Recent activity by pradeedppsd / GATE Overflow for GATE CSE

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username change
how could i change my username???

how could i change my username???

221 views

asked Sep 13, 2017

2 answers

2

GATE IT 2005 | Question: 13
A function $f$ defined on stacks of integers satisfies the following properties. $f(∅) = 0$ and $f (push (S, i)) = max (f(S), 0) + i$ for all stacks $S$ and integers $i$. If a stack $S$ contains the integers $2, -3, 2, -1, 2$ in order from bottom to top, what is $f(S)$? $6$ $4$ $3$ $2$

A function $f$ defined on stacks of integers satisfies the following properties. $f(∅) = 0$ and $f (push (S, i)) = max (f(S), 0) + i$ for all stacks $S$ and integers $i...

17.6k views

commented Sep 13, 2017

9 answers

3

GATE CSE 2012 | Question: 38
Let $G$ be a complete undirected graph on $6$ vertices. If vertices of $G$ are labeled, then the number of distinct cycles of length $4$ in $G$ is equal to $15$ $30$ $90$ $360$

Let $G$ be a complete undirected graph on $6$ vertices. If vertices of $G$ are labeled, then the number of distinct cycles of length $4$ in $G$ is equal to$15$$30$$90$$36...

35.0k views

commented Jul 14, 2017

8 answers

4

GATE CSE 2006 | Question: 73
The $2^n$ vertices of a graph $G$ corresponds to all subsets of a set of size $n$, for $n \geq 6$. Two vertices of $G$ are adjacent if and only if the corresponding sets intersect in exactly two elements. The number of connected components in $G$ is: $n$ $n + 2$ $2^{\frac{n}{2}}$ $\frac{2^{n}}{n}$

The $2^n$ vertices of a graph $G$ corresponds to all subsets of a set of size $n$, for $n \geq 6$. Two vertices of $G$ are adjacent if and only if the corresponding set...

8.8k views

commented Jul 14, 2017

tags	tag:apple
author	user:martin
title	title:apple
content	content:apple
exclude	-tag:apple
force match	+apple
views	views:100
score	score:10
answers	answers:2
is accepted	isaccepted:true
is closed	isclosed:true