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Recent activity by Arkaprava
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1
Can I apply for PhD program at IIT’s after qualifying for JRF ?
I qualified for JRF in the month of June 2023, can I apply for PhD at any Indian university ?
asked
in
GATE
Oct 10, 2023
157
views
ugcnet-jrf-phd
1
answer
2
GO Classes Test Series 2023 | Calculus | Test 1 | Question: 13
Suppose $g(x)$ is a polynomial function such that $g(-1)=4$ and $g(2)=7$. Then there is a number $c$ between $-1$ and $2$ such that $g(c)=1$ $g^{\prime}(c)=1$ $g(c)=0$ $g^{\prime}(c)=0$
comment edited
in
Calculus
Aug 29, 2022
632
views
goclasses2024-calculus-1
goclasses
calculus
differentiation
maxima-minima
2-marks
8
answers
3
GATE IT 2005 | Question: 32
An unbiased coin is tossed repeatedly until the outcome of two successive tosses is the same. Assuming that the trials are independent, the expected number of tosses is $3$ $4$ $5$ $6$
answered
in
Probability
Jul 18, 2022
29.5k
views
gateit-2005
probability
binomial-distribution
expectation
normal
1
answer
4
ISI2018-PCB-CS2
You can climb up a staircase of $n$ stairs by taking steps of one or two stairs at a time. Formulate a recurrence relation for counting $a_n$, the number of distinct ways in which you can climb up the staircase. Mention the boundary conditions for your recurrence relation. Find a closed form expression for $a_n$ by solving your recurrence.
commented
in
Algorithms
May 6, 2022
739
views
isi2018-pcb-cs
algorithms
recurrence-relation
descriptive
9
answers
5
GATE CSE 2004 | Question: 75
Mala has the colouring book in which each English letter is drawn two times. She wants to paint each of these $52$ prints with one of $k$ colours, such that the colour pairs used to colour any two letters are different. Both prints of a letter can also be coloured with the same colour. What is the minimum value of $k$ that satisfies this requirement? $9$ $8$ $7$ $6$
answered
in
Combinatory
Jul 25, 2021
16.6k
views
gatecse-2004
combinatory
4
answers
6
TIFR CSE 2011 | Part A | Question: 13
If $z=\dfrac{\sqrt{3}-i}{2}$ and $\large(z^{95}+ i^{67})^{97}= z^{n}$, then the smallest value of $n$ is $1$ $10$ $11$ $12$ None of the above
commented
in
Quantitative Aptitude
Aug 18, 2020
1.4k
views
tifr2011
quantitative-aptitude
complex-number
1
answer
7
Ace Academy Question Bank: Automata
Find the no. of DFA’s that can be constructed over the alphabet Σ with 5 symbols, and with 10 states. (a) $2^5$^0$ × $50^5$ (b) $2^1$^0$ × $10^5$^0$ (c) $2^5$ × $10^5$^0$ (d) $2^5$^0$ × $50^5$
commented
in
Theory of Computation
Aug 8, 2020
1.0k
views
theory-of-computation
number-of-dfa
1
answer
8
ISI2015-PCB-A-1
Given an array $A$ of n positive integers, write a program segment / pseudo-code to print the histogram of $A$ using the hash character ($\#$). Your histogram should consist of $n$ vertical columns of $\#$ with the $i$-th vertical bar containing $A[i]$ number of $\#$'s. For example, ...
answered
in
Algorithms
Mar 13, 2020
533
views
isi2015-pcb-a
descriptive
algorithms
algorithm-design
1
answer
9
GATE2015 EC-1: GA-8
Fill in the missing value
commented
in
Analytical Aptitude
Jan 30, 2020
1.8k
views
gate2015-ec-1
analytical-aptitude
numerical-answers
number-relations
7
answers
10
TIFR CSE 2019 | Part B | Question: 13
A row of $10$ houses has to be painted using the colours red, blue, and green so that each house is a single colour, and any house that is immediately to the right of a red or a blue house must be green. How many ways are there to paint the houses? $199$ $683$ $1365$ $3^{10}-2^{10}$ $3^{10}$
answer edited
in
Combinatory
Jan 22, 2020
4.9k
views
tifr2019
combinatory
counting
2
answers
11
ISI2018-MMA-20
Consider the set of all functions from $\{1, 2, . . . ,m\}$ to $\{1, 2, . . . , n\}$,where $n > m$. If a function is chosen from this set at random, the probability that it will be strictly increasing is $\binom{n}{m}/n^m\\$ $\binom{n}{m}/m^n\\$ $\binom{m+n-1}{m-1}/n^m\\$ $\binom{m+n-1}{m}/m^n$
commented
in
Probability
Jun 29, 2019
2.1k
views
isi2018-mma
engineering-mathematics
probability
1
answer
12
Cormen Edition 3 Exercise 2.3 Question 7 (Page No. 39)
Describe a $\Theta(n\ lg\ n)$ time algorithm that, given a set $S$ of $n$ integers and another integer $x$, determines whether or not there exist two elements in $S$ whose sum is exactly $x$.
answered
in
Algorithms
Jun 26, 2019
366
views
cormen
algorithms
algorithm-design-technique
descriptive
difficult
1
answer
13
A FIRST COURSE IN PROBABILITY (SHELDON ROSS),CHAPTER 4 RANDOM VARIABLES, QUESTION#43
A carnival swing ride swings to the left with probability 0.4 and to the right with probability. If the ride stops after 10 swings, what is the probability that it is exactly at the place it started?
answered
in
Probability
Jun 26, 2019
753
views
probability
sheldon-ross
random-variable
1
answer
14
Self doubt:Pumping Lemma
How by Pumping Lemma we can prove that “context free grammar generate an infinite number of strings” and here what could be pumping length ?
commented
in
Theory of Computation
Jun 15, 2019
666
views
theory-of-computation
pumping-lemma
2
answers
15
GATE CSE 1990 | Question: 12b
Consider the following problem. Given $n$ positive integers $a_{1}, a_{2}\dots a_n,$ it is required to partition them in to two parts $A$ and $B$ ... that part whose sum in smaller at that step. Give an example with $n=5$ for which the solution produced by the greedy algorithm is not optimal.
commented
in
Algorithms
Jun 14, 2019
2.6k
views
gate1990
descriptive
algorithms
algorithm-design-technique
1
answer
16
GATE CSE 1988 | Question: 12iic
Using Armstrong’s axioms of functional dependency derive the following rules: $\{ x \rightarrow y, \: z \subset y \} \mid= x \rightarrow z$ (Note: $x \rightarrow y$ denotes $y$ is functionally dependent on $x$, $z \subseteq y$ denotes $z$ is subset of $y$, and $\mid =$ means derives).
answered
in
Databases
Jun 14, 2019
1.3k
views
gate1988
normal
descriptive
databases
database-normalization
1
answer
17
Go-schedule information
As per Gate Overflow Schedule for 2020 for the first week we have to study " Logical Reasoning and Data Interpretation: Verbal reasoning deriving conclusion from passage, conclusions as in puzzles (can be in mathematical logic also) ". So which topics are covered under this and what questions to practice from GO PDF?
answered
in
Verbal Aptitude
Jun 12, 2019
482
views
go-classroom
verbal-aptitude
4
answers
18
Self doubt DIGITAL LOGIC
Is Y' + Z' same as (YZ)' ? Please explain this concept of compliments..!!
answered
in
Digital Logic
Jun 11, 2019
651
views
1
answer
19
TIFR CSE 2012 | Part A | Question: 4
Let $\text{ABC}$ be a triangle with $\text{n} $ distinct points inside. A triangulation of $\text{ABC}$ with respect to the $\text{n}$ points is obtained by connecting as many points as possible, such that no more line segments can be added without intersecting other line segments. In ... with $n$ points inside it? $3n - 1$ $n^{2} + 1$ $n + 3$ $2n + 1$ $4n - 3$
commented
in
Quantitative Aptitude
Jun 11, 2019
889
views
tifr2012
quantitative-aptitude
geometry
2
answers
20
Theory of Computation: Context Free Languages
Hi, I am having a doubt understanding the result of CFL - Regular: Here's my approach: CFL - Regular = CFL INTERSECTION Regular' = CFL INTERSECTION Regular = CFL Suppose some CFL L1= {a^n b^n | n>=1} and some Regular R1= (a+b)* ... to say CFL - Regular = Regular or CFL - Regular = CFL ? If both are separate options, which one should I go for? Thanks
answered
in
Theory of Computation
Jun 9, 2019
410
views
theory-of-computation
context-free-language
self-doubt
3
answers
21
GEEKS FOR GEEKS GATE 2017 MOCK
If Kruskal’s algorithm is used for finding a minimum spanning tree of a weighted graph G with n vertices and m edges and edge weights are already given in a sorted list, then, What will be the time complexity to compute the minimum cost spanning tree given that union and find operations take amortized O(1) ? A O(m logn) B O(n) C O(m) D O(n logm)
answered
in
Algorithms
Jun 9, 2019
3.6k
views
graph-algorithm
minimum-spanning-tree
time-complexity
geeksforgeeks-test-series
4
answers
22
GATE2017 CE-2: GA-9
Budhan covers a distance of $19$ km in $2$ hours by cycling one fourth of the time and walking the rest. The next day he cycles (at the same speed as before) for half the time and walks the rest (at the same speed as before) and covers $26$ km in $2$ hours. The speed in km/h at which Budhan walk is $1$ $4$ $5$ $6$
commented
in
Quantitative Aptitude
Jun 7, 2019
2.8k
views
gate2017-ce-2
speed-time-distance
quantitative-aptitude
4
answers
23
Nfa dfa toc ace 1
commented
in
Theory of Computation
Jun 6, 2019
1.1k
views
1
answer
24
Self doubt in percentage and mixtures
In a mixture of 80 litres of milk and water, 25% of the mixture is milk. How much water should be added to the mixture so that milk becomes 20% of the mixture? (a) 20 litres (b) 15 litres (c) 25 litres (d) None of these
answer edited
in
Quantitative Aptitude
Jun 4, 2019
357
views
1
answer
25
Doubt on Bipartite Graph
What is T.C. to find maximum number of edges to be added to a tree so that it stays as a bipartite graph? Now my question is, why do we need to add edges to make a tree bipartite? A tree is already bipartite graph. Right?? Again how do we add edges in it?? Is BFS or DFS do any improvement in such a tree?? How to think such a question??
commented
in
Algorithms
Jun 2, 2019
629
views
algorithms
graph-algorithm
time-complexity
0
answers
26
#Rosen exercise-1 ,question-71 counting
use mathematical induction to prove the sum rule for m tasks from the sum rule for two tasks.
commented
in
Combinatory
Jun 2, 2019
247
views
counting
2
answers
27
Made Easy Test Series:Algo- Asymptotic Complexity
$1)n^{2019}=O\left (n^{2020} \right )$ $2)O(n^{2019})=O\left (n^{2020} \right )$ Which one is correct?? If $1)$ is correct, why $2)$ not correct?
commented
in
Algorithms
Jun 2, 2019
1.3k
views
made-easy-test-series
asymptotic-notation
0
answers
28
Descrete Mathematic ACE Text Book Practice Question #16
A women's health clinic has four doctors and each patient is assigned to one of them. If a patient givs birth btween 8 am and 4 pm, then her chance of being attended by her assigned doctor is 3/4, otherwise it is 1/4. What is the probability ... is attended by the assigned doctor when she gives birth? (A) 25/144 (B) 5/12 (C) 7/12 (D) 1/12
commented
in
Mathematical Logic
May 30, 2019
885
views
probability
ace-booklet
1
answer
29
Probability question of CLRS
In a restaurant each of $n$ customer gives a hat to the hat check person. The hat check person gives the hat back to the customer in a random order. What is expected number of customer who get back their own hat?
commented
in
Probability
May 27, 2019
876
views
algorithms
probability
3
answers
30
GateBook Test Series: Digital Logic - Boolean Algebra
What is the time complexity for checking whether an assignment of truth values to variables $x_1,\dots ,x_n$ satisfies a given formula $f(x_1\dots,x_n)$? $O(2^n)$ $O(g(n))$ where $g$ is a polynomial $O(log(n))$ None of the above
answered
in
Digital Logic
May 25, 2019
1.3k
views
gatebook
digital-logic
boolean-algebra
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