Consider the following functions $$f(n) = 3{n^{\sqrt n }}$$ $$g(n) = {2^{\sqrt n {{\log }_2}n}}$$ $$h(n) = n!$$ Which of

Let s be a sorted array of n integers. Let t(n) denote the time taken for the most efficient algorithm to determined if

Let G be an undirected connected graph with distinct edge weight. Let emax be the edge with maximum weight and emin the

The number of tokens in the following C statement is: printf("i = %d, &i = %x",i, &i);

Comparing the time $$T1$$ taken for a single instruction on a pipelined $$CPU$$ with time $$T2$$ taken on a non-pipeline

An instruction pipeline has five stages where each stage takes $$2$$ nanoseconds and all instructions use all five stage

The most appropriate matching for the following pairs $$X:$$ Indirect addressing $$Y:$$ Immediate addressing $$Z:$$ Au

A graphics card has on board memory of $$1$$ $$MB.$$ Which of the following modes can the card not support?

Consider the following nested representation of binary trees: (X Y Z) indicates Y and Z are the left and right sub stres

Let LASTPOST, LASTIN and LASTPRE denote the last vertex visited in a postorder, inorder and preorder traversal. Respecti

Suppose you are given an array s[1..n] and a procedure reverse (s, i, j) which reverse the order of elements in s betwee

Let G be an undirected graph. Consider a depth-first traversal of G, and let T be the resulting depth-first search tree.

An n $$\times$$ n array v is defined as follows V [i, j] = i - j for all i, j, $$1 \le i \le n,\,1 \le j \le n$$ The sum

In SQL, relations can contain null values, and comparisons with null values are treated as unknown. Suppose all comparis

Given relations r( w, x ) and s( y, z ), the result of select distinct w,x from r, s; is guaranteed to be same as r, pr

Given the relations employee (name, salary, deptno), and department (deptno, deptname, address) Which of the following

B+-trees are preferred to binary trees in databases because

Given the following relation instance $$\eqalign{ & X\,\,\,\,\,Y\,\,\,\,\,Z \cr & \,\,1\,\,\,\,\,\,4\,\,\,

The following arrangement of master-slave flip-flop Has the initial state of $$P, Q$$ as $$0, 1$$ (respectively). After

The number $$43$$ in $$2's$$ complement representation is

The simultaneous equations on the Boolean variables $$x, y, z$$ and $$w,$$ $$$x+y+z=1$$$ $$$xy=0$$$ $$$xz+w=1$$$ $$$xy

Which function does NOT implement the Karnaugh map given below?

A relation R is defined on the set of integers as zRy if f (x + y) is even. Which of the following statements is true?

Let P(S) denote the power set of a set S. Which of the following is always true?

$${{E_1}}$$ and $${{E_2}}$$ are events in a probability space satisfying the following constraints: $$ \bullet $$ $$\Pr

The minimum number of cards to be dealt from an arbitrarily shuffled deck of 52 cards to guarantee that three cards are

The solution to the recurrence equation $$T\left( {{2^k}} \right)$$ $$ = 3T\left( {{2^{k - 1}}} \right) + 1$$, $$T\lef

The determinant of the matrix $$$\left[ {\matrix{ 2 & 0 & 0 & 0 \cr 8 & 1 & 7 & 2 \cr

An $$n\,\, \times \,\,n$$ array v is defined as follows v[i, j] = i - j for all i, j, $$1\,\, \le \,\,i\,\, \le \,\,n,\,

A multiset is an unordered collection of elements where elements may repeat ay number of times. The size of a multiset i

Let $$S = \left\{ {0,1,2,3,4,5,6,7} \right\}$$ and $$ \otimes $$ denote multiplication modulo $$8$$, that is, $$x \otime

Let $$a, b, c, d$$ be propositions. Assume that the equivalences $$a \leftrightarrow \left( {b \vee \neg b} \right)$$ an

Suppose the time to service a page fault is on the average $$10$$ milliseconds, while a memory access takes $$1$$ micros

Which of the following is NOT a valid deadlock prevention scheme?

Let m[0] ..m[4] be mutexes (binary semaphores) and P[0] ...P[4] be processes. Suppose each process P[i] executes the fol

The following C declarations struct node{ int i: float j; }; struct node *s[10]; define s to be

The most appropriate matching for the following pairs X: m=malloc(5); m= NULL; Y: free(n); n->value = 5; Z: char *p

Consider the following C declaration struct { short s[5]; union { float y; long z; } u; }t

The value of j at the end of the execution of the following C program int incr (int i) { static int count = 0;

Let $$L$$ denote the language generated by the grammar $$S \to 0S\left. 0 \right|00.$$ Which one of the following is tru

Let $$S$$ and $$T$$ be languages over $$\sum { = \left\{ {a,b} \right\}} $$ represented by the regular expressions $${\l

What can be said about a regular language $$L$$ over $$\left\{ a \right\}$$ whose minimal finite state automation has t

Consider the following decision problems: $${P_1}$$ Does a given finite state machine accept a given string $${P_2}$$ Do