NPTEL Cryptography And Network Security Assignment 3 Answer
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NPTEL Cryptography And Network Security Assignment
The aim of this course is to introduce the student to the areas of cryptography and cryptanalysis. This course develops a basic understanding of the algorithms used to protect users online and to understand some of the design choices behind these algorithms. Our aim is to develop a workable knowledge of the mathematics used in cryptology in this course. The course emphasizes to give a basic understanding of previous attacks on cryptosystems with the aim of preventing future attacks. A wide variety of basic cryptographic primitives will be discussed along with recent developments in some advanced topics like identity-based encryption, attribute-based encryption, functional encryption, two-party/multi-party computation, bitcoin and crypto-currency and postquantum cryptography. The cryptanalysis part will help us understanding challenges for cybersecurity that includes network security, data security, mobile security, cloud security and endpoint security.
This course can have Associate in Nursing unproctored programming communication conjointly excluding the Proctored communication, please check announcement section for date and time. The programming communication can have a weightage of twenty fifth towards the ultimate score.
- Assignment score = 25% of average of best 8 assignments out of the total 12 assignments given in the course.
- ( All assignments in a particular week will be counted towards final scoring – quizzes and programming assignments).
- Unproctored programming exam score = 25% of the average scores obtained as part of Unproctored programming exam – out of 100
- Proctored Exam score =50% of the proctored certification exam score out of 100
UNPROCTORED PROGRAMMING EXAM SCORE >=10/25 AND PROCTORED EXAM SCORE >= 20/50.
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1. The solution of 7r = 2 (mod 11) is .
(a) 5
(b) 7
(c) 9
(d) 11
Answer:- a
2. The multiplicative inverse of 1234 mod 4321 is ______
(a) 1221
(b) 3239
(c) 3219
(d) 982
Answer:- b
3. Let (R, +,:) be a ring with two binary operations + (addition) and (multiplication). For a, b, c E R, a (b + c) = a c+b c is the representation for which property?
(a) Associative property.
(b) Distribution property.
(c) Commutative property.
(d) None of these.
Answer:- b
4. A group (G, *) (* is a binary operation) with commutative property is called….
(a) finite group.
(b) non-abelian group.
(c) abelian group.
(d) none of these.
Answer:- c
5. (Z10, +) is a cyclic group. The above statement is .
(a) True.
(b) False.
Answer:- a
6. (Z\ {0}, ) is a group if n =
(a) 10
(b) 11
(c) 4
(d) 6
Answer:- b
7. If a =a(mod m) and b = bi(mod m) then i) a +ba +bi(mod m) (i) a b E a1 bi(mod m) which of the following is true?
(a) (i) is true but (i) is false.
(b) 6) is false but (i) is true.
(c) both (i) & (ii) are true.
(d) both (i) & (ii) are false.
Answer:- c
8. The generator of the group (Z1o, +) is ..
(a) 2
(b) 3
(c) 5
(d) None of these.
Answer:- b
9. The order of 3 in the group (Zi3\ {0}, -) is .
(a) 3
(b) 10
(c) 11
(d) 12
Answer:- a
10. The solution of equation 7r +3=7 (mod 19) is..
(a) 7
(b) 6
(c)13
(d) 11
Answer:- b
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