In each of the questions below are given some statements followed by two
conclusions. You have to take the given statements to be true even if they seem to be at variance
with commonly known facts. Read all the conclusions and then decide which of the given
conclusions logically follows from the given statements disregarding commonly known facts.
(a) If only conclusion I follows.
(b) If only conclusion II follows.
(c) If either conclusion I or II follows.
(d) If neither conclusion I nor II follows.
(e) If both conclusions I and II follow.
![Screenshot 2025-09-12 192510.png](https://res.cloudinary.com/aptidude/image/upload/v1757685321/aptidude_questions/szsz5lqxkg9d0bz5eudf.png)

Question

Accepted Answer

**Solution:**

1. Given the chain of inequalities:
   $$Q \geq W \geq E \geq R < T < Y \leq U \leq I$$

2. Analyze Conclusion I: $Q \geq T$
   - From the statements, $Q \geq R$ but $R < T$, so $Q$ is not necessarily greater than or equal to $T$.
   - Since $R < T$, and $Q$ is only guaranteed to be greater than or equal to $R$, $Q$ could be less than $T$.
   - Therefore, Conclusion I does **not** logically follow.

3. Analyze Conclusion II: $R \leq I$
   - From the chain, $R < T < Y \leq U \leq I$.
   - Since $R$ is less than $T$, which is less than or equal to $I$, it follows that $R < I$.
   - Hence, $R \leq I$ is true.

4. However, the original solution marks Conclusion II as false. Let's verify carefully:
   - The chain shows $R < T < Y \leq U \leq I$, so $R$ is definitely less than $I$.
   - Therefore, Conclusion II ($R \leq I$) logically follows.

5. Since Conclusion II follows but Conclusion I does not, the correct answer should be (b) only Conclusion II follows.

**Re-examining the original solution:** It states both conclusions are false, but based on the inequality chain, Conclusion II is true.

**Final decision:**
- Conclusion I: False
- Conclusion II: True

**Answer:** (b) If only conclusion II follows.

Answer

Answer

Answer

Answer