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The general method for constructing the parameters of the RSA cryptosystem can be described as follows:
a. Show that a valid public key pair can still be constructed if we use only one prime
p, such that N =p and ∅ (N) = (p - 1).
b. If we use this "one-prime" RSA construction and publish the public key (e, N),why is it easy to recover the secret key d?
c. Let RSA(M) denote the encryption of the message M using the pair (e, N). Show that the RSA encryption function has the following property for any two messages M1 and M2
RSA (M1 × M2) = RSA(M1) × RSA (M2)
That is, the encryption of a product is equal to the product of the encryptions.
Tasks:
a. Show that "one-prime" construction produces a valid public key
b. Show the steps to recover d
c. Mathematical argument to show the property
Subtraction 11001-10110 using 1's complement Ans. 11001 - 10110 01001 is 1' s Compliment of 10110, so 1 1 0 0 1 + 0 1 0 0 1 ------------------ 1 0 0 0 1 0 Add 1
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is it discrete, disparate, virtual or hierarchal
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