Question
The question consists of two statements numbered “I
and II” given below it. You have to decide whether the data provided in the statements are suicient to answer the question. There is a three-digit number represented as ‘xyz’, where z = 4. Find the number ‘xyz’. Statement I: The number ‘xyz’ is divisible by both 7 and 12. Statement II: The sum of digits ‘x’ and ‘y’ is equal to 5.Solution
ATQ, Statement I: Since the number is divisible by 12 and 7, it must be a multiple of (12 × 7) = 84. The numbers satisfying this condition are 504 and 924. Therefore, the data in Statement I alone is not sufficient to answer the question. Statement II: The sum of ‘x’ and ‘y’ is 5. Hence, the data in Statement II alone is not sufficient to answer the question. Combining Statements I and II: The number ‘xyz’ is 504. Thus, the data in both statements together is necessary to answer the question.
Statement: A ≥ B ≥ C = D > E, F > G = H ≤ C
Conclusion: I. C ≥ F II. F > D
...Statements: Q % R & L @ T $ D; W % Q # P
Conclusions : I. D % R II. Q % L I...
Statement: F ≥ G > I > E ≤ P, E = S ≥ P
Conclusion: I. F ≥ P II. G > P
Statements: R > U ≤ V = W ≥ S; T < M ≤ P = S
Conclusions:
I. V ≥ M
II. P < V
III. W ≥ T
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 t...
Statement: L ≥ X ≤ Z > Y ≤ A, Y = B ≥ C
Conclusion: I. C >A II. A ≥ C
Statement: X=Y≤Z>T; T>Q ; X ≥R
I. Z≥R
II. R>Q
Statements: U ≤ T < V; W < V; S = T < R; X < W = Y < Z
Conclusions:
I. R > U
II. X < S
III. T < Z
Statements: H ≥ R, T < L, R ≥ T, L < N > I
Conclusion:
I. R > I
II. N ≥ T
Statements:
C > D ≥ E ≤ F; Y ≥ Z ≥ A = C
Conclusion:
I. Y > F
II. F ≥ Y
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