Question

Discrete Math: decipher the following: 392466 600311 599633 where the public key is (950141,11), 950141=p*q 11=e...

Discrete Math:

decipher the following:

392466 600311 599633

where the public key is (950141,11), 950141=p*q 11=e

and the private key (d) is 603395

Math   Advanced-Math   
0 0
Add a commentTranscribed image text
Next >

Homework Answers

Answer #1

0 0
Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Log In

Sign Up

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
Write public and private key where p = 13, q = 37 and n = 481....
Write public and private key where p = 13, q = 37 and n = 481. Totient is 432. E is 19 and d is 91. Write public key as (n = , e =) and private key as (n = , d =)
Let p=11, q=17, n = pq = 187. Your (awful) public RSA encryption key is (e=107,...
Let p=11, q=17, n = pq = 187. Your (awful) public RSA encryption key is (e=107, n=187). (a) What is your private decryption key? (b) You receive the encrypted message: 100 Decrypt the message. (In other words, what was the original message, before it was encrypted? Just give me a number, don’t convert it to letters).
Q1: Sara is using RSA crypto-system with the following setup: p = 11 and q =...
Q1: Sara is using RSA crypto-system with the following setup: p = 11 and q = 3. Sara publish his Public Key: (n, e) = (33, 3). d. Deem wants to set up his own public and private keys. She chooses p = 23 and q = 19 with e = 283. Find her private and public keys. Note show all steps to find the good value for d.
Let p=3 and q=17 and let an RSA public-key cryptosystem be given. 1. Why is the...
Let p=3 and q=17 and let an RSA public-key cryptosystem be given. 1. Why is the number 8 not a valid encryption-key? 2. We encrypt the number M=8 with the help of the encryption-key e=3. Why is the encrypted message C=2? 3. Why is the decryption key d for the encryption-key, (e=3), equal to 11? https://en.wikipedia.org/wiki/RSA_(cryptosystem)#Encryption
p = 13 q = 37 Totient = 432 n = 481 e = 19 d...
p = 13 q = 37 Totient = 432 n = 481 e = 19 d = 91 public key: n = 481, e = 19 private key: n= 481, d = 91 Except 1, explain any other prime number less than e which cannot be used to generate d? What are those number and why they cannot be used?
1. Suppose P and Q are the statements: P: Jack passed math. Q: Jill passed math.(25...
1. Suppose P and Q are the statements: P: Jack passed math. Q: Jill passed math.(25 points) (a) Translate “Jack and Jill both passed math” into symbols. (b) Translate “If Jack passed math, then Jill did not” into symbols. (c) Translate “P ∨ Q” into English. (d) Translate “¬(P ∧ Q) → Q” into English. (e) Suppose you know that if Jack passed math, then so did Jill. What can you conclude if you know that: i. Jill passed math?...
Suppose your RSA Public-key factors are p =6323 and q = 2833, and the public exponent...
Suppose your RSA Public-key factors are p =6323 and q = 2833, and the public exponent e is 31. Suppose you were sent the Ciphertext 6627708. Write a program that takes the above parameters as input and implements the RSA decryption function to recover the plaintext. IN PYTHON
In an RSA system, the public key of a given user is e = 31, n...
In an RSA system, the public key of a given user is e = 31, n = 3599. What is the private key of this user?
Discrete Math In this problem, we will implement the RSA algorithm to encrypt and decrypt the...
Discrete Math In this problem, we will implement the RSA algorithm to encrypt and decrypt the message ”148”.For this exercise, you may want to use some kind of calculator that can compute the mod function. 1. Set the primes p and q as follows:p=31 and q=47. What are the values for N and φ? 2.The value for e is chosen to be 11. Use Euclid’s algorithm to verify that e and φ are relatively prime and to find d, the...
Below is an example of key generation, encryption, and decryption using RSA. For the examples below,...
Below is an example of key generation, encryption, and decryption using RSA. For the examples below, fill in the blanks to indicate what each part is or answer the question. Public key is (23, 11) What is 23 called? _______________, What is 11 called?_______________ Private key is (23, 13) What is 23 called?_______________, What is 13 called?_______________ 23 can be part of the public key because it is very hard to _______________ large prime numbers. ENCRYPT (m) = m^e mod...
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT