Question
What is the favorite sport of Sarita? Statement
I: Sarita devotes maximum time watching Cricket. Statement II: Sarita does not like Football but her brother Karan likes Hockey. Statement III: Sarita played Badminton in her school and won a Gold medal. The question given below consists of three statements numbered I, II and III given below it. You have to decide whether the data provided in the statements are sufficient to answer the question. Read all the statements and give answer.Solution
From I: Sarita devotes maximum time watching Cricket. It is clear from this statement that Sarita devotes maximum time watching Cricket but this does not mean that her favorite sport is Cricket. From II: Sarita does not like Football but her brother Karan likes Hockey. No proper information is given. From III: Sarita played Badminton in her school and won a Gold medal. It is clear from this statement that she played Badminton in her and won a Gold medal but this does not mean that Badminton is her favorite sport. Hence, favorite sports of Sarita cannot be determined as information provided by these statements is insufficient to give the answer.
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 ...
In the following questions assuming the given statements to be true, find which of the conclusion among given conclusions is/are definitely true and th...
Statements: V ≥ O ≥ S = A > J, M < Y = P ≤ O > R
Conclusion:
I. O > M
II. A ≥ M
III. V > R
Statements: F > C > K; L < G < D; C ≥ H < D > I
Conclusions:
I. L < C
II. K > I
III. F > H
Statements: C > E > Y > U ≤ O ≥ P = V
Conclusion
I: O > E
II: U > C
Statements: X ≥ Y= Z ≤ A, K < A ≤ M < W
Conclusion:
I. M = Y
II. M > Y
III. K ≤ Y
Statements: 1 > 2 ≥ 3 = 4 < 5 ≤ 6; 7 ≥ 8 = 9 < 4 = 10 ≥ 11
Conclusions:
I. 2 ≥ 10
II. 3 < 7
III. 6 > 11
Statements: W < R = T < Y = S = U ≥ V ≥ H = X
Conclusions:
I. S ≥ X
II. U > T
III. W < Y
Statements: I < G = Z = X ≤ A ≤ R < N > D = V
Conclusions:
I. I > D
II. R ≥ G
III. X < V
Statements: Z > V = J; V > I; A ≤ D ≤ F = Z
Conclusions:
I. V < D
II. F > J
III. J > I
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