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Question

Consider the given statement to be true even if they seem to be at variance with the commonly known facts and decide which of the given conclusions logically follows from the given statement.

Statement :

This bowl has soup.

Conclusion :

I. The bowl has tomato soup

II. The soup is too hot.

This question was previously asked in
RRB ALP 2018 CBT 2 Fitter Question Paper (21-Jan-2019) (Shift 3)
The correct answer is

Neither I nor II is correct

Analyzing Statements and Conclusions in Logic

This question asks us to analyze a given statement and determine which of the provided conclusions logically follow from it. In logic problems like this, we must strictly adhere to the information given in the statement and not introduce any outside knowledge or assumptions.

Analyzing the Statement

The statement is: "This bowl has soup."

We are told to consider this statement as true, even if it seems contrary to common knowledge. This is the only fact we have to work with. It tells us the object (bowl) and its content (soup).

Evaluating Conclusion I

Conclusion I states: "The bowl has tomato soup."

Does the statement "This bowl has soup" logically lead to the conclusion "The bowl has tomato soup"?

  • The statement only confirms the presence of 'soup' in the bowl.
  • It does not specify the type of soup.
  • The soup could be tomato soup, chicken soup, vegetable soup, or any other kind of soup.

Since the statement does not provide any information about the type of soup, we cannot logically conclude that it is specifically tomato soup. Conclusion I does not logically follow from the statement.

Evaluating Conclusion II

Conclusion II states: "The soup is too hot."

Does the statement "This bowl has soup" logically lead to the conclusion "The soup is too hot"?

  • The statement only confirms the presence of 'soup' in the bowl.
  • It does not provide any information about the temperature of the soup.
  • The soup could be hot, warm, cold, or at room temperature.

Since the statement does not provide any information about the temperature of the soup, we cannot logically conclude that it is too hot. Conclusion II does not logically follow from the statement.

Determining the Logical Outcome

Based on our analysis, neither Conclusion I nor Conclusion II can be logically deduced from the given statement. The statement only provides the minimal information that there is soup in the bowl, and nothing more about its type or temperature.

Statement Conclusion I Logical Follows?
This bowl has soup. The bowl has tomato soup. No

Statement Conclusion II Logical Follows?
This bowl has soup. The soup is too hot. No

Therefore, neither Conclusion I nor Conclusion II is logically correct based solely on the given statement.

Revision Table: Statement and Conclusion Analysis

Item Description Key Point
Statement The initial fact or premise provided. Must be accepted as true.
Conclusion A deduction or inference drawn from the statement(s). Must logically follow ONLY from the statement(s).
Logical Follows The conclusion is necessarily true IF the statement(s) are true. No outside information allowed.

Additional Information: Logic and Deduction

This problem is an example of deductive reasoning, where we start with a general statement (or specific premise) and try to reach specific, inescapable conclusions.

  • Statements: These are the foundational facts given in the problem. They are assumed to be true for the purpose of the exercise.
  • Conclusions: These are potential facts derived from the statements. A conclusion is 'logically correct' only if it MUST be true whenever the statement(s) are true.
  • Assumptions: In these types of logic problems, you must avoid making assumptions based on your real-world knowledge. For instance, while soup is often hot, the statement didn't say it was, so you cannot assume its temperature.
  • Scope of the Statement: The statement "This bowl has soup" is narrow. It only confirms the existence of soup in a bowl. Any conclusion that adds information (like type or temperature) that isn't present in the statement cannot be logically derived from it.

Always stick strictly to the given information when evaluating whether a conclusion logically follows from a statement.

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Important Questions from Statements and Conclusions

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    Conclusion:

    I. All Q are N.

    II. Some P are not Q.

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