4. Using the EIGamal cryptosystem, create and encrypt a message for me. The plaintext message must be a recognizable word or phrase and at least eight alphabetic characters long. Divide the numerical plaintext into two digit blocks. Use a unique ephemeral key (0) to enerypt each block. My publie key is (89, 14, 8).

Computer Networking: A Top-Down Approach (7th Edition)
7th Edition
ISBN:9780133594140
Author:James Kurose, Keith Ross
Publisher:James Kurose, Keith Ross
Chapter1: Computer Networks And The Internet
Section: Chapter Questions
Problem R1RQ: What is the difference between a host and an end system? List several different types of end...
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Question 4 please question 4

---

**1259 0854 1647 1139**

**Determine the plaintext message.**

4. Using the ElGamal cryptosystem, create and encrypt a message for me. The plaintext message must be a recognizable word or phrase and at least eight alphabetic characters long. Divide the numerical plaintext into two-digit blocks. Use a unique ephemeral key (\( j \)) to encrypt each block. My public key is (89, 14, 8).

5. The following two lines of ciphertext were created using a Verman cipher and Baudot code.

```
01011 11010 00110 10110 01001 01100 10101 10111 01111 10011
00001 00111 11010 00011 11000 01000 00001 01101 10101 10011
```

   Using the first line of Chapter 2 in our textbook as the key, determine the plaintext message.

6. The ciphertext
   ```
   HAGO UM MHE UFUOM!
   ```
   was encrypted using a Hill Cipher of the form:
   \[
   C_1 \equiv 5P_1 + 3P_2 \pmod{26}
   \]
   \[
   C_2 \equiv 7P_1 + 8P_2 \pmod{26}
   \]
   Decrypt the message.

---
Transcribed Image Text:--- **1259 0854 1647 1139** **Determine the plaintext message.** 4. Using the ElGamal cryptosystem, create and encrypt a message for me. The plaintext message must be a recognizable word or phrase and at least eight alphabetic characters long. Divide the numerical plaintext into two-digit blocks. Use a unique ephemeral key (\( j \)) to encrypt each block. My public key is (89, 14, 8). 5. The following two lines of ciphertext were created using a Verman cipher and Baudot code. ``` 01011 11010 00110 10110 01001 01100 10101 10111 01111 10011 00001 00111 11010 00011 11000 01000 00001 01101 10101 10011 ``` Using the first line of Chapter 2 in our textbook as the key, determine the plaintext message. 6. The ciphertext ``` HAGO UM MHE UFUOM! ``` was encrypted using a Hill Cipher of the form: \[ C_1 \equiv 5P_1 + 3P_2 \pmod{26} \] \[ C_2 \equiv 7P_1 + 8P_2 \pmod{26} \] Decrypt the message. ---
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