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Answers by preeti0448

0 votes
1
Doubt
What is Dijkstra's algorithm running time using sorted array?
answered in Algorithms Aug 31, 2022
246 views
  • dijkstras-algorithm
0 votes
2
GATE CSE 1996 | Question: 17
Let $G$ be the directed, weighted graph shown in below figure We are interested in the shortest paths from $A$. Output the sequence of vertices identified by the Dijkstra's algorithm for single source shortest path when the algorithm is started at node $A$ Write down ... vertices in the shortest path from $A$ to $E$ What is the cost of the shortest path from $A$ to $E$?
answered in Algorithms Aug 30, 2022
5.7k views
  • gate1996
  • algorithms
  • graph-algorithms
  • normal
  • descriptive
0 votes
3
asymptotic notations
√logx = O(loglogx) is it true or false? and explain why?
answered in Algorithms May 2, 2022
200 views
  • asymptotic-notations
0 votes
4
made easy test
Given below are 4 functions $999999n$ $0.99999 n logn$ $1.000001^{n}$ $n^{2}$ The increasing order of the above functions in terms of their asymptotic complexity is?
answered in Algorithms May 2, 2022
314 views
  • algorithms
  • asymptotic-notations
  • made-easy-test-series
0 votes
5
Asymptotic notation
Let f(n) =O(n), g(n)=Ώ(n) and h(n)=Θ(n). Then g(n)+f(n).h(n) is _____? a- Ω($n^{2}$) b- Θ($n^{2}$) c-Ω(n) d-Θ(n)
answered in Algorithms May 2, 2022
393 views
  • asymptotic-notations
  • algorithms
  • time-complexity
0 votes
6
Big oh
Any condition for f(n) and g(n) or any value we can take??? I m confused becoz in big oh right side part must b greater than equal ??
answered in Algorithms May 2, 2022
308 views
  • algorithms
  • asymptotic-notations
0 votes
7
Cormen Edition 3 Exercise 3.2 Question 3 (Page No. 60)
Prove that $n!=\omega(2^n)$ and $n!=o(n^n)$.
answered in Algorithms May 2, 2022
238 views
  • cormen
  • algorithms
  • asymptotic-notations
  • descriptive
0 votes
8
TIFR CSE 2021 | Part B | Question: 1
Consider the following statements about propositional formulas. $\left ( p\wedge q \right )\rightarrow r$ and $\left ( p \rightarrow r \right )\wedge \left ( q\rightarrow r \right )$ are $\textit{not }$ ... values $p$ and $q$, $\text{(i)}$ can be either true or false, while $\text{(ii)}$ is always false.
answered in Mathematical Logic Mar 14, 2022
589 views
  • tifr2021
  • mathematical-logic
  • propositional-logic
0 votes
9
kenneth h rosen chapter 1 excercise 1.3 question 47
Show that p NAND q is logically equivalent to ¬(p ∧ q). how to prove this and i prove using truth table which is easy but how to prove using logical identities ? thank you
answered in Mathematical Logic Mar 14, 2022
224 views
  • discrete-mathematics
  • mathematical-logic
  • propositional-logic
  • engineering-mathematics
  • kenneth-rosen
2 votes
10
Morris Mano Edition 3 Exercise 1 Question 18 (Page No. 34)
Perform the arithmetic operations (+42) + (-13) and (-42) – (-13) using binary signed 2’s complement representation for the negative numbers.
answered in Digital Logic Mar 10, 2022
2.1k views
  • digital-logic
  • morris-mano
  • number-representation
0 votes
11
GATE CSE 2005 | Question: 16, ISRO2009-18, ISRO2015-2
The range of integers that can be represented by an $n$ bit $2’s$ complement number system is: $-2^{n-1} \text{ to } (2^{n-1} -1)$ $-(2^{n-1} -1) \text{ to } (2^{n-1} -1)$ $-2^{n-1} \text{ to } 2^{n-1}$ $-(2^{n-1} +1) \text{ to } (2^{n-1} -1)$
answered in Digital Logic Mar 7, 2022
8.3k views
  • gatecse-2005
  • digital-logic
  • number-representation
  • easy
  • isro2009
  • isro2015
0 votes
12
eigen values and determinents
Let A be a 4 × 4 matrix with real entries such that -1, 1, 2, -2 are its eigen values. If B = A4 - 5A2 + 5I where I denotes 4 × 4 identity matrix, then which of the following is correct? (det(X) represents determinant of X) (A) det(A + B) = 0 (B) det(B) = 1 (C) trace of A + B is 4 (D) all of these
answered in Linear Algebra Feb 28, 2022
1.2k views
  • eigen-value
  • engineering-mathematics
  • linear-algebra
0 votes
13
ISI2015-DCG-56
$\underset{x \to \infty}{\lim} \left( 1 + \dfrac{1}{x^2} \right) ^x$ equals $-1$ $0$ $1$ Does not exist
answered in Calculus Feb 27, 2022
245 views
  • isi2015-dcg
  • calculus
  • limits

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