Statement And Conclusion Mcq Model Questions & Answers, Practice Test for ibps rrb so officer sclae 2 3 single exam 2024
ibps rrb so officer sclae 2 3 single exam 2024 SYLLABUS WISE SUBJECTS MCQs
Analogy
Classification
Series Completion
Word Formation
Clocks
Syllogism
Blood Relations
Direction & Distance Sense Test
Sequential Test
Alphabet & Numbers Arrangement
Statement & Arguments
Statement & Assumptions
Statement & Conclusion
Input Output
Directions:
In the following questions, the symbols ↑ , ↓ , → , ← and ⇒ are used with the following meanings:
 P ↑ Q means P is not smaller than Q.
 P ↓ Q means P is neither greater than nor smaller than Q.
 P → Q means P is not greater than Q.
 P ← Q means P is neither smaller than nor equal to Q.
 P ⇒ Q means P is not equal to Q.
Now in each of the following questions, assuming the given statements to be true, find which of the two conclusions I and II given below them is/are definitely true.
Statements:
P ↑ Q, R ← S, P ← R
Conclusions :
I. Q ← S
II. S ← P
Answer: (d)
P ≥ Q ... (i), R > S ... (ii), P > R ... (iii)
Combining all, we get Q ≤ P > R > S ⇒ no definite relationship between Q and S can be established.
Hence I is not true.
From (ii) and (iii), we get P > R > S ⇒ P > S.
Hence II is not true.
Statements:
X ← Y, X ⇒ Z, Z → S
Conclusions :
I. X ⇒ S
II. S↑ Y
Answer: (d)
X > Y ... (i), X ≠ Z ... (ii), Z ≤ S ... (iii)
From (ii) and (iii), we get X ≠ Z ≤ S ⇒ No relation Hence I is not true.
No definite relationship between S and Y can be established. Hence II not true.
Statements:
A ↑ B, C ← B, C → D
Conclusions :
I. D → A
II. D ← B
Answer: (b)
A ≥ B ... (i), C > B ... (ii), C ≤ D ... (iii)
From (ii) and (iii), we get D ≥ C > B ⇒ D > B. Hence II is true.
From II and (i), we get D > B ≤ A ⇒ no definite relationship between D and A can be established.
Hence I is not true.
Statements:
T → U, W ↑ V, V ← U
Conclusions :
I. W ⇒ T
II. V ← T
Answer: (e)
T ≤ U ... (i), W ≥ V ... (ii), V > U ... (iii)
From (i) and (iii), we get T ≤ U < V ⇒ T < V or V > T.
Hence II is true.
From (ii) and II, we get W ≥ V > T ⇒ W > T ⇒ W ≠ T.
Hence I is true.
Statements:
L ↓ N, K ← L, M → N
Conclusions :
I. L ← M
II. L ↓ M
Answer: (c)
L = N ... (i), K > L ... (ii), M ≤ N ... (iii)
From (i) and (iii), we get L = N ≥ M ⇒ L ≥ M.
Hence either I or II is true.
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