Consider a simple RSA example. To generate, say, Alice's keypair, we select the two "large" primes, p = 11 and q = 3. i. Calculate the following, using the usual nomenclature, showing all your work: . modulus N • (N) . Choose as the encryption exponent e = = 3. Does this value of e satisfy the two requirements it has to satisfy? What are these requirements? . Public key • Private key
Consider a simple RSA example. To generate, say, Alice's keypair, we select the two "large" primes, p = 11 and q = 3. i. Calculate the following, using the usual nomenclature, showing all your work: . modulus N • (N) . Choose as the encryption exponent e = = 3. Does this value of e satisfy the two requirements it has to satisfy? What are these requirements? . Public key • Private key
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Encrypt with the public key you created for question 2.a, the message 14 demonstrating all your calculations. (The ciphertext will be a number too) and Provide detailed responses, ensuring thorough explanations and well-justified reasoning for each step you take.
question 2a is the photo
Transcribed Image Text:Consider a simple RSA example. To generate, say, Alice's keypair, we select
the two "large" primes, p = 11 and q = 3.
i. Calculate the following, using the usual nomenclature, showing all your
work:
. modulus N
●
• (N)
. Choose as the encryption exponent e = 3. Does this value of e satisfy
the two requirements it has to satisfy? What are these requirements?
• Public key
• Private key
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