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GATE Overflow Test Series | Data Structures | Test 1 | Question: 9
What is the location of parent node for any arbitrary node $i$ in an array implementation of a complete binary tree in C language? floor$(i /2)$ floor$(i+1) /2$ floor$((i-1)/2)$ ceil$((i-1)/2)$
What is the location of parent node for any arbitrary node $i$ in an array implementation of a complete binary tree in C language?floor$(i /2)$floor$(i+1) /2$floor$((i-1)...
1 answer
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RC test series
In an IPV4 packet , the value of HLEN is 15 and value of total length field is 0x0064. how many bytes of data being carried by this packet??
In an IPV4 packet , the value of HLEN is 15 and value of total length field is 0x0064. how many bytes of data being carried by this packet??
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Michael Sipser exercise
For each of the following languages, give the minimum pumping length and justify your answer. 0001* 0*1* 001 ∪ 0* 1* 0*1$^+$0$^+$1* ∪ 10*1 (01)* ε 1*01*01* 10(11*0)*0 1011 Σ*
For each of the following languages, give the minimum pumping length and justify your answer.0001* 0*1*001 ∪ 0* 1*0*1$^+$0$^+$1* ∪ 10*1(01)*ε1*01*01*10(11*0)*01011Σ...
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GATE CSE 2012 | Question: 8
A process executes the code fork(); fork(); fork(); The total number of child processes created is $3$ $4$ $7$ $8$
A process executes the codefork(); fork(); fork();The total number of child processes created is$3$$4$$7$$8$
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GATE Overflow Test Series | Discrete Mathematics | Test 1 | Question: 21
The domain of the function $f$ defined by $f(x) = \frac{1}{\sqrt{x + |x|}}$ is. $\mathbb{R}$ $\mathbb{R}^+$ $\mathbb{R}- \{0\}$ None of these
The domain of the function $f$ defined by $f(x) = \frac{1}{\sqrt{x + |x|}}$ is.$\mathbb{R}$$\mathbb{R}^+$$\mathbb{R}- \{0\}$None of these
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GATE Overflow Test Series | Discrete Mathematics | Test 1 | Question: 10
Let $A,B$ and $C$ be three sets. Then $(A-B) - C$ is _________. $(A-B)-(B-C)$ $(A-C)-(B-C)$ $(B-C)-(A-C)$ $(A-B)-(A-C)$
Let $A,B$ and $C$ be three sets. Then $(A-B) - C$ is _________.$(A-B)-(B-C)$$(A-C)-(B-C)$$(B-C)-(A-C)$$(A-B)-(A-C)$
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Self Made Question
Consider a connected undirected graph G with n vertices, where n > 4. Suppose that G has the property that every vertex has a degree of at least n/2, i.e., deg(v) ≥ n/2 for all vertices v in G. Prove that G must contain a cycle of length at most 3n/4.
Consider a connected undirected graph G with n vertices, where n 4. Suppose that G has the property that every vertex has a degree of at least n/2, i.e., deg(v) ≥ n/2 ...
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Byju's graph theory coloring question
Graph G is obtained by adding vertex s to $K_{3,4}$ and making s adjacent to every vertex of $K_{3,4}$ . The find the minimum number of colours required ot edge-colour is ?
Graph G is obtained by adding vertex s to $K_{3,4}$ and making s adjacent to every vertex of $K_{3,4}$ .The find the minimum number of colours required ot edge-colour is ...
1 answer
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Abraham Silberschatz, Greg Gagne, Peter B. Galvin - Operating System Concepts-Wiley (2018), PART TWO PROCESS MANAGEMENT, Chapter 5 CPU Scheduling, Pg. 202.
Please read below passage from 10th edition Operating System Concepts, pg. 202:5.1.3 Preemptive and Nonpreemptive SchedulingCPU-scheduling decisions may take place under ...
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Fork() system call doubt
void main() { int n = 1; if(fork()==0) { n = n<<1; printf(“%d, “, n); n = n <<1; } if(fork()==0) n=n+700; printf(“%d, “,n); } Which of the following output is not possible? 2,4,1,701,704 1,2,4,704,701 2,704,4,701,1 1,704,2,4,701
void main() { int n = 1; if(fork()==0) { n = n<<1; printf(“%d, “, n); n = n <<1; } if(fork()==0) n=n+700; printf(“%d, “,n); }Which of the following output is not ...