CS 173 Final: Examlet A 3

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A = {(x, y, z) r3 | 0 < x < y 1} B = {(a, b, c) r3 | b2 + 2 < c2} C = {(p, q, r) r3 | p2 < r2} A = {(x, y) r2 | x = 3y + 5 } B = {(p, q) z2 | 2p + q 3 (mod 7) } Use the following de nition of congruence mod k: if s, t, k are integers, k positive, then s t (mod k) if and only if s = t + nk for some integer n. A = {(x, y) r2 | y = x2 3x + 2} B = {(p, q) r2 | p 0} C = {(m, n) r2 | n 1} A = {(x, y) z2 | 2xy + 6y 5x 15 0} B = {(a, b) z2 | a 0} C = {(p, q) z2 | q 0} A = {(x, y, z) r3 :

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