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This section includes 22 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. |
Compute private key (d, p, q) given public key (e=23, n=233 ´ 241=56,153). |
| A. | 35212 |
| B. | 12543 |
| C. | 19367 |
| D. | 32432 |
| Answer» D. 32432 | |
| 2. |
In an RSA system the public key of a given user is e = 31, n = 3599. What is the private key of this user? |
| A. | 3031 |
| B. | 2412 |
| C. | 2432 |
| D. | 1023 |
| Answer» B. 2412 | |
| 3. |
For p = 11 and q = 17 and choose e=7. Apply RSA algorithm where PT message=88 and thus find the CT. |
| A. | 23 |
| B. | 64 |
| C. | 11 |
| D. | 54 |
| Answer» D. 54 | |
| 4. |
The plaintext message consist of single letters with 5-bit numerical equivalents from (00000)2 to (11001)2. The secret deciphering key is the superincreasing 5-tuple (2, 3, 7, 15, 31), m = 61 and a = 17. Find the ciphertext for the message “WHY”. |
| A. | C= (148, 143, 50) |
| B. | C= (148, 143, 56) |
| C. | C= (143, 148, 92) |
| D. | C= (148, 132,92) |
| Answer» B. C= (148, 143, 56) | |
| 5. |
In Merkle-Hellman Cryptosystem, the public key can be used to decrypt messages, but cannot be used to decrypt messages. The private key encrypts the messages. |
| A. | True |
| B. | False |
| Answer» C. | |
| 6. |
In Merkle-Hellman Cryptosystem, the hard knapsack becomes the private key and the easy knapsack becomes the public key. |
| A. | True |
| B. | False |
| Answer» C. | |
| 7. |
Consider knapsack that weighs 23 that has been made from the weights of the superincreasing series {1, 2, 4, 9, 20, and 38}. Find the ‘n’. |
| A. | 011111 |
| B. | 010011 |
| C. | 010111 |
| D. | 010010 |
| Answer» C. 010111 | |
| 8. |
THE_PLAINTEXT_MESSAGE_CONSIST_OF_SINGLE_LETTERS_WITH_5-BIT_NUMERICAL_EQUIVALENTS_FROM_(00000)2_TO_(11001)2._THE_SECRET_DECIPHERING_KEY_IS_THE_SUPERINCREASING_5-TUPLE_(2,_3,_7,_15,_31),_M_=_61_AND_A_=_17._FIND_THE_CIPHERTEXT_FOR_THE_MESSAGE_‚ÄÖ√Ñ√∂‚ÀÖ√Ë‚ÀÖ‚À´WHY‚ÄÖ√Ñ√∂‚ÀÖ√Ë‚ÀÖŒÄ.?$# |
| A. | C= (148, 143, 50) |
| B. | C= (148, 143, 56) |
| C. | C= (143, 148, 92) |
| D. | C= (148, 132,92) |
| Answer» B. C= (148, 143, 56) | |
| 9. |
IN_MERKLE-HELLMAN_CRYPTOSYSTEM,_THE_PUBLIC_KEY_CAN_BE_USED_TO_DECRYPT_MESSAGES,_BUT_CANNOT_BE_USED_TO_DECRYPT_MESSAGES._THE_PRIVATE_KEY_ENCRYPTS_THE_MESSAGES.?$ |
| A. | True |
| B. | False |
| Answer» C. | |
| 10. |
For p = 11 and q = 17 and choose e=7. Apply RSA algorithm where PT message=88 and thus find the CT.$ |
| A. | 23 |
| B. | 64 |
| C. | 11 |
| D. | 54 |
| Answer» D. 54 | |
| 11. |
The plaintext message consist of single letters with 5-bit numerical equivalents from (00000)2 to (11001)2. The secret deciphering key is the superincreasing 5-tuple (2, 3, 7, 15, 31), m = 61 and a = 17. Find the ciphertext for the message “WHY”.$# |
| A. | C= (148, 143, 50) |
| B. | C= (148, 143, 56) |
| C. | C= (143, 148, 92) |
| D. | C= (148, 132,92) |
| Answer» B. C= (148, 143, 56) | |
| 12. |
Compute private key (d, p, q) given public key (e=23, n=233 ´ 241=56,153).$ |
| A. | 35212 |
| B. | 12543 |
| C. | 19367 |
| D. | 32432 |
| Answer» D. 32432 | |
| 13. |
In an RSA system the public key of a given user is e = 31, n = 3599. What is the private key of this user? |
| A. | 3031 |
| B. | 2412 |
| C. | 2432 |
| D. | 1023 |
| Answer» B. 2412 | |
| 14. |
For p = 11 and q = 17 and choose e=7. Apply RSA algorithm where Cipher message=11 and thus find the plain text. |
| A. | 88 |
| B. | 122 |
| C. | 143 |
| D. | 111 |
| Answer» B. 122 | |
| 15. |
In Merkle-Hellman Cryptosystem, the hard knapsack becomes the private key and the easy knapsack becomes the public key? |
| A. | True |
| B. | False |
| Answer» C. | |
| 16. |
Another name for Merkle-Hellman Cryptosystem is |
| A. | RC4 |
| B. | Knapsack |
| C. | Rijndael |
| D. | Diffie-Hellman |
| Answer» C. Rijndael | |
| 17. |
Consider knapsack that weighs 23 that has been made from the weights of the superincreasing series {1, 2, 4, 9, 20, and 38}. Find the ‘n’.$ |
| A. | 011111 |
| B. | 010011 |
| C. | 010111 |
| D. | 010010 |
| Answer» C. 010111 | |
| 18. |
A superincreasing knapsack problem is ____ to solve than a jumbled knapsack. |
| A. | Easier |
| B. | Tougher |
| C. | Shorter |
| D. | Lengthier |
| Answer» B. Tougher | |
| 19. |
Set {1, 2, 3, 9, 10, and 24} is superincreasing. |
| A. | True |
| B. | False |
| Answer» C. | |
| 20. |
For the Knapsack: {1 6 8 15 24}, find the plain text code if the ciphertext is 38. |
| A. | 10010 |
| B. | 01101 |
| C. | 01001 |
| D. | 01110 |
| Answer» C. 01001 | |
| 21. |
For the Knapsack: {1 6 8 15 24}, Find the cipher text value for the plain text 10011. |
| A. | 40 |
| B. | 22 |
| C. | 31 |
| D. | 47 |
| Answer» B. 22 | |
| 22. |
Imagine you had a set of weights {62, 93, 26, 52, 166, 48, 91, and 141}. Find subset that sums to V = 302. |
| A. | {62, 48, 166, 52} |
| B. | {141, 26, 52, 48} |
| C. | {93, 26, 91, 48} |
| D. | {62, 26, 166, 48} |
| Answer» E. | |