Question:

‘A \# B’ means ‘A is not smaller than B.’
‘A @ B’ means ‘A is neither smaller than nor equal to B.’
‘A % B’ means ‘A is neither greater than nor equal to B.’
‘A \$ B’ means ‘A is neither smaller than nor greater than B.’
‘A \& B’ means ‘A is not greater than B.’ Read the following statements and conclusions and decide which of the conclusions is/are true.
Statements:
\( M @ N; S \& W; N \# S; W \$ Z \)

Conclusions:
I. \( N @ Z \)
II. \( S % M \)
III. \( Z @ S \)

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In these kinds of logical reasoning questions, focus on the given relational symbols and ensure that each conclusion strictly follows from the statements provided. If the relationships don't support the conclusion, it's not valid.
Updated On: Apr 17, 2025
  • Only conclusion I is true
  • Only conclusion II is true
  • Only conclusions II and III are true
  • None of the conclusions I, II, and III are true
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The Correct Option is D

Solution and Explanation

- From the statements, we know the relationships between the different elements, but none of the conclusions I, II, and III can be fully validated based on the given conditions. Specifically:
- Conclusion I, \( N @ Z \), cannot be concluded from the given relationships.
- Conclusion II, \( S % M \), is not supported by the given conditions.
- Conclusion III, \( Z @ S \), is also not valid from the statements provided.
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