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Recent activity by Abhineet Singh

7 answers
1
GATE CSE 2010 | Question: 50
Consider a complete undirected graph with vertex set $\{0, 1, 2, 3, 4\}$. Entry $W_{ij}$ in the matrix $W$ below is the weight of the edge $\{i, j\}$ ... possible weight of a spanning tree $T$ in this graph such that vertex $0$ is a leaf node in the tree $T$? $7$ $8$ $9$ $10$
commented in Algorithms Feb 9, 2021
18.3k views
  • gatecse-2010
  • algorithms
  • spanning-tree
  • normal
1 answer
2
GATE CSE 2011 | Question: 44
An application loads $100$ libraries at startup. Loading each library requires exactly one disk access. The seek time of the disk to a random location is given as $10$ ms. Rotational speed of disk is $6000$ rpm. If all $100$ libraries are loaded from random locations on the disk, how ... start of the block may be neglected.) $0.50 \ s$ $1.50 \ s$ $1.25 \ s$ $1.00 \ s$
commented in Operating System Jan 12, 2021
10.7k views
  • gatecse-2011
  • operating-system
  • disk
  • normal
7 answers
3
GATE CSE 2014 Set 3 | Question: 43
An instruction pipeline has five stages, namely, instruction fetch (IF), instruction decode and register fetch (ID/RF), instruction execution (EX), memory access (MEM), and register writeback (WB) with stage latencies $1$ ns, $2.2 $ ns, $2$ ... program on the old and the new design are $P$ and $Q$ nanoseconds, respectively. The value of $P/Q$ is __________.
commented in CO and Architecture Jan 12, 2021
17.7k views
  • gatecse-2014-set3
  • co-and-architecture
  • pipelining
  • numerical-answers
  • normal
4 answers
4
GATE CSE 2014 Set 2 | Question: 43
In designing a computer's cache system, the cache block (or cache line) size is an important parameter. Which one of the following statements is correct in this context? A smaller block size implies better spatial locality A smaller block size ... size implies a larger cache tag and hence lower cache hit time A smaller block size incurs a lower cache miss penalty
commented in CO and Architecture Jan 12, 2021
16.6k views
  • gatecse-2014-set2
  • co-and-architecture
  • cache-memory
  • normal
6 answers
5
GATE CSE 2017 Set 2 | Question: 29
In a two-level cache system, the access times of $L_1$ and $L_2$ caches are $1$ and $8$ clock cycles, respectively. The miss penalty from the $L_2$ cache to main memory is $18$ clock cycles. The miss rate of $L_1$ cache is twice that of $L_2$. The average ... respectively are $0.111$ and $0.056$ $0.056$ and $0.111$ $0.0892$ and $0.1784$ $0.1784$ and $0.0892$
commented in CO and Architecture Jan 12, 2021
23.1k views
  • gatecse-2017-set2
  • cache-memory
  • co-and-architecture
  • normal
3 answers
6
GATE CSE 2005 | Question: 62
Consider the following circuit involving a positive edge triggered D FF. Consider the following timing diagram. Let $A_{i}$ represents the logic level on the line $A$ in the $i$-th clock period. Let $A'$ represent the complement of $A$. The correct output sequence on $Y$ ... $A_{1} A_{2} A_{2}' A_{3} A_{4}$ $A_{1} A_{2}' A_{3} A_{4} A_{5}'$
commented in Digital Logic Jan 10, 2021
14.2k views
  • gatecse-2005
  • digital-logic
  • circuit-output
  • normal
7 answers
7
GATE IT 2004 | Question: 84
Consider a parity check code with three data bits and four parity check bits. Three of the Code Words are $0101011, 1001101$ and $1110001.$ Which of the following are also code words? $0010111$ $0110110$ $1011010$ $0111010$ I and III I, II and III II and IV I, II, III and IV
commented in Computer Networks Jan 10, 2021
15.0k views
  • gateit-2004
  • computer-networks
  • network-security
  • normal
  • out-of-gate-syllabus
1 answer
8
GATE CSE 1998 | Question: 1.3
Which of the following statements applies to the bisection method used for finding roots of functions: converges within a few iterations guaranteed to work for all continuous functions is faster than the Newton-Raphson method requires that there be no error in determining the sign of the function
commented in Numerical Methods Jan 5, 2021
18.4k views
  • gate1998
  • numerical-methods
  • bisection-method
  • easy
  • out-of-gate-syllabus
4 answers
9
GATE CSE 1996 | Question: 1.7
Let $Ax = b$ be a system of linear equations where $A$ is an $m \times n$ matrix and $b$ is a $m \times 1$ column vector and $X$ is an $n \times1$ column vector of unknowns. Which of the following is false? The system has a solution if and ... a unique solution. The system will have only a trivial solution when $m=n$, $b$ is the zero vector and $\text{rank}(A) =n$.
commented in Linear Algebra Jan 5, 2021
18.0k views
  • gate1996
  • linear-algebra
  • system-of-equations
  • normal
0 answers
10
made easy adv mock
the number of ways in which we can place 3 white pawns and 3 black pawns on a 3*3 chessboard my answer was 12. approach :- we cant have any 2 black pawns or 2 white pawns in the same row or column {3*2*1} * {2*1 * 1} am i correct??
commented in Combinatory Jan 5, 2021
437 views
3 answers
11
GATE CSE 1995 | Question: 2.19
If the proposition $\lnot p \to q$ is true, then the truth value of the proposition $\lnot p \lor \left ( p \to q \right )$, where $\lnot$ is negation, $\lor$ is inclusive OR and $\to$ is implication, is True Multiple Values False Cannot be determined
commented in Mathematical Logic Jan 5, 2021
6.8k views
  • gate1995
  • mathematical-logic
  • normal
  • propositional-logic
2 answers
12
GATE CSE 1994 | Question: 1.2
Let $A$ and $B$ be real symmetric matrices of size $n \times n$. Then which one of the following is true? $AA'=I$ $A=A^{-1}$ $AB=BA$ $(AB)'=BA$
commented in Linear Algebra Jan 5, 2021
6.3k views
  • gate1994
  • linear-algebra
  • normal
  • matrix
12 answers
13
GATE CSE 1994 | Question: 1.6, ISRO2008-29
The number of distinct simple graphs with up to three nodes is $15$ $10$ $7$ $9$
commented in Graph Theory Jan 5, 2021
28.3k views
  • gate1994
  • graph-theory
  • graph-connectivity
  • combinatory
  • normal
  • isro2008
  • counting
0 answers
14
ME ADVANCE TEST
The number of ways in which we can place 3 white pawns and 3 black pawns on a 3 × 3 Chessboard is equal to
commented in Combinatory Jan 4, 2021
403 views
1 answer
15
GATE CSE 1993 | Question: 01.7
The function $f\left(x,y\right) = x^2y - 3xy + 2y +x$ has no local extremum one local minimum but no local maximum one local maximum but no local minimum one local minimum and one local maximum
commented in Calculus Jan 2, 2021
2.3k views
  • gate1993
  • calculus
  • maxima-minima
  • normal
  • out-of-gate-syllabus
  • multiple-selects
4 answers
16
GATE CSE 1989 | Question: 3-vi
Which of the following graphs is/are planner?
commented in Graph Theory Jan 1, 2021
6.2k views
  • gate1989
  • normal
  • graph-theory
  • graph-planarity
  • descriptive
3 answers
17
GATE CSE 2020 | Question: 32
Consider the following languages. $\begin{array}{ll} L_1= \{ wxyx \mid w,x,y \in (0+1)^{+} \} \\ L_2= \{xy \mid x,y \in (a+b)^{*}, \mid x \mid=\mid y \mid, x \neq y \} \end{array}$ ... context- free but not regular and $L_2$ is context-free. Neither $L_1$ nor $L_2$ is context- free. $L_1$ context- free but $L_2$ is not context-free.
answered in Theory of Computation Dec 15, 2020
12.9k views
  • gatecse-2020
  • theory-of-computation
  • identify-class-language
  • 2-marks
5 answers
18
GATE CSE 1996 | Question: 2.23
Consider the following state table for a sequential machine. The number of states in the minimized machine will be ... $4$ $3$ $2$ $1$
commented in Digital Logic Dec 14, 2020
10.1k views
  • gate1996
  • normal
  • finite-automata
7 answers
19
GATE CSE 1992 | Question: 02,xvii
Which of the following regular expression identities is/are TRUE? $r^{(^\ast)} =r^\ast$ $(r^\ast s^\ast)=(r+s)^\ast$ $(r+s)^\ast = r^\ast + s^\ast$ $r^\ast s^\ast = r^\ast+s^\ast$
commented in Theory of Computation Dec 14, 2020
10.8k views
  • gate1992
  • theory-of-computation
  • regular-expression
  • easy
  • multiple-selects
9 answers
20
GATE IT 2004 | Question: 40
Let $M = (K, Σ, Г, Δ, s, F)$ be a pushdown automaton, where $K = (s, f), F = \{f\}, \Sigma = \{a, b\}, Г = \{a\}$ and $Δ = \{((s, a, \epsilon), (s, a)), ((s, b, \epsilon), (s, a)), (( s, a, a), (f, \epsilon)), ((f, a, a), (f, \epsilon)), ((f, b, a), (f, \epsilon))\}$. Which one of the following strings is not a member of $L(M)$? $aaa$ $aabab$ $baaba$ $bab$
commented in Theory of Computation Dec 13, 2020
16.2k views
  • gateit-2004
  • theory-of-computation
  • pushdown-automata
  • normal
8 answers
21
GATE CSE 2006 | Question: 29
If $s$ is a string over $(0+1)^*$ then let $n_0(s)$ denote the number of $0$'s in $s$ and $n_1(s)$ the number of $1$'s in $s$. Which one of the following languages is not regular? $L=\left \{ s\in (0+1)^* \mid n_{0}(s) \text{ is a 3-digit prime } \right \}$ ... $L=\left \{ s\in (0+1)^*\mid n_{0}(s) \mod 7=n_{1}(s) \mod 5=0 \right \}$
commented in Theory of Computation Dec 13, 2020
15.1k views
  • gatecse-2006
  • theory-of-computation
  • normal
  • regular-language
3 answers
22
GATE IT 2007 | Question: 49
Consider the following grammars. Names representing terminals have been specified in capital letters. ... $G_1$ and $G_2$ are regular Both $G_1$ and $G_2$ are context-free but neither of them is regular
commented in Theory of Computation Dec 13, 2020
9.9k views
  • gateit-2007
  • theory-of-computation
  • context-free-language
  • normal
2 answers
23
GATE IT 2007 | Question: 48
Consider the grammar given below: $S \rightarrow x \ B \mid y \ A$ $A \rightarrow x \mid x \ S \mid y \ A \ A$ $B \rightarrow y \mid y \ S \mid x \ B \ B$ Consider the following strings. $xxyyx$ $xxyyxy$ $xyxy$ $yxxy$ $yxx$ $xyx$ Which of the above strings are generated by the grammar ? i, ii and iii ii, v and vi ii, iii and iv i, iii and iv
commented in Theory of Computation Dec 13, 2020
6.0k views
  • gateit-2007
  • theory-of-computation
  • context-free-language
  • normal
5 answers
24
GATE IT 2008 | Question: 36
Consider the following two finite automata. $M_1$ accepts $L_1$ and $M_2$ accepts $L_2$. $M_1$ $M_2$ Which one of the following is TRUE? $L_1 = L_2$ $L_1 \subset L_2$ $L_1 \cap L_{2}^{C} = \varnothing $ $L_1 \cup L_2 \neq L_1$
commented in Theory of Computation Dec 12, 2020
9.3k views
  • gateit-2008
  • theory-of-computation
  • finite-automata
  • normal
10 answers
25
GATE CSE 2010 | Question: 39
Let $L=\{ w \in \:(0+1)^* \mid w\text{ has even number of }1s \}$. i.e., $L$ is the set of all the bit strings with even numbers of $1$s. Which one of the regular expressions below represents $L$? $(0^*10^*1)^*$ $0^*(10^*10^*)^*$ $0^*(10^*1)^*0^*$ $0^*1(10^*1)^*10^*$
commented in Theory of Computation Dec 12, 2020
18.0k views
  • gatecse-2010
  • theory-of-computation
  • regular-expression
  • normal
2 answers
26
GATE CSE 2010 | Question: 17
Let $L_1$ be the recursive language. Let $L_2$ and $L_3$ be languages that are recursively enumerable but not recursive. Which of the following statements is not necessarily true? $L_2 - L_1 \:\text{is recursively enumerable.}$ ... $L_2 \cap L_3 \:\text{is recursively enumerable.}$ $L_2 \cup L_3 \:\text{is recursively enumerable.}$
commented in Theory of Computation Dec 12, 2020
13.1k views
  • gatecse-2010
  • theory-of-computation
  • recursive-and-recursively-enumerable-languages
  • decidability
  • normal
11 answers
27
GATE CSE 2015 Set 2 | Question: 35
Consider the alphabet $\Sigma = \{0, 1\}$, the null/empty string $\lambda$ and the set of strings $X_0, X_1, \text{ and } X_2$ generated by the corresponding non-terminals of a regular grammar. $X_0, X_1, \text{ and } X_2$ are related as follows. $X_0 = 1 X_1$ $X_1 = 0 X_1 + 1 X_2$ ... $10(0^*+(10)^*)1$ $10(0^*+(10)^*)^*1$ $1(0+10)^*1$ $10(0+10)^*1 +110(0+10)^*1$
commented in Theory of Computation Dec 11, 2020
14.9k views
  • gatecse-2015-set2
  • theory-of-computation
  • regular-grammar
  • normal
8 answers
28
GATE CSE 2017 Set 1 | Question: 37
Consider the context-free grammars over the alphabet $\left \{ a, b, c \right \}$ given below. $S$ and $T$ are non-terminals. $G_{1}:S\rightarrow aSb \mid T, T \rightarrow cT \mid \epsilon$ ... is Finite Not finite but regular Context-Free but not regular Recursive but not context-free
commented in Theory of Computation Dec 10, 2020
9.9k views
  • gatecse-2017-set1
  • theory-of-computation
  • context-free-language
  • identify-class-language
  • normal
8 answers
29
GATE CSE 2017 Set 1 | Question: 10
Consider the following context-free grammar over the alphabet $\Sigma = \{a,b,c\}$ with $S$ as the start symbol:$S \rightarrow abScT \mid abcT$$T \rightarrow bT \mid b$ ... $\{\left ( ab \right )^{n}\left ( cb^{n} \right )^{m} \mid m,n \geq 1 \}$
commented in Theory of Computation Dec 10, 2020
17.5k views
  • gatecse-2017-set1
  • theory-of-computation
  • context-free-language
  • normal
6 answers
30
GATE CSE 2020 | Question: 10
Consider the language $L = \{a^{n}\mid n \geq 0\} \cup \{a^{n}b^{n}\mid n \geq 0\}$ and the following statements. $L$ is deterministic context-free. $L$ is context-free but not deterministic context-free. $L$ is not $LL(k)$ for any $k$. Which of the above statements is/are TRUE? Ⅰ only Ⅱ only Ⅰ and Ⅲ only Ⅲ only
commented in Theory of Computation Dec 10, 2020
15.5k views
  • gatecse-2020
  • theory-of-computation
  • identify-class-language
  • 1-mark

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