Question: . RSA public key encryption system. Suppose p = 5 and q = 11 are our large primes. a. compute the n needed in the
. RSA public key encryption system. Suppose p = 5 and q = 11 are our large primes.
a. compute the n needed in the RSA algorithm.
b. Explain or show why e = 7 is an acceptable encoding value.
c. Compute the ciphertext for the plaintext character string ENCRYPTION where E = 5, N = 14, , C = 3, R = 18, etc..
| Symbol | Numeric(m) | P^7 | Cipher- (P^7)mod(55) |
| E | 5 |
|
|
| N | 14 |
|
|
| C | 3 |
|
|
| R | 18 |
|
|
| Y | 5 |
|
|
| P | 16 |
|
|
| T | 20 |
|
|
| I | 10 |
|
|
| O | 15 |
|
|
| N | 14 |
|
|
d. Find a decryption key (there is one less than 30) and show/explain how you found it. Decrypt the values obtained in c. above. See slides.
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