Question: answer 11. Compute the final key in Diffie-Hellman p = 13 and g = 3 if A chooses a = 4 and B chooses b

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11. Compute the final key in Diffie-Hellman p = 13 and g = 3 if A chooses a = 4 and B chooses b = 6 . Do it by hand. Reveal Solution A computes (34 mod 13) = (81 mod 13) = 3 and sends 3 to B. B computes (35 mod 13) = [9 . (81 mod 13)] mod 13 =(9 .3) mod 13 = 1 and sends 1 to A. A then computes: (1) mod 13 = 1 (13) B then computes (6)3 mod 13 = (6 - 62) mod 13 = 13 . (36 mod 13) mod 13 (3 -10) mod 13 GGGGE = (30) mod 13 =1 The shared key is 1

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