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Recent activity by Vimal Patel

9 answers
1
GATE CSE 2020 | Question: 16
What is the worst case time complexity of inserting $n$ elements into an empty linked list, if the linked list needs to be maintained in sorted order? $\Theta(n)$ $\Theta(n \log n)$ $\Theta ( n)^{2}$ $\Theta(1)$
comment edited in DS Feb 13, 2020
20.1k views
  • gatecse-2020
  • linked-list
  • 1-mark
9 answers
2
GATE CSE 2015 Set 1 | Question: 29
Consider a LAN with four nodes $S_1, S_2, S_3,$ and $S_4$. Time is divided into fixed-size slots, and a node can begin its transmission only at the beginning of a slot. A collision is said to have occurred if more than ... respectively. The probability of sending a frame in the first slot without any collision by any of these four stations is__________________.
commented in Computer Networks Jan 19, 2020
10.1k views
  • gatecse-2015-set1
  • computer-networks
  • normal
  • numerical-answers
  • congestion-control
3 answers
3
GATE2014 EC-4: GA-8
Industrial consumption of power doubled from $2000-2001$ to $2010-2011$. Find the annual rate of increase in percent assuming it to be uniform over the years. $5.6$ $7.2$ $10.0$ $12.2$
commented in Quantitative Aptitude Jan 9, 2020
2.2k views
  • gate2014-ec-4
  • percentage
  • normal
  • quantitative-aptitude
3 answers
4
TIFR CSE 2013 | Part A | Question: 1
An infinite two-dimensional pattern is indicated below. The smallest closed figure made by the lines is called a unit triangle. Within every unit triangle, there is a mouse. At every vertex there is a laddoo. What is the average number of laddoos per mouse? $\quad 3$ $\quad 2$ $\quad 1$ $\left(\dfrac{1}{2}\right)$ $\left(\dfrac{1}{3}\right)$
answered in Combinatory Jan 8, 2020
1.2k views
  • tifr2013
  • combinatory
  • counting
4 answers
5
GATE2015 ME-3: GA-5
Five teams have to compete in a league, with every team playing every other team exactly once, before going to the next round. How many matches will have to be held to complete the league round of matches? $20$ $10$ $8$ $5$
answered in Quantitative Aptitude Jan 8, 2020
3.6k views
  • gate2015-me-3
  • quantitative-aptitude
  • combinatory
4 answers
6
GATE CSE 1996 | Question: 1.13
An advantage of chained hash table (external hashing) over the open addressing scheme is Worst case complexity of search operations is less Space used is less Deletion is easier None of the above
commented in DS Dec 23, 2019
10.9k views
  • gate1996
  • data-structures
  • hashing
  • normal
2 answers
7
GATE2014 EC-3: GA-8
A man can row at $8$ km per hour in still water. If it takes him thrice as long to row upstream, as to row downstream, then find the stream velocity in km per hour.
commented in Quantitative Aptitude Dec 13, 2019
3.8k views
  • gate2014-ec-3
  • quantitative-aptitude
  • speed-time-distance
  • normal
  • numerical-answers
4 answers
8
column major in 3d array
Consider 3 dimensional Array A[90] [30] [40] stored in linear array in column major order. If the base address starts at 10. The location of A[20] [20] [30] is __________ . [Assume the first element is stored at A[1][1][1] and each element take 1 B].
commented in Programming Dec 12, 2019
13.7k views
  • array
  • programming-in-c
  • data-structures
1 answer
9
PI and EPI in case of Don't care
Consider the below function $f=\sum m(0,1,2,5,8,15)+d(6,7,10)$ In this Prime Implicant count comes-7 and Essential Prime Implicant Count comes 2. Please verify.
commented in Digital Logic Dec 7, 2019
4.1k views
  • digital-logic
6 answers
10
GATE CSE 2000 | Question: 6
Let $S$ be a set of $n$ elements $\left\{1, 2,\ldots, n\right\}$ and $G$ a graph with $2^{n}$ vertices, each vertex corresponding to a distinct subset of $S$. Two vertices are adjacent iff the symmetric difference of the corresponding sets has ... Every vertex in $G$ has the same degree. What is the degree of a vertex in $G$? How many connected components does $G$ have?
answered in Set Theory & Algebra Dec 2, 2019
5.0k views
  • gatecse-2000
  • set-theory&algebra
  • normal
  • descriptive
  • set-theory
11 answers
11
GATE CSE 2009 | Question: 44
The following key values are inserted into a $B+$ - tree in which order of the internal nodes is $3$, and that of the leaf nodes is $2$, in the sequence given below. The order of internal nodes is the maximum number of tree pointers in each node, and the ... $1$ The maximum number of times leaf nodes would get split up as a result of these insertions is $2$ $3$ $4$ $5$
commented in Databases Nov 23, 2019
31.1k views
  • gatecse-2009
  • databases
  • b-tree
  • normal
15 answers
12
GATE IT 2007 | Question: 83
The head of a hard disk serves requests following the shortest seek time first (SSTF) policy. What is the maximum cardinality of the request set, so that the head changes its direction after servicing every request if the total number of tracks are $2048$ and the head can start from any track? $9$ $10$ $11$ $12$
answered in Operating System Nov 21, 2019
18.1k views
  • gateit-2007
  • operating-system
  • disk-scheduling
  • normal
1 answer
13
Test by Bikram | Theory of Computation | Test 1 | Question: 25
If all the strings of a language can be enumerated in $\text{lexicographic}$ order, then this is an example of a _______ language. Regular CFL but need not be regular CSL but need not be a CFL Recursive but need not be a CSL
comment edited in Theory of Computation Oct 22, 2019
387 views
  • tbb-toc-1
1 answer
14
Test by Bikram | Databases | Test 1 | Question: 1
What is the minimum number of tables required to represent this E-R diagram in the relational model? Considering that for both R1 and R2 cardinality is $1:1$ $2$ $3$ $4$ $5$
commented in Databases Oct 18, 2019
602 views
  • tbb-dbms-1
9 answers
15
GATE CSE 2018 | Question: 34
The size of the physical address space of a processor is $2^P$ bytes. The word length is $2^W$ bytes. The capacity of cache memory is $2^N$ bytes. The size of each cache block is $2^M$ words. For a $K$-way set-associative cache memory, the length (in number of bits) of the tag field is $P-N- \log_2K$ $P-N+ \log_2 K$ $P-N-M-W- \log_2 K$ $P-N-M-W+ \log_2 K$
commented in CO and Architecture Jun 7, 2019
8.9k views
  • gatecse-2018
  • co-and-architecture
  • cache-memory
  • normal
  • 2-marks
1 answer
16
Ullman (TOC) Edition 3 Exercise 5.1 Question 8 (Page No. 183)
Consider the CFG $G$ defi ned by productions$:$ $S\rightarrow aSbS|bSaS|\in$ Prove that $L(G)$ is the set of all strings with an equal number of $a's$ and $b's.$
answered in Theory of Computation Apr 9, 2019
839 views
  • ullman
  • theory-of-computation
  • context-free-grammar
  • context-free-language
1 answer
17
Ullman (TOC) Edition 3 Exercise 5.1 Question 7 (Page No. 183)
Consider the CFG $G$ defi ned by productions$:$ $S\rightarrow aS|Sb|a|b$ Prove by induction on the string length that no string in $L(G)$ has $ba$ as a substring. Describe $L(G)$ informally. Justify your answer using part $(a).$
answered in Theory of Computation Apr 8, 2019
1.3k views
  • ullman
  • theory-of-computation
  • context-free-grammar
  • context-free-language

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