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Paper - II (xiv) — Network Security MCQ - Practice Questions with Answers

Solve 44 Paper - II (xiv) — Network Security questions for RAS/RPSC preparation.

Practice questions

Q1Which statement correctly distinguishes a group from a field in finite algebra used in cryptography?

A A group has one binary operation with inverses; a field has addition and multiplication with non-zero elements invertible under multiplication
B A ring forbids multiplication, while a field permits only multiplication
C A field contains no additive identity, but a group must contain two identities
D A group must be commutative, while every field is non-commutative
Explanation

For exam-level finite algebra, a group is organized around one operation satisfying closure, associativity, identity, and inverse. A field supports two operations, with addition forming an abelian group and every non-zero element having a multiplicative inverse.

Q2In an ethical hacking assignment for a college LAN, which action is the clearest example of authorized vulnerability assessment?

A Trying default passwords on unrelated WAN hosts because they are reachable
B Scanning the permitted IP range after written approval and reporting the findings
C Installing a virus to prove that antivirus software can detect it
D Publishing discovered passwords online to warn users quickly
Explanation

Ethical hacking is distinguished from attack activity by prior permission, a defined scope and controlled reporting. On a LAN or WAN, even technically simple scanning becomes improper if it targets systems outside the authorization boundary.

Q3In the context of ethical hacking, which activity best matches authorized penetration testing?

A Publishing discovered passwords before informing the owner
B Changing production data to prove administrator access
C Installing malware to maintain hidden access after testing
D Mimicking attacker techniques within an approved scope to find vulnerabilities
Explanation

Authorized penetration testing uses attacker-like techniques to evaluate whether security controls can be bypassed, but it is bounded by written scope, permission, and reporting duties. The authorization separates ethical testing from illegal compromise.

Q4For a prime number p and an integer a not divisible by p, Fermat's little theorem states which congruence?

A a^(p-1) ≡ 0 (mod p)
B a^(p-1) ≡ 1 (mod p)
C a^p ≡ 0 (mod p)
D a^2 ≡ p (mod a)
Explanation

Fermat's little theorem says that if p is prime and a is not a multiple of p, then a raised to p-1 leaves remainder 1 modulo p. This result underlies simple primality checks and modular-exponentiation reasoning.

Q5Which mechanism provides message authentication by combining a cryptographic hash function with a secret key?

A RSA key generation
B HMAC
C CRC
D Plain SHA-256 digest
Explanation

HMAC uses a cryptographic hash function together with a shared secret key to produce a message authentication code. A receiver with the same key can recompute the value to check both integrity and origin authenticity between the parties.

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More questions

6In modular arithmetic, which structure is formed by the set of residue classes modulo a prime number p under addition and multiplication modulo p?

AA finite field
BOnly a semigroup
CAn infinite cyclic group
DA ring with zero divisors

7If p is prime and a is not divisible by p, which congruence is given by Fermat's little theorem?

Aa^p ≡ 0 (mod p)
Ba^(p-1) ≡ 1 (mod p)
Ca^(p+1) ≡ 1 (mod p)
Dp^(a-1) ≡ 1 (mod a)

8Which protocol is specifically associated with securing e-mail by using signed or encrypted MIME content?

AARP
BSNMP
CICMP
DS/MIME

9Which security service is primarily concerned with preventing unauthorised disclosure of information?

AAvailability
BConfidentiality
CIntegrity
DNon-repudiation

10A LAN differs from a WAN mainly because a LAN normally covers:

AAll public networks managed by multiple telecom providers
BA limited local area such as a room, building, or campus
COnly encrypted Internet traffic between countries
DOnly satellite links across continents

11Which statement about the Miller-Rabin primality test is most accurate for basic cryptography use?

AIt proves primality by completely factoring the given number
BIt is used only for testing whether a number is even
CIt is a probable-prime test that can identify many composite numbers quickly
DIt encrypts plaintext blocks with a secret key

12Which option correctly identifies a WAN in comparison with a LAN?

AA network limited to one keyboard and monitor
BA virus that attaches itself to executable files
CA network spread over a larger geographic area than a typical LAN
DA hash algorithm used for password storage

13In the set Z7 = {0,1,2,3,4,5,6} with addition and multiplication modulo 7, why is Z7 a field?

ABecause 7 is prime, every non-zero element has a multiplicative inverse modulo 7
BBecause every element including 0 has a multiplicative inverse modulo 7
CBecause addition modulo 7 is not closed
DBecause multiplication modulo 7 is non-commutative

14In the finite set {0, 1, 2, 3, 4} with addition and multiplication modulo 5, why is every non-zero element guaranteed to have a multiplicative inverse?

ABecause zero is also included in the multiplicative group
BBecause multiplication modulo 5 is the same as ordinary integer multiplication
CBecause 5 is odd, all residues automatically have inverses
DBecause 5 is prime, the non-zero residue classes form a multiplicative group

15Which situation is a common email-security risk involving malicious code?

AOpening an unexpected attachment that runs a macro or executable payload
BUsing SMTP to transfer mail between servers
CWriting a subject line in plain English
DSaving contacts in an address book

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