Question

Statements: No circles are squares. Some squares are triangles.

Conclusions: I. Some triangles are not circles.

II. No triangle is a circle.

• A. Only I follows
• B. Only Il follows
• C. Both I and Il follow
• D. Neither I nor Il follows

Answer 1

Answer:

A. Only I follows

Let’s analyze the statements:

Statements:

1. No circles are squares → (Circles ∩ Squares = ∅)

2. Some squares are triangles → (Some Squares overlap with Triangles)

Now evaluate conclusions:

Conclusion I: Some triangles are not circles

• Some squares are triangles.

• Those squares are definitely not circles (since no square is a circle).

• So, at least some triangles (those squares) are not circles.

✔️ Conclusion I follows

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Conclusion II: No triangle is a circle

• We only know some squares are triangles, not all triangles.

• It is possible that some triangles (outside squares) could still be circles.

• So this conclusion is not निश्चित / not guaranteed.

Conclusion II does not follow

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Final Answer:

Only Conclusion I follows.