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Question

Read the given statement(s) and conclusions carefully. Assuming that the information given in the statements is true, even if it appears to be at variance with commonly known facts, decide which of the given conclusions logically follow(s) from the statement(s).

Statements:
Some buttons are mangoes.
Some pigs are mangoes.

Conclusions:
(I) Some buttons are pigs.
(II) All mangoes are buttons.

This question was previously asked in
RRB ALP 2025 CBT 2 Wiremen Question Paper (28-Jul-2026) (Shift 2)
The correct answer is
Neither conclusion (I) nor (II) follows.

Solution Analysis

This question tests the ability to deduce conclusions from given statements, a common type of logical reasoning problem often seen in competitive exams.

Statement Breakdown

  • Statement 1: "Some buttons are mangoes." This means there is at least one button that is also a mango. Let B represent the set of buttons and M represent the set of mangoes. This can be written as \(B \cap M \neq \emptyset\).
  • Statement 2: "Some pigs are mangoes." This means there is at least one pig that is also a mango. Let P represent the set of pigs. This can be written as \(P \cap M \neq \emptyset\).

Conclusion I Analysis

Conclusion (I) states: "Some buttons are pigs."

From the statements, we know that buttons overlap with mangoes (\(B \cap M \neq \emptyset\)) and pigs overlap with mangoes (\(P \cap M \neq \emptyset\)). However, the group of buttons that are mangoes might be completely separate from the group of pigs that are mangoes. There's no information guaranteeing an overlap between buttons and pigs (\(B \cap P \neq \emptyset\)). Therefore, Conclusion (I) does not necessarily follow.

Conclusion II Analysis

Conclusion (II) states: "All mangoes are buttons."

Statement 1 ("Some buttons are mangoes") only guarantees a partial overlap. It does not state that *every* mango is a button. It's possible for there to be mangoes that are not buttons. Therefore, the conclusion that all mangoes are buttons (\(M \subseteq B\)) does not logically follow.

Final Deduction

Since neither Conclusion (I) nor Conclusion (II) can be logically derived from the provided statements, we conclude that neither conclusion follows.

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Important Questions from Syllogism

  1. The statements below are followed by conclusions labeled I, II and III. Assuming that the information in the statements is true, even if it appears to be at variance with generally established facts, decide which conclusion(s) logically and definitely follow(s) from the information given in the statements.

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    All Strong are animals.

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    I. Some Strong are Sharp.

    II. No Strong is Sharp.
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    Some toys are dolls.

    Conclusions:

    I. Some rings are bangles.

    II. Some dolls are rings.
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