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SOLVED: Problem ListNext Problem(1 point) The goal of this exercise is to practice finding the inverse modulo m of some (relatively prime) integer n. We will find the inverse modulo 35, i.e., an integer € such that Ilc = 1 (mod 35).First, we perform the Euclidean algorithm on 11 and 35: 35 = 3*11 2.[Note: Your answers on the second row should match the ones on the first row.]Thus, gcd(11, 35) = 1, i.e., 11 and 35 are relatively prime.Now we run the Euclidean algorithm backwards to write 1 =
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