EBK COMPUTER NETWORKING
EBK COMPUTER NETWORKING
7th Edition
ISBN: 8220102955479
Author: Ross
Publisher: PEARSON
Expert Solution & Answer
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Chapter 8, Problem P8P

a.

Explanation of Solution

Given,

p = 5 and q = 11

n is calculated using the formula p×q

Substitute, “5” for “p” and 11” for “q”:

Thus, n=5×11=55.

z is calculated using the formula (p1)×(q

b.

Explanation of Solution

Given,

p = 5, q = 11 and e = 3

z is calculated using the formula (p1)×(q1)

Substitute, “5” for “p” and 11” for “q”:

Thus, z=(5

c.

Explanation of Solution

Given,

p = 5, q = 11 and e = 3

z is calculated using the formula (p1)×(q1).

Substitute, “5” for “p” and 11” for “q”:

Thus, z=(51)×(11-1)

c.

Explanation of Solution

Given,

p = 5, q = 11 and e = 3

n is calculated using the formula p×q.

Substitute, “5” for “p” and 11” for “q”:

Thus, n=5×11=55.

We have m = 8, then me=83=512

Cipher text c

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Students have asked these similar questions
Use Elgamal encryption with public prime modulus q=11, to encrypt the message m=3 (Find the ciphertext only). Use your own values for not given parameters. Show your steps in details and provide all your assumptions clearly.
Let's encrypt a message using RSA: Choose p = 7 and q = 11, and then select e=13. a.Compute d b.Select plaintext message x=7. Produce the ciphertext y using the fast exponentiation algorithm. c. Decrypt the ciphertext (y) to verify that the initial plaintext (x) is produced. Again, please use the fast exponentiation algorithm.
5. Your opponent uses RSA with n = pq and encryption exponent e and encrypts a message m. This yields the ciphertext c = m mod n. A spy tells you that, for this message, 12345 =1 mod n. Describe how to determine m. Note that you don't know p, q, 6(n), or a decryption exponent d. However, you should find a de- cryption exponent that works for this particular ciphertext. Moreover,explain carefully why your decryption works (Your explanation must include how the spy's information is used.)
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