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Question

Two statements are given, followed by two conclusions numbered I and II. 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:

Some brownies are healthy.

All brownies are cakes.

Conclusions:

I. Some cakes are healthy.

II. No cake is healthy.

This question was previously asked in
PYST : General Awareness - SSC Stenographer 2024 (Tier-I) (10-Dec-2024) (Shift 2)
The correct answer is
Only conclusion I follows.

This question tests your understanding of logical reasoning and syllogisms. Let's analyze the given statements and conclusions:

Statements:

  • Some brownies are healthy.
  • All brownies are cakes.

Conclusions:

  • I. Some cakes are healthy.
  • II. No cake is healthy.

We can represent these statements using Venn diagrams or logical reasoning. Since some brownies are healthy, and all brownies are cakes, it follows that some cakes must also be healthy. This directly supports conclusion I.

However, conclusion II contradicts this. If some cakes are healthy (as established by the statements and conclusion I), then it cannot be true that no cake is healthy. Therefore, conclusion II is incorrect.

Therefore, only conclusion I logically follows from the given statements.

In essence, the problem highlights the relationship between sets. If a subset (brownies) possesses a characteristic (healthy), and that subset is entirely contained within a larger set (cakes), then it logically follows that at least some members of the larger set must also possess that characteristic. The inclusion of the 'some' qualifier in the first statement is crucial; it does not necessitate *all* brownies being healthy, nor does it preclude the possibility of some cakes being unhealthy. Conclusion II is directly refuted by the logical deduction supporting conclusion I.

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