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Question

Read the given statements 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 statements.

Statements:

All parrots are crows.

All crows are eagles.

Conclusions:

I. All parrots are eagles.

Il. Some crows are parrots.

This question was previously asked in
SSC Selection Post 2021 Question Paper (09-Feb-2022) (Shift-1)
The correct answer is Both conclusions I and II follow

Solving Statements and Conclusions Logic Puzzles

Let's break down this logical reasoning question involving statements and conclusions about parrots, crows, and eagles. We are given two statements that we must assume are true, and we need to determine which of the given conclusions logically follow from these statements.

Understanding the Statements

The statements provided are:

  1. All parrots are crows.
  2. All crows are eagles.

These statements establish relationships between three categories: parrots, crows, and eagles. The first statement tells us that the set of all parrots is entirely contained within the set of crows. The second statement tells us that the set of all crows is entirely contained within the set of eagles.

Using Venn Diagrams for Logical Reasoning

Venn diagrams are a helpful tool to visualize these kinds of relationships.

  • Statement 1: "All parrots are crows" means the circle representing 'Parrots' should be completely inside the circle representing 'Crows'.
  • Statement 2: "All crows are eagles" means the circle representing 'Crows' should be completely inside the circle representing 'Eagles'.

If we combine these two statements, we get a diagram where the 'Parrots' circle is inside the 'Crows' circle, and the 'Crows' circle is inside the 'Eagles' circle. This naturally places the 'Parrots' circle completely inside the 'Eagles' circle as well.

Analyzing the Conclusions

Now let's examine each conclusion based on our understanding and visualization from the statements.

Conclusion I: All parrots are eagles.

Based on our combined statements ("All parrots are crows" and "All crows are eagles"), we can see that if something is a parrot, it must first be a crow (from Statement 1), and if it is a crow, it must then be an eagle (from Statement 2). Therefore, anything that is a parrot must also be an eagle.

This conclusion logically follows from the given statements.

Conclusion II: Some crows are parrots.

Statement 1 says "All parrots are crows". This means that every single parrot is also a crow. If there are any parrots at all, then there must be some individuals that are both crows and parrots. The set of parrots is a subset of the set of crows.

The statement "All A are B" always implies that "Some B are A" (assuming there is at least one A). If all parrots are crows, then certainly some portion (at least the group of parrots) of the crows are parrots.

This conclusion logically follows from the given statements.

Determining Which Conclusions Follow

We have analyzed both conclusions:

  • Conclusion I: All parrots are eagles. - Follows.
  • Conclusion II: Some crows are parrots. - Follows.

Since both conclusions logically follow from the given statements, the correct option is the one stating that both conclusions I and II follow.

Statement Relationship Visual
All parrots are crows. Parrots ⊂ Crows Parrots circle inside Crows circle.
All crows are eagles. Crows ⊂  Eagles Crows circle inside Eagles circle.

Conclusion Analysis Follows?
I. All parrots are eagles. If Parrots ⊂  Crows and Crows ⊂  Eagles, then Parrots ⊂  Eagles. Yes
II. Some crows are parrots. If All Parrots are Crows, then the set of Parrots is a subset of Crows. This implies Some Crows are Parrots. Yes

Conclusion Summary

Based on our analysis, both Conclusion I ("All parrots are eagles") and Conclusion II ("Some crows are parrots") logically follow from the given statements.

Revision Table: Statements and Conclusions

Concept Explanation Example (from question)
Statement A premise assumed to be true for the purpose of the argument. All parrots are crows.
Conclusion A judgment or decision reached by reasoning from the statements. All parrots are eagles.
Logical Inference Deriving a conclusion that must be true if the statements are true. From "All A are B" and "All B are C", we infer "All A are C".
'All A are B' implies 'Some B are A' If the entire set A is part of set B, then some members of B (those in A) are also in A. 'All parrots are crows' implies 'Some crows are parrots'.

Additional Information: Syllogisms and Logic

The type of logic problem discussed here is related to categorical syllogisms, which deal with statements about categories or classes of things. These statements often use quantifiers like "All", "Some", or "No".

  • Categorical Statement Types:
    • Universal Affirmative (A): All S are P.
    • Universal Negative (E): No S are P.
    • Particular Affirmative (I): Some S are P.
    • Particular Negative (O): Some S are not P.
  • Key Inferences: Understanding how these statement types relate to each other is crucial. For instance, a universal affirmative ("All A are B") implies a particular affirmative ("Some A are B") and also ("Some B are A", assuming A exists).
  • Transitivity: As seen in this problem, the "All...are..." relationship is transitive. If A ⊂  B and B ⊂  C, then A ⊂  C.

Practicing with Venn diagrams or understanding the rules of inference for categorical logic helps in solving these statement and conclusion problems accurately.

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