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Three statements are given, followed by three conclusions. Assuming the statements to be true, even if they seem to be at
variance with commonly known facts, decide which of the conclusions logically follow(s) from the statements.
Statements:
1. All children study in class V.
2. Some children go to coaching.
3. Some children are brilliant.
Conclusions:
I. All children who go to coaching are brilliant.
II. Children who go to coaching also study in class V.
III. All children who study in class V are not brilliant.
Both conclusions I and II follow,
Both conclusions II and III follow.
Only III follows.
Only II follows.
- Statement 1: All children study in class V. So, every child, regardless of other activities, is in class V.
- Statement 2: Some children go to coaching. This means that not all children go to coaching.
- Statement 3: Some children are brilliant. This indicates that not all children are brilliant.
- Conclusion I: All children who go to coaching are brilliant. This is not necessarily true based on the given statements, as not all brilliant children necessarily attend coaching.
- Conclusion II: Children who go to coaching also study in class V. This follows because all children study in class V, according to Statement 1.
- Conclusion III: All children who study in class V are not brilliant. This cannot be concluded, as the statements do not specify brilliance of all class V children.
- Your chosen option: Only II follows.
-
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