Question: RSA Cryptography 5. (10 pts) Consider the deterministic RSA, where the signature is computed using the private exponent and the modulus for the message m:

RSA Cryptography 5. (10 pts) Consider the deterministic RSA, where the

RSA Cryptography 5. (10 pts) Consider the deterministic RSA, where the signature is computed using the private exponent and the modulus for the message m: s = md mod N Assume you are given only the public key and signatures for two different messages as follows: . (e, N) = (65537, 46838100055089829822046299137173923265812035083706658090770185043708 723912149) (mi, S1) = (24, 80001423746962234819146798480654181303968791541356897355218712246245 50496226) (m2, 52) = (25, 42227727836833127127796658599649167221284770042239980461168447024712 893000851) Can you obtain the signature for the following message? (Hint: do not try to factor N; it can freeze your computer.) m3 = 29 RSA Cryptography 5. (10 pts) Consider the deterministic RSA, where the signature is computed using the private exponent and the modulus for the message m: s = md mod N Assume you are given only the public key and signatures for two different messages as follows: . (e, N) = (65537, 46838100055089829822046299137173923265812035083706658090770185043708 723912149) (mi, S1) = (24, 80001423746962234819146798480654181303968791541356897355218712246245 50496226) (m2, 52) = (25, 42227727836833127127796658599649167221284770042239980461168447024712 893000851) Can you obtain the signature for the following message? (Hint: do not try to factor N; it can freeze your computer.) m3 = 29

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