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Recent activity by PRANAVCOOL
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answers
1
Confusion in Synchronus Series Counter
I am not getting any difference between these two questions but answers are not matching, https://gateoverflow.in/86195/me-test https://gateoverflow.in/26442/gate1991-5-c
I am not getting any difference between these two questions but answers are not matching, https://gateoverflow.in/86195/me-test https://gateoverflow.in/26442/gate1991-5-...
1.4k
views
comment edited
Oct 30, 2020
Digital Logic
sequential-circuit
digital-circuits
digital-logic
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12
answers
2
GATE CSE 2006 | Question: 48
Let $T$ be a depth first search tree in an undirected graph $G$. Vertices $u$ and $ν$ are leaves of this tree $T$. The degrees of both $u$ and $ν$ in $G$ are at least $2$ ... exist a cycle in $G$ containing $u$ and $ν$ There must exist a cycle in $G$ containing $u$ and all its neighbours in $G$
Let $T$ be a depth first search tree in an undirected graph $G$. Vertices $u$ and $ν$ are leaves of this tree $T$. The degrees of both $u$ and $ν$ in $G$ are at least $...
21.1k
views
commented
Sep 16, 2020
Algorithms
gatecse-2006
algorithms
graph-algorithms
normal
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–
5
answers
3
GATE CSE 2016 Set 2 | Question: 34
A complete binary min-heap is made by including each integer in $[1, 1023]$ exactly once. The depth of a node in the heap is the length of the path from the root of the heap to that node. Thus, the root is at depth $0$. The maximum depth at which integer $9$ can appear is _________.
A complete binary min-heap is made by including each integer in $[1, 1023]$ exactly once. The depth of a node in the heap is the length of the path from the root of the h...
25.9k
views
commented
Aug 25, 2020
DS
gatecse-2016-set2
data-structures
binary-heap
normal
numerical-answers
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–
7
answers
4
GATE CSE 2002 | Question: 2.12
A weight-balanced tree is a binary tree in which for each node, the number of nodes in the left sub tree is at least half and at most twice the number of nodes in the right sub tree. The maximum possible height (number of nodes on the path from the root to the furthest ... which of the following? $\log_2 n$ $\log_{\frac{4}{3}} n$ $\log_3 n$ $\log_{\frac{3}{2}} n$
A weight-balanced tree is a binary tree in which for each node, the number of nodes in the left sub tree is at least half and at most twice the number of nodes in the rig...
23.4k
views
commented
Aug 18, 2020
DS
gatecse-2002
data-structures
binary-tree
normal
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–
8
answers
5
GATE CSE 2000 | Question: 1.2
An $n \times n$ array $v$ is defined as follows: $v\left[i,j\right] = i - j$ for all $i, j, i \leq n, 1 \leq j \leq n$ The sum of the elements of the array $v$ is $0$ $n-1$ $n^2 - 3n +2$ $n^2 \frac{\left(n+1\right)}{2}$
An $n \times n$ array $v$ is defined as follows:$v\left[i,j\right] = i - j$ for all $i, j, i \leq n, 1 \leq j \leq n$The sum of the elements of the array $v$ is$0$$n-1$$n...
9.9k
views
commented
Aug 11, 2020
DS
gatecse-2000
data-structures
array
easy
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9
answers
6
GATE IT 2004 | Question: 13
Let $P$ be a singly linked list. Let $Q$ be the pointer to an intermediate node $x$ in the list. What is the worst-case time complexity of the best-known algorithm to delete the node $x$ from the list ? $O(n)$ $O(\log^2 n)$ $O(\log n)$ $O(1)$
Let $P$ be a singly linked list. Let $Q$ be the pointer to an intermediate node $x$ in the list. What is the worst-case time complexity of the best-known algorithm to del...
24.9k
views
commented
Feb 15, 2020
DS
gateit-2004
data-structures
linked-list
normal
ambiguous
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–
4
answers
7
GATE CSE 2012 | Question: 48
Consider the following C code segment. int a, b, c = 0; void prtFun(void); main() { static int a = 1; /* Line 1 */ prtFun(); a += 1; prtFun(); printf( \n %d %d , a, b); } void prtFun(void) { static int a = 2; /* Line 2 */ int b = 1; a += + ... $\begin{array}{lll} 3 & & 1 & \\ 5 & & 2 & \\ 5 & & 2 & \end{array}$
Consider the following C code segment.int a, b, c = 0; void prtFun(void); main() { static int a = 1; /* Line 1 */ prtFun(); a += 1; prtFun(); printf(“ \n %d %d ”, a, ...
13.9k
views
commented
Nov 9, 2019
Programming in C
gatecse-2012
programming
programming-in-c
normal
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1
answer
8
T(n)=2T(floor(sqrt(n))+log n
the solution of recurrence relation T(n)=2T(floor(sqrt(n))+log n
the solution of recurrence relationT(n)=2T(floor(sqrt(n))+log n
18.7k
views
commented
Aug 21, 2019
Algorithms
algorithms
recurrence-relation
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