In the question, assuming the given statements to be true, find which of the conclusion (s) among given three conclusions is/are definitely true and then give your answer accordingly. (Note: Statements and Conclusions are coded as given below). In a certain code, 'A $ B' means A is smaller than
B. 'A @ B' means A is smaller than equal to
B. 'A * B' means A is neither greater nor smaller to
B. 'A # B' means A is greater than
B. 'A & B' means A is greater than equal to
B. Statements: C # D * E; D & F # A * G; I * J # H; G @ L @ K $ I Conclusions:
I. A @ I
II. G $ H
III. I # C

Given Equation: C # D * E; D & F # A * G; I * J # H; G @ L @ K $ I After decoding the signs of the given statement, we get, C > D = E; D ≥ F > A = G; I = J > H; G ≤ L ≤ K < I After combining, we get: C > E = D ≥ F > A = G ≤ L ≤ K < I = J > H Conclusions: I. A @ I means A ≤ I: False (As, A = G ≤ L ≤ K < I, so, I > A) II. G $ H means G < H: False (As, G ≤ L ≤ K < I = J > H, here the relation between G and H can't be determined) III. I # C means I > C: False (As, C > E = D ≥ F > A = G ≤ L ≤ K < I, here the relation between I and C can't be determined) Therefore, none of the conclusions follow.