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Questions and Answers
What is another way to denote the conditional statement 'p implies q'?
What is another way to denote the conditional statement 'p implies q'?
- p ↔ q
- p → q (correct)
- p ⇔ q
- q → p
Which logical connective is used for the biconditional statement 'p if and only if q'?
Which logical connective is used for the biconditional statement 'p if and only if q'?
- ⇔ (correct)
- ¬
- ~
- →
What is the negation of the statement p?
What is the negation of the statement p?
- p ↔ q
- p ∨ q
- ~p (correct)
- p → q
Which statement is equivalent to 'q is necessary for p'?
Which statement is equivalent to 'q is necessary for p'?
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Which statement represents the negation of the negation of a statement as equal to the statement itself?
Which statement represents the negation of the negation of a statement as equal to the statement itself?
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What is the truth value of the biconditional statement 'p ↔ q' when p is true and q is false?
What is the truth value of the biconditional statement 'p ↔ q' when p is true and q is false?
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