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This section includes 14 Mcqs, each offering curated multiple-choice questions to sharpen your Cryptography and Network Security knowledge and support exam preparation. Choose a topic below to get started.
1. |
Is S a ring from the following multiplication and addition tables?+ a b x a ba a b a a ab b a b a b |
A. | Yes |
B. | No |
C. | Can’t Say |
D. | Insufficient DataView Answer |
Answer» B. No | |
2. |
In modular arithmetic : (a/b) = b(a^-1) |
A. | True |
B. | = b(a^-1)a) Trueb) False |
Answer» C. | |
3. |
A Field satisfies all the properties above from G-i to R-vi. |
A. | True |
B. | False |
Answer» B. False | |
4. |
An ‘Integral Domain’ satisfies the properties |
A. | G-i to G-iii |
B. | G-i to R-v |
C. | G-i to R-vi |
D. | G-i to R-iii |
Answer» D. G-i to R-iii | |
5. |
A_FIELD_SATISFIES_ALL_THE_PROPERTIES_ABOVE_FROM_G-I_TO_R-VI.?$ |
A. | True |
B. | False |
Answer» B. False | |
6. |
a.(b.c) = (a.b).c is the representation for which property?$ |
A. | G-ii |
B. | G-iii |
C. | R-ii |
D. | R-iii |
Answer» E. | |
7. |
For the group Sn of all permutations of n distinct symbols, Sn is an abelian group for all values of n. |
A. | True |
B. | False |
Answer» B. False | |
8. |
a(b+c) = ac+bc is the representation for which property? |
A. | G-ii |
B. | G-iii |
C. | R-ii |
D. | R-iii |
Answer» C. R-ii | |
9. |
An ‘Integral Domain’ satisfies the propertie?# |
A. | G-i to G-iii |
B. | G-i to R-v |
C. | G-i to R-vi |
D. | G-i to R-iii |
Answer» C. G-i to R-vi | |
10. |
A Ring is said to be commutative if it also satisfies the property |
A. | R-vi |
B. | R-v |
C. | R-vii |
D. | R-iv |
Answer» B. R-v | |
11. |
A Ring satisfies the properties |
A. | R-i to R-v |
B. | G-i to G-iv |
C. | G-i to R-v |
D. | G-i to R-iii |
Answer» D. G-i to R-iii | |
12. |
An Abelian Group satisfies the properties |
A. | G-i to G-v |
B. | G-i to R-iv |
C. | G-i to R-v |
D. | R-i to R-v |
Answer» E. | |
13. |
All groups satisfy properties |
A. | G-i to G-v |
B. | G-i to G-iv |
C. | G-i to R-v |
D. | R-i to R-v |
Answer» E. | |
14. |
GCD(a,b) = GCD(b,a mod b) |
A. | True |
B. | False |
Answer» B. False | |