What is a coherence is an absurd conclusion that follows form an argument that appears to be good?

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Last Answer : A paradox doesn't have to be a conclusion from an argument itcan be an absurd or contradictory statement or proposition whichwhen investigated may prove to be well founded or true.

Description : Is a paradox an absurd conclusion that follows from an argument that appears to be good?

Last Answer : A paradox doesn't have to be a conclusion from an argument itcan be an absurd or contradictory statement or proposition whichwhen investigated may prove to be well founded or true.

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Last Answer : (C) The conclusion conclusively follows from its premises. 

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Last Answer : (C) Deductive argument

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Last Answer : Feel Free to Answer

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Last Answer : a. assessing the reasons given and their relationship to the conclusion.

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Last Answer : B) Propositions 

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Last Answer : A) valid and all its premises are true 

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Last Answer : D) some evidence 

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Last Answer : B) Invalid

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Last Answer : B) atleast one of the premise is false 

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Last Answer : B) Premises 

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Last Answer : (A) The conclusion must be based on observation and experiment

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Last Answer : (D) making the conclusion stronger when premises remain unchanged. 

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Last Answer : (B) An argument with two true premises and a false conclusion may be valid. 

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Last Answer : (B) If its premise / premises is /are true and its conclusion is false

Description : Choose the right code: A deductive argument claims that: I. The conclusion does not claim something more than that which is contained in the premises. II. The conclusion is supported by the premise/premises conclusively. III. If ... (A) I and II (B) I and III (C) II and III (D) All the above

Last Answer : Answer: A

Description : Which of the following statements are false ? Choose from the code given below : 1. Inductive arguments always proceed from the particular to the general. 2. A cogent argument must be inductively strong. 3. A valid argument may have a ... (A) 2, 3 and 4 (B) 1 and 3 (C) 2 and 4 (D) 1 and 2

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Last Answer : (D) premises are true and conclusion is true

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