i Find the multiplicative inverse of the following: 13
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SOLVED: 13*d = 1 mod(60) Modular multiplicative inverse of 13 mod(60), i.e. 13^(-1) mod (60), exists because gcd(13, 60) = 1.I did not make sense there: please explain the extended Euclidean algorithm.... and how do you know the next one is 8, 5, 3, 2, 1.....? How do you calculate the 13^(-4)?.....Using the extended Euclidean algorithm:60 = 60 (1) 13 (0)13 = 60 (0) 13 (1)8 = 60 (1) 13 (-4)5 = 60 (-1) 13 (5)3 = 60 (2) 13 (-9)2 = 60 (-3) 13 (14)1 = 60 (5) 13 (-23)
SOLVED: 13*d = 1 mod(60) Modular multiplicative inverse of 13 mod(6…
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