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3 cards from this section. Quick, good the night before a test.
Define a conditional statement using your own example.
Think of a cause-and-effect situation.
What is p and q in the statement: 'If it snows, then we will cancel the meeting.'
Identify the cause and effect in the statement.
What is the truth value of p → q when p is true and q is false?
Review the truth table we discussed.
If p is false, what can we say about the truth of p → q?
Focus on the implications of a false premise.
A statement claims: 'If I save money, then I will buy a new computer.' Analyze the truth of this statement if saving money is false.
Consider the implications of a false premise.
Prove that the statement 'p only if q' leads to 'not q implies not p.'
Leadership in logical definitions is crucial here.
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