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A number is divisible by 11 when difference between sum of digits at even place and sum of digits at odd place is either 0 or 11. 4352864: Difference = (4 + 5 + 8 + 4) - (3 + 2 + 6) = 10 2859246: Difference = (8 + 9 + 4) - (2 + 5 + 2 + 6) = 6 1928573: Difference = (9 + 8 + 7) - (1 + 2 + 5 + 3) = 13 3567245: Difference = (3 + 6 + 2 + 5) - (5 + 7 + 4) = 0 So, 3567245 is divisible by 11.
Statements: T < U = S ≤ O, C > Y ≥ X, T > K = X
Conclusions :I. O > K
II. C < T
III. U > K
Statements: A % B & G % B; B # L & J; J @ K # S
Conclusions:
I. L @ K
II. A % K
III. S @ B
...Statements: M > Q ≥ U = O, S = U < R ≤ T
Conclusions :I. M < R
II. T > O
III. Q ≥ T
...Statements:
P > O ≥ D > M ≤ Y < L; M > G > Q
Conclusions:
I) O > Q
II) L < G
...Statements: M = R ≥ S , N = O > Q, Q > W = A < S
Conclusions :I. N ≥ S
II. W > R
III. O ≤ S
...Statements: A ≥ B = C; A < D < E; F > G > E
Conclusion:
I. D > C
II. C < E
Statements: R @ D, D $ J, J # M, M @ K
Statements: T ≥ U = V > W = Z ≤ X < Y ≤ M
Conclusions:
I. Z > T
II. U ≤ X
Statement: J > H ≤ G; F < M ≤ J; G = K
Conclusion: I. M ≤ G II. M > K