Exam 1: Introduction

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Suppose you know that an argument is valid. Can you tell from that whether its conclusion is true or false? (Defend your answer.)

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No, the conclusion of an valid argument could be true or false. We only know that in either case it will be impossible for it to have all true premises and a false conclusion.

Suppose you know that a set is consistent. Can you tell from that whether every set member is actually true? (Defend your answer.)

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No, a person can have a consistent set of beliefs where one or more are false. If the set is consistent, it only follows that it is possible for every set member to be true.

Consider the following argument: 1. All men are authors. 2. Mark Twain is a man. /∴ / \therefore 3.Mark Twain is an author. a. Are all of the premises true? b. Is the conclusion true or false? c. Is the argument deductively valid or deductively invalid? d. Is the argument sound? Explain, giving the definition of a sound argument.

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a. No, the first premise is false.
b. True.
c. Valid.
d. No, since a sound argument is an argument that is valid and has all true premises, but this argument has a false premise.

Suppose you know that an argument is sound. What can you determine about its conclusion? (Defend your answer.)

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Suppose you know of an argument only that it has all true premises and a true conclusion. Can you tell from that whether it is valid or invalid? (Defend your answer.)

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Suppose you know every member of a set of sentences is false. Can you tell from that whether the set is inconsistent? (Defend your answer.)

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Suppose you know of an argument only that it is valid and has a true conclusion. What, if anything, can you tell about its premises? (Defend your answer, including examples.)

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Suppose you know of an argument only that it is valid and has a false conclusion. What, if anything, can you tell about its premises? (Defend your answer.)

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Consider the following argument: 1. If George Bush is a Republican, then he is not a Democrat. 2. George Bush is not a Democrat. 3. George Bush is a Republican. a. Are all of the premises true? b. Is the conclusion true or false? c. Is the argument deductively valid or deductively invalid? d. Is the argument sound? Explain, giving the definition of a sound argument.

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Suppose you know that argument is invalid. Can you tell from that whether its conclusion is true or false? (Defend your answer.)

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