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9 answers
2
GATE CSE 2003 | Question: 40
A graph $G=(V,E)$ satisfies $\mid E \mid \leq 3 \mid V \mid - 6$. The min-degree of $G$ is defined as $\min_{v\in V}\left\{ \text{degree }(v)\right \}$. Therefore, min-degree of $G$ cannot be $3$ $4$ $5$ $6$
A graph $G=(V,E)$ satisfies $\mid E \mid \leq 3 \mid V \mid - 6$. The min-degree of $G$ is defined as $\min_{v\in V}\left\{ \text{degree }(v)\right \}$. Therefore, min-d...
8 answers
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GATE CSE 1998 | Question: 1.34
Which normal form is considered adequate for normal relational database design? $2NF$ $5NF$ $4NF$ $3NF$
Which normal form is considered adequate for normal relational database design?$2NF$$5NF$$4NF$$3NF$
8 answers
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GATE CSE 2014 Set 2 | Question: 21
The maximum number of superkeys for the relation schema $R(E,F,G,H)$ with $E$ as the key is _____.
The maximum number of superkeys for the relation schema $R(E,F,G,H)$ with $E$ as the key is _____.
5 answers
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CMI2013-A-05
You have $n$ lists, each consisting of $m$ integers sorted in ascending order. Merging these lists into a single sorted list will take time: $O(nm \log m)$ $O(mn \log n)$ $O(m + n)$ $O(mn)$
You have $n$ lists, each consisting of $m$ integers sorted in ascending order. Merging these lists into a single sorted list will take time:$O(nm \log m)$$O(mn \log n)$...
2 answers
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GATE CSE 1998 | Question: 1.35
There are five records in a database. ... and it contains the values $1, 3, 2, 5$ and $4$. Which one of the fields is the index built from? Age Name Occupation Category
There are five records in a database.$$\begin{array}{|c|c|c|c|} \hline \textbf {Name} & \textbf {Age} & \textbf {Occupation} & \textbf{Category } \\\hline \text{Rama} & ...
6 answers
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GATE CSE 2008 | Question: 7
The most efficient algorithm for finding the number of connected components in an undirected graph on $n$ vertices and $m$ edges has time complexity $\Theta(n)$ $\Theta(m)$ $\Theta(m+n)$ $\Theta(mn)$
The most efficient algorithm for finding the number of connected components in an undirected graph on $n$ vertices and $m$ edges has time complexity$\Theta(n)$$\Theta(m)$...
4 answers
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GATE CSE 2017 Set 2 | Question: 50
A message is made up entirely of characters from the set $X=\{P, Q, R, S, T\}$ ... message of $100$ characters over $X$ is encoded using Huffman coding, then the expected length of the encoded message in bits is ______.
A message is made up entirely of characters from the set $X=\{P, Q, R, S, T\}$. The table of probabilities for each of the characters is shown below:$$\begin{array}{|c|c|...
4 answers
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GATE CSE 2006 | Question: 14, ISRO2011-14
Which one of the following in place sorting algorithms needs the minimum number of swaps? Quick sort Insertion sort Selection sort Heap sort
Which one of the following in place sorting algorithms needs the minimum number of swaps?Quick sortInsertion sortSelection sortHeap sort
5 answers
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GATE CSE 2004 | Question: 29
The tightest lower bound on the number of comparisons, in the worst case, for comparison-based sorting is of the order of $n$ $n^2$ $n \log n$ $n \log^2n$
The tightest lower bound on the number of comparisons, in the worst case, for comparison-based sorting is of the order of$n$$n^2$$n \log n$$n \log^2n$
3 answers
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GATE CSE 1989 | Question: 2-iii
Match the pairs in the following: ... 2)$} &\text{(s)} & \text{Selection of the $k^{th}$ smallest element in a set of $n$ elements} \\\hline \end{array}$
Match the pairs in the following:$$\begin{array}{ll|ll}\hline \text{(A)} & \text{$O (\log n)$} & \text{(p)} & \text{Heapsort} \\\hline \text{(B)} & \text{$O (n)$} & \tex...
4 answers
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GATE CSE 2015 Set 2 | Question: 17
Consider a complete binary tree where the left and right subtrees of the root are max-heaps. The lower bound for the number of operations to convert the tree to a heap is $\Omega(\log n)$ $\Omega(n)$ $\Omega(n \log n)$ $\Omega(n^2)$
Consider a complete binary tree where the left and right subtrees of the root are max-heaps. The lower bound for the number of operations to convert the tree to a heap is...
5 answers
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GATE CSE 2006 | Question: 10
In a binary max heap containing $n$ numbers, the smallest element can be found in time $O(n)$ $O(\log n)$ $O(\log \log n)$ $O(1)$
In a binary max heap containing $n$ numbers, the smallest element can be found in time $O(n)$ $O(\log n)$ $O(\log \log n)$ $O(1)$
10 answers
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GATE CSE 2003 | Question: 23
In a min-heap with $n$ elements with the smallest element at the root, the $7^{th}$ smallest element can be found in time $\Theta (n \log n)$ $\Theta (n)$ $\Theta(\log n)$ $\Theta(1)$
In a min-heap with $n$ elements with the smallest element at the root, the $7^{th}$ smallest element can be found in time$\Theta (n \log n)$$\Theta (n)$$\Theta(\log n)$$\...
7 answers
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GATE IT 2008 | Question: 43
If we use Radix Sort to sort $n$ integers in the range $\left (n^{k/2}, n^k \right ]$, for some $k > 0$ which is independent of $n$, the time taken would be? $\Theta(n)$ $\Theta(kn)$ $\Theta(n \log n)$ $\Theta(n^2)$
If we use Radix Sort to sort $n$ integers in the range $\left (n^{k/2}, n^k \right ]$, for some $k 0$ which is independent of $n$, the time taken would be?$\Theta(n)$$\T...
3 answers
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GATE CSE 1991 | Question: 01,vii
The minimum number of comparisons required to sort $5$ elements is ______
The minimum number of comparisons required to sort $5$ elements is ______