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3. RSA with three primes would also work: n = pqr, (n) = (p1)(q1)(r1), gcd(e, (n)) = 1, and d = e 1 (mod (n)).
3. RSA with three primes would also work: n = pqr, (n) = (p1)(q1)(r1), gcd(e, (n)) = 1, and d = e 1 (mod (n)).
a) Setup an example RSA public/private key pair using primes 29, 31, 37, and e = 17.
b) Encrypt m = 10000 and then decrypt the ciphertext.
c) Explain why RSA with three primes algorithm is not preferred
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