Question 1
The minimum positive integer p such that 3p modulo 17 = 1 is
5
8
12
16
Question 2
In the RSA public key cryptosystem, the private and public keys are (e, n) and (d, n) respectively, where n = p*q and p and q are large primes. Besides, n is public and p and q are private. Let M be an integer such that 0 < M < n and f(n) = (p- 1)(q-1). Now consider the following equations.
I. M’= Me mod n
M = (M’)d mod n
II. ed ≡ 1 mod n
III. ed ≡ 1 mod f(n)
IV. M’= Me mod f(n)
M = (M’)d mod f(n)
Which of the above equations correctly represent RSA cryptosystem?
I and II
I and III
II and IV
III and IV
Question 3
A firewall is to be configured to allow hosts in a private network to freely open TCP connections and send packets on open connections. However, it will only allow external hosts to send packets on existing open TCP connections or connections that are being opened (by internal hosts) but not allow them to open TCP connections to hosts in the private network. To achieve this the minimum capability of the firewall should be that of
A combinational circuit
A finite automaton
A pushdown automaton with one stack
A pushdown automaton with two stacks
Question 4
Question 5
A public key encryption system
allows anyone to decode the transmissions
allows only the correct sender to decode the data
allows only the correct receiver to decode the data
does not encode the data before transmitting it
Question 6
A message "COMPUTERNETWORK" encrypted (ignore quotes) using columnar transposition cipher with a key "LAYER". The encrypted message is :
CTTOEWMROPNRUEK
MROUEKCTTPNROEW
OEWPNRCTTUEKMRO
UEKPNRMROOEWCTT
Question 7
The standard for certificates used on internet is
X.25
X.301
X.409
X.509
Question 8
Hashed message is signed by a sender using his
his public key
his private key
receiver’s public key
receiver’s private key
Question 9
Question 10
There are 40 questions to complete.