Exam 6: Propositional Logic

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Movado and Nautica offer a black dial if and only if Piaget has a gold watch.

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According to De Morgan's rule, ∼(P ∨ Q) is logically equivalent to:

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Proposition 2E Given the following proposition: [∼ (A ∨ Y) ≡ (∼ X ⊃ B)] ∨ [∼ (Y • ∼ B) ⊃ (X ⊃ ∼ A)] -In Proposition 2E, the main operator is a:

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∼D ∼D

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∼S ⊃ ∼F ∼S ⊃ ∼F

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∼A ∼A

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Statement 3I Given the following statement: [K • (P ∨ ∼ R)] • [K ⊃ (R • ∼ P)] -Statement 3I is:

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Proposition 2I Given the following proposition: [∼(X ∨ B) ≡ (∼ Y ⊃ ∼ X)] ≡ ∼[(A ⊃ ∼ Y) • ∼(∼ X ⊃ ∼ B)] -Given that A and B are true and X and Y are false, determine the truth value of Proposition 2I.

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Q ∨ ∼S Q ∨ ∼S

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S ⊃ ∼C S ⊃ ∼C

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Alaskan is sweet only if neither Heineken is balanced nor Pabst is clean tasting.

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The truth table for Statement 2F has how many lines?

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∼B ⊃ ∼J ∼B ⊃ ∼J

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Not both Travelers and Conseco run an ad if Liberty opens new offices.

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If either Nationwide or Geico does not open new offices, then Metropolitan does not hire agents.

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∼T ⊃ F ∼T ⊃ F

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Given the argument: A ⊃ (B • ∼ C) / B ⊃ (C ∨ A) / C ⊃ ∼ A // C ⊃ ∼ B. This argument is:

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∼Q ⊃ ∼R ∼Q ⊃ ∼R

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Statement 3D Given the following statement: (M ⊃ ∼ E) ∨ (R ⊃ E) -Statement 3D is:

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(H ∨ ∼S) • (G ∨ ∼A) (H ∨ ∼S) • (G ∨ ∼A)

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