ’2,โˆ’1,0,1,2}
D. Any integer

Answer: B
Solution:
AVL allows balance factor in {โˆ’1, 0, +1}.


54.

A binary tree with n nodes has exactly (nโˆ’1) edges.
A. True
B. False

Answer: A
Solution:
Every node except root has one incoming edge โ†’ nโˆ’1 edges.


55.

In-order traversal of BST gives:
A. Descending order
B. Ascending order
C. Random
D. Level-wise order

Answer: B
Solution:
BST inorder โ†’ sorted ascending order.


56.

In a heap represented as array, left child of node at index i is stored at:
A. 2i
B. 2i + 1
C. i/2
D. 2i โˆ’ 1

Answer: B
Solution:
For 0-based indexing: left child = 2i + 1, right = 2i + 2.


57.

In a heap, the parent of a node at index i is:
A. i/2
B. (iโˆ’1)/2
C. 2i
D. 2i+1

Answer: B
Solution:
Parent = floor((iโˆ’1)/2).


58.

Which of the following trees is used in priority queue implementation?
A. AVL tree
B. Heap
C. Red-Black tree
D. Splay tree

Answer: B
Solution:
Heaps are used for priority queues.


59.

A full binary tree with 7 levels has total nodes = ?
A. 63
B. 127
C. 255
D. 511

Answer: B
Solution:
2โท โˆ’ 1 = 127.


60.

In a BST, which node has the greatest key value?
A. Root
B. Rightmost
C. Leftmost
D. Any

Answer: B
Solution:
Rightmost node holds maximum value.


61.

If a node has degree 3, it can have maximum how many children?
A. 2
B. 3
C. 4
D. 1

Answer: B
Solution:
Degree = number of children โ†’ max = 3.


62.

Number of possible labeled trees with 4 vertices = ?
A. 16
B. 64
C. 256
D. 4^(4โˆ’2)

Answer: D
Solution:
Cayleyโ€™s formula: n^(nโˆ’2) = 4ยฒ = 16.


63.

For a B-tree of order 4, each node can have at most:
A. 3 keys
B. 4 keys
C. 5 keys
D. 6 keys

Answer: A
Solution:
Order m โ†’ max keys = m โˆ’ 1 = 3.


64.

Minimum degree (t) of a B-tree of order m = ?
A. m/2
B. mโˆ’1
C. 2m
D. โˆšm

Answer: A
Solution:
t = ceil(m/2).


65.

In a binary tree, number of nodes of degree 2 is one less than number of leaf nodes.
A. True
B. False

Answer: A
Solution:
For full binary trees, L = I + 1.


66.

Which traversal can be used to reconstruct a unique binary tree if postorder is also known?
A. Inorder
B. Preorder
C. Level order
D. None

Answer: A
Solution:
Inorder + Postorder โ†’ unique tree.


67.

In a threaded binary tree, null pointers are replaced by:
A. Stack pointers
B. Inorder predecessor/successor
C. Random pointers
D. Links to parent

Answer: B
Solution:
Threads link to inorder predecessor/successor.


68.

In-order traversal of threaded binary tree is faster because:
A. Uses recursion
B. Uses queue
C. No recursion/stack needed
D. Uses DFS

Answer: C
Solution:
Thread links eliminate recursion/stack.


69.

Which tree stores variable-length codes efficiently?
A. Binary search tree
B. Huffman tree
C. B-tree
D. AVL tree

Answer: B
Solution:
Huffman tree used for optimal variable-length encoding.


70.

In Huffman tree, higher frequency characters are placed:
A. At leaves
B. Near the root
C. At rightmost
D. Randomly

Answer: B
Solution:
Higher frequency โ†’ shorter codes โ†’ closer to root.


71.

In a Red-Black tree, root is always:
A. Red
B. Black
C. Any
D. Depends on rotation

Answer: B
Solution:
Root must always be black.


72.

Which property holds for every Red-Black tree?
A. Every path has same number of black nodes
B. No two red nodes adjacent
C. Root is black
D. All of the above

Answer: D
Solution:
All three are defining Red-Black properties.


73.

Maximum number of rotations needed in AVL insertion = ?
A. 1
B. 2
C. 3
D. 4

Answer: B
Solution:
At most 2 rotations (double rotation).


74.

Which rotation is required for Left-Right imbalance?
A. LL rotation
B. RR rotation
C. LR rotation
D. RL rotation

Answer: C
Solution:
Left-Right imbalance โ†’ LR rotation.


75.

Which rotation fixes a Right-Right imbalance in AVL?
A. Left rotation
B. Right rotation
C. Double rotation
D. No rotation

Answer: A
Solution:
RR โ†’ single left rotation.


76.

If height of AVL = 10, maximum nodes possible โ‰ˆ ?
A. 2047
B. 1000
C. 512
D. 1023

Answer: D
Solution:
Perfect tree upper bound โ†’ 2^(h+1)โˆ’1 = 2047, AVL slightly less, โ‰ˆ1023.


77.

A heap allows which operations efficiently?
A. Insert and Find-Max/Min
B. Search any element
C. Delete arbitrary node
D. Sorting directly

Answer: A
Solution:
Heaps optimize insert + extract-min/max.


78.

Number of edges in a complete binary tree with n nodes = ?
A. n
B. nโˆ’1
C. log n
D. n/2

Answer: B
Solution:
Tree with n nodes โ†’ nโˆ’1 edges.


79.

In a heap of 31 nodes, number of leaf nodes = ?
A. 16
B. 15
C. 14
D. 12

Answer: A
Solution:
For n nodes โ†’ โŒˆn/2โŒ‰ leaves = 16.


80.

In a binary tree, number of internal nodes with degree 2 = 20, degree 1 = 10, then leaf nodes = ?
A. 31
B. 11
C. 21
D. 9

Answer: B
Solution:
Total = I2 + I1 + L = N; L = I2 + 1 = 21? But degree1 adds one less link. So total leaves = 11.


81.

A perfect binary tree of height h has number of leaf nodes = ?
A. h
B. 2^h
C. 2^(h+1)
D. hยฒ

Answer: B
Solution:
Leaves = 2^h.


82.

For a binary tree, if in-order and postorder traversals are known, we can find:
A. Only leaf nodes
B. Only root
C. Complete tree
D. Height

Answer: C
Solution:
Inorder + Postorder uniquely reconstructs binary tree.


83.

Which of the following is a height-balanced tree?
A. AVL tree
B. Heap
C. Binary search tree
D. Threaded tree

Answer: A
Solution:
AVL tree maintains height balance property.


84.

For n keys, the height of a complete binary search tree โ‰ˆ ?
A. logโ‚‚(n)
B. n
C. n/2
D. nยฒ

Answer: A
Solution:
Balanced tree height = logโ‚‚(n).


85.

For a tree with 40 nodes, number of edges = ?
A. 40
B. 39
C. 41
D. 20

Answer: B
Solution:
Always nโˆ’1 = 39 edges.


86.

Which tree is most suitable for dictionary implementation?
A. AVL tree
B. Red-Black tree
C. Binary search tree
D. B-tree

Answer: D
Solution:
B-trees used in databases & dictionaries.


87.

In a B+ tree, all values are stored:
A. In internal nodes
B. In leaf nodes
C. Randomly
D. Both internal & leaves

Answer: B
Solution:
All actual data stored in leaf nodes.


88.

Which of the following trees is used in file indexing?
A. B-tree
B. Binary tree
C. Heap
D. Trie

Answer: A
Solution:
B-trees used for file indexing (disk access optimized).


89.

In a Trie, each edge represents:
A. Word
B. Character
C. Node
D. String

Answer: B
Solution:
Each edge โ†’ one character of stored string.


90.

The number of null links in a binary tree with n nodes = ?
A. n+1
B. 2n
C. nโˆ’1
D. n

Answer: A
Solution:
Each node contributes 2 links โ†’ null = n+1.


91.

In-order traversal of BST yields ascending order, while reverse in-order gives:
A. Ascending order
B. Descending order
C. Random
D. Same as preorder

Answer: B
Solution:
Reverse inorder โ†’ right-root-left โ†’ descending.


92.

The diameter of a tree is:
A. Maximum distance between two leaves
B. Number of edges in longest path
C. Both A & B
D. None

Answer: C
Solution:
Diameter = longest path length (leaf-to-leaf).


93.

Height-balanced tree ensures:
A. O(log n) search
B. O(n) search
C. O(n log n) insertion
D. Constant search

Answer: A
Solution:
Balance ensures logarithmic search time.


94.

Which data structure can represent arithmetic expression hierarchy?
A. Stack
B. Tree
C. Queue
D. Array

Answer: B
Solution:
Expression trees model operator precedence.


95.

Heap sort is based on which tree property?
A. Binary search
B. Heap order
C. Level order
D. Postorder

Answer: B
Solution:
Heap sort relies on heap order property.


96.

Number of internal nodes in a perfect binary tree with 63 nodes = ?
A. 31
B. 32
C. 33
D. 30

Answer: B
Solution:
Leaves = 32, internal = leavesโˆ’1 = 31; total 63 โ‡’ 31 internal.


97.

In binary search tree, deleting a node with two children requires:
A. Removing left child
B. Replacing with inorder successor/predecessor
C. Deleting entire subtree
D. Random replacement

Answer: B
Solution:
BST deletion (two children) โ†’ replace with inorder successor or predecessor.


98.

In a heap, insertion requires:
A. O(1) time
B. O(log n) time
C. O(n) time
D. O(n log n)

Answer: B
Solution:
Insertion โ†’ bubble-up operation = O(log n).


99.

Which traversal order of binary tree can be obtained using a stack?
A. Preorder
B. Inorder
C. Postorder
D. All of these

Answer: D
Solution:
All DFS traversals can be implemented using stack.


100.

Which of the following statements about trees is false?
A. Every tree is a connected graph
B. Every tree is acyclic
C. Every acyclic graph is a tree
D. Tree with n nodes has (nโˆ’1) edges

Answer: C
Solution:
Every tree is acyclic & connected, but not every acyclic graph is a tree (can be disconnected).


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