Exam 7: Statement Logic: Truth Tables
Exam 1: Basic Concepts110 Questions
Exam 2: Identifying Arguments40 Questions
Exam 3: Logic and Language76 Questions
Exam 4: Informal Fallacies63 Questions
Exam 5: Categorical Logic: Statements80 Questions
Exam 6: Categorical Logic: Syllogisms110 Questions
Exam 7: Statement Logic: Truth Tables80 Questions
Exam 8: Statement Logic: Proofs60 Questions
Exam 9: Predicate Logic115 Questions
Exam 10: Inductive Logic138 Questions
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Symbols list
You may use the list below to copy-and-paste the symbols into your answer as needed. →;↔;•;~;⋁;\
Translate the following statement into symbols, using the schemes of abbreviation provided: It will either
rain or snow, but not both. (R: It will rain; S: It will snow.)
(Short Answer)
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Under which assignment of truth values does the sentence (A ↔ ~B) • ~C turn out to be true?
(Multiple Choice)
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Symbols list
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Translate the following statement into symbols, using the schemes of abbreviation provided: Susan will
be able to go to the graduate school of her choice unless she scores very poorly on her GRE. (C: Susan is
able to go to the graduate school of her choice; P: Susan scores very poorly on her GRE.)
(Short Answer)
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A disjunction is false if both its disjuncts are false; otherwise it is
(True/False)
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Two statements are logically equivalent when each validly implies the other.
(True/False)
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A statement variable is a lower case letter that serves as a placeholder for any statement.
(True/False)
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Symbols list
You may use the list below to copy-and-paste the symbols into your answer as needed. →;↔;•;~;⋁;\
Translate the following statement into symbols, using the schemes of abbreviation provided: If the
argument has all conclusion, then the argument is not valid. (P: The argument
has all true premises; C: The argument has a true conclusion; V: The argument is valid.)
(Short Answer)
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Two statements are logically equivalent when the biconditional connecting them is a tautology.
(True/False)
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Any argument with logically inconsistent premises will be valid yet unsound.
(True/False)
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Symbols list
You may use the list below to copy-and-paste the symbols into your answer as needed. →;↔;•;~;⋁;\
Translate the following statement into symbols, using the schemes of abbreviation provided: Jones wins
only if Smith and Brown both lose. (J: Jones wins; S: Smith wins; B: Brown wins.)
(Short Answer)
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Making the assumption that A is , and D is false, determine the truth value () of this compound statement: C → ~(C • B)
(True/False)
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A material conditional is false if its antecedent is ; otherwise, it is
(True/False)
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A sufficient condition is a condition that, if lacking, guarantees that a statement is false (or that a phenomenon will not occur).
(True/False)
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Making the assumption that A is , and D is false, determine the truth value () of this compound statement: ~(A ⋁ C) ↔ (B • ~(A ⋁ C))
(True/False)
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Symbols list
You may use the list below to copy-and-paste the symbols into your answer as needed. →;↔;•;~;⋁;\
Translate the following statement into symbols, using the schemes of abbreviation provided: A necessary
condition for Adonis to go camping is that he behave and not bark at other dogs. (C: Adonis goes
camping; B: Adonis behaves; O: Adonis barks at other dogs.)
(Short Answer)
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The truth table for an argument that has three component atomic statements will have six rows.
(True/False)
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A compound statement is one that has at least one atomic statement as a component.
(True/False)
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