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4
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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? $\Theta(n)$ $\Theta(n \log n)$ $\Theta ( n)^{2}$ $\Theta(1)$
answered
in
DS
Feb 13, 2020
20.2k
views
gatecse-2020
linked-list
1-mark
0
votes
2
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
2
votes
3
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
5
votes
4
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
0
votes
5
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
18.2k
views
gateit-2007
operating-system
disk-scheduling
normal
0
votes
6
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
841
views
ullman
theory-of-computation
context-free-grammar
context-free-language
0
votes
7
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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