Already have an account? Log in here.
Euler's theorem relate to the remainder of various powers and has applications ranging from modern cryptography to recreational problem-solving. See more
Solving which of the following problems would allow one to break the Diffie-Hellman protocol?
Already have an account? Log in here.
Suppose Alice and Bob choose \(p=191\) and \(g=2\). If Alice's secret number is \(12\) and Bob's is \(16\), what is the shared secret key?
Already have an account? Log in here.
Which of the following primes is most likely to be used in the Diffie-Hellman protocol?
Already have an account? Log in here.
Alice and Bob unwisely choose \(p=211\) for their Diffie-Hellman protocol, along with \(g=2\). Eve sees the transmission \(g^n \pmod p = 155\) and the transmission \(g^m \pmod p = 96\). What is the shared secret key \(g^{mn} \pmod p\)?
Already have an account? Log in here.
Which of the following modifications would NOT increase the security of the Diffie-Hellman protocol?
Already have an account? Log in here.
Problem Loading...
Note Loading...
Set Loading...