Exam 4: Monadic Predicate Logic
Exam 1: Introducing Logic40 Questions
Exam 2: Propositional Logic: Syntax and Semantic248 Questions
Exam 3: Inference in Propositional Logic308 Questions
Exam 4: Monadic Predicate Logic306 Questions
Exam 5: Full First-Order Logic300 Questions
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1. (∀x)(Cx ⊃ Dx)
2. (∀x)(Ex ⊃ ∼Dx)
-Which of the following propositions is derivable from the given premises in M?
(Multiple Choice)
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Translate each of the following sentences into predicate logic, using the given constants and predicates.
-Some grass is high and thick. (Gx: x is grass; Hx: x is high; Tx: x is thick)
(Short Answer)
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select a counterexample for the given invalid argument.
-1. (∃x)(Mx • Nx)
2) (∀x)(Ox ⊃ Mx) / (∀x)(Ox ⊃ Nx)
(Multiple Choice)
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determine whether the given argument is valid or invalid. If it is valid, provide a derivation of the conclusion from the premises. If it is invalid, provide a counterexample.
-1. (∀x)(Fx ⊃ Gx)
2. (∃x)Fx / (∀x)(∼Gx ⊃ ∼Ex)
(Essay)
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refer to the following formula: ∼(∀x){(Ix • Jx) ⊃ [Kx ≡ (La • Lb)]}
-Is the given formula open or closed?
(Short Answer)
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∼(∃x)(Px • Qx) ≡ (∀x)(Px ⊃ ∼Qx)
-Which of the following propositions is also derivable in M given that same assumption?
(Multiple Choice)
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