Exam 5: Proofs With CP or IP
Exam 1: Introduction10 Questions
Exam 2: Symbolizing in Sentential Logic24 Questions
Exam 3: Truth Tables27 Questions
Exam 4: Proofs Without CP or IP9 Questions
Exam 5: Proofs With CP or IP12 Questions
Exam 6: Sentential Logic Truth Trees8 Questions
Exam 7: Predicate Logic Symbolization29 Questions
Exam 8: Predicate Logic Semantics9 Questions
Exam 9: Predicate Logic Proofs8 Questions
Exam 10: Relational Predicate Logic38 Questions
Exam 11: Quantifier Rules Theory8 Questions
Exam 12: Predicate Logic Truth Trees8 Questions
Exam 13: Identity22 Questions
Exam 14: Syllogistic Logic32 Questions
Exam 15: Informal Fallacies10 Questions
Exam 16: Inductive Logic14 Questions
Exam 17: Axiom Systems11 Questions
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Show that premises in the following arguments are inconsistent:
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Proofs with CP or IP
Prove valid, using the eighteen valid argument forms and CP or IP:
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Correct Answer:
Proofs with CP or IP
Prove valid, using the eighteen valid argument forms and CP or IP:
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Correct Answer:
Show that premises in the following arguments are inconsistent:
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General Theory
-Suppose you know that a particular two-premise argument is invalid. Now suppose we add the negation of the conclusion of the two premises to form a three-sentence set of premises. Can a contradiction be derived from this three-sentence set of premises? (Defend your answer.)
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Proofs with CP or IP
Prove valid, using the eighteen valid argument forms and CP or IP:
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Show that premises in the following arguments are inconsistent:
-

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Show that premises in the following arguments are inconsistent:
-

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Proofs with CP or IP
Prove valid, using the eighteen valid argument forms and CP or IP:
-

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Proofs with CP or IP
Prove valid, using the eighteen valid argument forms and CP or IP:
-

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General Theory
-a. Use to prove that the following argument is valid.
b. To illustrate how indirect proofs are a kind of shortened conditional proof, cross out the last line in the above proof and complete it as a conditional proof. (Hint: as an intermediate step prove
.)


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Proofs with CP or IP
Prove valid, using the eighteen valid argument forms and CP or IP:
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