Exam 6: Propositional Logic

Given the argument: K ⊃ (M ∨ ∼ H) / M ⊃ H / M ⊃ K // K ⊃ H This argument is:

H ? ?M $\frac { \mathrm { M } } { \sim \mathrm { H } }$

Sierra is hearty only if Budweiser is bland, given that both Heineken is balanced and Michelob is complex.

?G ? E $\frac { \mathrm { E } \supset \sim \mathrm { J } } { \sim \mathrm { G } \supset \sim \mathrm { J } }$

G ? ?T $\frac { \sim \mathrm { T } } { \mathrm { G } }$

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

Given the pair of statements: Q ≡ ∼ A and A • ∼ Q These statements are:

Frontier's improving service implies that not both JetBlue buys planes and Southwest expands routes.

If the nuts are stale, then they should not be put into the salad. Thus, the nuts are stale, since they should not be put into the salad.

Statement 2C Given the following statement: [G ⊃ (R • N)] ∨ [R ⊃ (G • N)] -Statement 2C is:

Statement 1G Given the following statement: (A • B) ≡ (∼A • ∼B) -Statement 1G is:

Budget's lowering rates implies that Hertz runs a sale, only if Avis does not buy new cars.

Statement 2E Given the following statement: (P ⊃ ∼ B) ∨ (B ⊃ ∼ L) -The truth table for Statement 2E has how many lines?

Statement 1I Given the following statement: (G • ∼ M) ⊃ (M ∨ G) -Statement 1I is:

Given the argument: M ⊃ J / ∼ J ⊃ R // (M ∨ ∼ R) ⊃ J This argument is:

Given the pair of statements: R ⊃ ∼ B and ∼ (B • R) These statements are:

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

Given the statements: P ≡ (S ∨ ∼ A) / A ⊃ (M • J) / J ⊃ (P • S) / J ≡ A These statements are:

Proposition 1G Given the following proposition: [(A ≡ X) ∨ (Y ⊃ ∼ B)] ⊃ ∼[(X ∨ B) • (A • Y)] -In Proposition 1G, the main operator is a:

Given the argument: S ⊃ E / N ⊃ (∼ S ⊃ E) // N ⊃ E This argument is: