1
GATE CSE 2025 Set 1
MCQ (Single Correct Answer)
+2
-0

Let $G(V, E)$ be an undirected and unweighted graph with 100 vertices. Let $d(u, v)$ denote the number of edges in a shortest path between vertices $u$ and $v$ in $V$. Let the maximum value of $d(u, v), u, v \in V$ such that $u \neq v$, be 30 . Let $T$ be any breadth-first-search tree of $G$. Which ONE of the given options is CORRECT for every such graph $G$ ?

A
The height of $T$ is exactly 15.
B
The height of $T$ is exactly 30.
C
The height of $T$ is at least 15 .
D
The height of $T$ is at least 30 .
2
GATE CSE 2025 Set 1
Numerical
+2
-0

Let LIST be a datatype for an implementation of linked list defined as follows:

typedef struct list {
    int data;
    struct list *next;
} LIST;

Suppose a program has created two linked lists, L1 and L2, whose contents are given in the figure below (code for creating L1 and L2 is not provided here). L1 contains 9 nodes, and L2 contains 7 nodes. Consider the following C program segment that modifies the list L1. The number of nodes that will be there in L1 after the execution of the code segment is _________. (Answer in integer)

GATE CSE 2025 Set 1 Data Structures - Linked List Question 1 English

Your input ____
3
GATE CSE 2025 Set 1
Numerical
+2
-0

In a double hashing scheme, $h_1(k)=k \bmod 11$ and $h_2(k)=1+(k \bmod 7)$ are the auxiliary hash functions. The size $m$ of the hash table is 11 . The hash function for the $i^{\text {th }}$ probe in the open address table is $\left[h_1(k)+i h_2(k)\right]$ mod $m$. The following keys are inserted in the given order: $63,50,25,79,67,24$.

The slot at which key 24 gets stored is _______. (Answer in integer)

Your input ____
4
GATE CSE 2025 Set 1
MCQ (Single Correct Answer)
+1
-0.33

A schedule of three database transactions $T_1, T_2$, and $T_3$ is shown. $R_i(A)$ and $W_i(A)$ denote read and write of data item $A$ by transaction $T_i, i=1,2,3$. The transaction $T_1$ aborts at the end. Which other transaction(s) will be required to be rolled back?

$$R_1(X) W_1(Y) R_2(X) R_2(Y) R_3(Y) \operatorname{ABORT}\left(T_1\right)$$

A
Only $T_2$
B
Only $T_3$
C
Both $T_2$ and $T_3$
D
Neither $T_2$ nor $T_3$
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