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4 cards from this section. Quick, good the night before a test.
Create a truth table for A ∧ B.
Start by filling the truth values for A and B.
Write down the truth values for A ∨ B when A is False and B is True.
Remember that 'or' is true if at least one value is true.
What is the result of A ∨ B if A is False and B is True?
Remember the 'or' logic.
When is A → B false?
Think about the definition of implication.
Given three statements A, B, and C, construct a truth table for (A ∧ B) → C. What does this tell you about the relationships between these statements?
Break it down step by step.
Consider a logical expression: (A ∨ B) ∧ (¬C). If the truth values of A, B, and C are: A = T, B = T, C = F, determine the overall truth value.
Calculate each part separately.
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