RSA is a common algorithm used to generate Asymmetric keys. Let’s look at an example using two small prime numbers. Let p = 3 (The 1st prime number) Let q = 11 (The 2nd prime n

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RSA is a common algorithm used to generate Asymmetric keys. Let’s look at an example using two small prime numbers.

Let p = 3 (The 1st prime number)

Let q = 11 (The 2nd prime number)

Now compute N = p X q = 33

Compute z = (p -1)(q-1) = (3 – 1)(11 – 1) = 20

Now pick a number e such that 1 < e < z (e has to be prime)

Pick E = 7

Now compute

(D x E) mod Z ) = 1 (Pick some number d). An example for d = 3

(3 x 7) mod 20 = 1 (Satisfies the equation)

The keys are:

                (D, N)

                (E, N)

And in our case

                Encryption Key = (3, 33)

                Decryption Key = (7, 33)

Now for this discussion, you are going to use two prime number p and q and find the following

  1. N
  2. Z
  3. D
  4. Now PICK E
      RSA is a common algorithm used to generate Asymmetric keys. Let’s look at an example using two small prime numbers. Let p = 3 (The 1st prime number) Let q = 11 (The 2nd prime number) Now compute N = p X q = 33 Compute z = (p -1)(q-1) = (3 – 1)(11 – 1) = 20 Now pick a number e such that 1 < e < z (e has to be prime) Pick E = 7 Now compute (D x E) mod Z ) = 1 (Pick some number d). An example for d = 3 (3 x 7) mod 20 = 1 (Satisfies the equation) The keys are:                 (D, N)                 (E, N) And in our case                 Encryption Key = (3, 33)                 Decryption Key = (7, 33) Now for this discussion, you are going to use two prime number p and q and find the following N Z D Now PICK E

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