Question: Find the smallest positive integer x that satisfies the system of congruences 325(m0d11) m25(m0d13) 326(m0d7) Pl Find the smallest positive inverse of 71 modulo 1000.Find

Find the smallest positive integer x that satisfies the system of congruences 325(m0d11) m25(m0d13) 326(m0d7) Pl Find the smallest positive inverse of 71 modulo 1000.Find the smallest positive solution to 8 . x = 1 ( mod 19)Use Fermat's Little Theorem to find the solution of the congruence U S a? i: 79 such that a: E 339% mod 79) 9:2 C]{mod79)

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