Midterm Exam 2 - Cryptography Computer Network Security - Fall 2001 | ECE 646, Exams of Cryptography and System Security

Material Type: Exam; Class: Cryptography/Comp Netwk Sec; Subject: Electrical & Computer Enginrg; University: George Mason University; Term: Unknown 1989;

Typology: Exams

2019/2020

Uploaded on 11/25/2020

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ECE 646, Midterm Exam 2
Fall 2001
Multiple-choice test
1. (1 pt) 1024-bit RSA can be securely used in the following block cipher
modes (choose as many as appropriate):
A. ECB
B. counter mode with j=8
C. CFB with j=64
D. CBC
E. OFB with j=1024
2. (1 pt) Using OAEP (Optimal Asymmetric Encryption Padding) before the
RSA encryption protects against the following attacks:
A. superencryption attack
B. encrypting a set of most likely messages with the public key, and
comparing the result with the ciphertext
C. factoring the modulus N using the General Number Field Sieve Method
D. short message attack (e=3, M<N1/3)
E. factoring the modulus N using Pollard's p-1 method
3. (1.5 pt) Match each RSA modulus N with the most efficient currently
known method of factoring a number of the given form and size:
A. N=PQ, where P = 2512+1, Q - 50 decimal digit prime
B. N=PQ, where P - 55 decimal digit prime, Q - 95 decimal digit prime
C. N=PQ, where P - 25 decimal digit prime, Q - 175 decimal digit prime
D. N=PQ, where P - 50 decimal digit prime, Q - 55 decimal digit prime
E. N=PQ, where P = 2127-1, Q - 50 decimal digit prime
a. GNFS - General Number Field Sieve
b. QS - Quadratic Sieve
c. Pollard's P-1 method
d. ECM - Elliptic Curve Method
e. Cyclotomic Polynomial Method
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ECE 646, Midterm Exam 2 Fall 2001

Multiple-choice test

  1. (1 pt) 1024-bit RSA can be securely used in the following block cipher modes (choose as many as appropriate):

A. ECB

B. counter mode with j= C. CFB with j= D. CBC E. OFB with j=

  1. (1 pt) Using OAEP (Optimal Asymmetric Encryption Padding) before the RSA encryption protects against the following attacks:

A. superencryption attack B. encrypting a set of most likely messages with the public key, and comparing the result with the ciphertext C. factoring the modulus N using the General Number Field Sieve Method D. short message attack ( e =3, M < N 1/3) E. factoring the modulus N using Pollard's p-1 method

  1. (1.5 pt) Match each RSA modulus N with the most efficient currently known method of factoring a number of the given form and size:

A. N=P⋅Q, where P = 2^512 +1, Q - 50 decimal digit prime B. N=P⋅Q, where P - 55 decimal digit prime, Q - 95 decimal digit prime C. N=P⋅Q, where P - 25 decimal digit prime, Q - 175 decimal digit prime D. N=P⋅Q, where P - 50 decimal digit prime, Q - 55 decimal digit prime E. N=P⋅Q, where P = 2^127 -1, Q - 50 decimal digit prime

a. GNFS - General Number Field Sieve b. QS - Quadratic Sieve c. Pollard's P-1 method d. ECM - Elliptic Curve Method e. Cyclotomic Polynomial Method

  1. (1.5 pt) Rank the following transformations according to their speed in software starting from the fastest one: A. DES in the CFB mode with j= B. DESX in the counter mode with j= C. Triple DES in the OFB mode with j= D. AES-Rijndael in the CBC mode E. AES-Rijndael in the CFB mode with j=
  2. (1 pt) The number of bases a (1 ≤ a ≤ n) for which the Fermat's probabilistic primality test returns the result 'probably prime' for the Carmichael number n = 561 = 3 ⋅ 11 ⋅ 17 is

A. 1 B. 241 C. 320 D. 560 E. 561