Questions 61–70 of 130. Imported answers require independent review unless marked reviewed.

Topic practice 130 questionsPage 7 of 13

Question 31

Open question
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Let

be an

real valued square symmetric matrix of rank 2 with

. Consider the following statements.
(I) One eigenvalue must be in

(II) The eigenvalue with the largest magnitude must be strictly greater than 5
Which of the above statements about eigenvalues of

is/are necessarily CORRECT?
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Question 31

Open question
CSMCQ2 marksNeeds review
For any discrete random variable

, with probability mass function

,

,

, and

, define the polynomial function

. For a certain discrete random variable

, there exists a scalar

such that

. The expectation of

is
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Question 32

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A computer network uses polynomials over

for error checking with 8 bits as information bits and uses

as the generator polynomial to generate the check bits. In this network, the message 01011011 is transmitted as
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Question 32

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Consider the following expression grammar

:
E

E − T | T
T

T + F | F
F

(E) | id
Which of the following grammars is not left recursive, but is equivalent to

?
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Question 33

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Consider a combination of T and D flip-flops connected as shown below. The output of the D flip-flop is connected to the input of the T flip-flop and the output of the T flip-flop is connected to the input of the D flip-flop.
Diagram for Computer Science and Information Technology question 33

Initially, both Q₀ and Q₁ are set to 1 (before the 1st clock cycle). The outputs
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Question 33

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A system shares 9 tape drives. The current allocation and maximum requirement of tape drives for three processes are shown below:
Process
Current Allocation
Maximum Requirement
P1
3
7
P2
1
6
P3
3
5
Which of the following best describes current state of the system?
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Question 34

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If

is a grammar with productions

where

is the start variable, then which one of the following strings is not generated by

?
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Question 34

Open question
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Consider a binary code that consists of only four valid codewords as given below:
00000, 01011, 10101, 11110
Let the minimum Hamming distance of the code be

and the maximum number of erroneous bits that can be corrected by the code be

. Then the values of

and

are
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Question 35

Open question
CSMCQ2 marksNeeds review
Consider the following two functions.
void fun1(int n) {
if(n == 0) return;
printf("%d", n);
fun2(n - 2);
printf("%d", n);
}

void fun2(int n) {
if(n == 0) return;
printf("%d", n);
fun1(++n);
printf("%d", n);
}
The output printed when fun1(5) is called is
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Question 35

Open question
CSMCQ2 marksNeeds review
Consider two hosts

and

, connected by a single direct link of rate

bits/sec. The distance between the two hosts is 10,000 km and the propagation speed along the link is

m/sec. Host

sends a file of 50,000 bytes as one large message to host

continuously. Let the transmission and propagation delays be

milliseconds and

milliseconds, respectively. Then the values of

and

are
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