Description
This is a study guide to help you prepare for the exam. While it aims
to be comprehensive, it is not guaranteed to cover every topic that may
appear on the exam. It is important to review all of your notes and the
course materials.
Questions
- True or False. The following sentence expresses a proposition: Stand
up. (question id 01_l1_propositions_54)
- What term best corresponds to the following definition: type of
argument such that it is logically possible for the premises to be true
and the conclusion false. (question id 01_logic_concepts_4)
- Which one of the following is a PL Symbol: (question id
02_pl_symbols_12)
- Identify the main operator in the following wff: (P ∨ (Q ↔︎ S))
(question id 02_pl_main_operator_15)
- Which one of the following is a proper part of the wff ¬((P ∧ Q) → R)?
(question id 02_pl_properparts_7)
- Which one of the following is a subformula of the wff ((P ∨ Q) → (R ∧ S))?
(question id 02_pl_subformulas_6)
- Which one of the following combinations of symbols is a PL wff?
(question id 02_pl_wffs_identification_193)
- Consider the following well-formed formula (wff): ¬(A ∨ E). Select what type
of wff it is (select the best answer): (question id
02_pl_wff_type_21)
- If v(P)=True and
v(D)=False, then what
is the truth value of P ↔︎ D? (question id
02_pl_valuations_simple_123)
- Translate the following sentence into the language of propositional
logic: ‘It is not the case that Bob is happy’. (question id
02_pl_translations_115)
- Translate the following sentence into the language of propositional
logic: ‘Bob is happy and Vic is ambitious’. (question id
02_pl_translations_188)
- Translate the following sentence into the language of propositional
logic: ‘Bob is happy or Tom is reliable’. (question id
02_pl_translations_173)
- Translate the following sentence into the language of propositional
logic: ‘If Bob is happy, then Vic is ambitious’. (question id
02_pl_translations_190)
- Translate the following sentence into the language of propositional
logic: ‘Hank is wise only if Yara is imaginative’. (question id
02_pl_translations_893)
- Translate the following sentence into the language of propositional
logic: ‘Bob is happy if and only if Walt is friendly’. (question id
02_pl_translations_200)
- Translate the following sentence into the language of propositional
logic: ‘Neither Gina is funny nor Xena is strong-willed’. (question id
02_pl_translations_774)
- Translate the following sentence into the language of propositional
logic: ‘Not both Cathy is smart and Ray is honest’. (question id
02_pl_translations_275)
- Translate the following sentence into the language of propositional
logic: ‘Kim is diligent even if Owen is thoughtful’. (question id
02_pl_translations_1156)
- PL wffs are formed using what type of rules? (question id
02_logic_concepts_1)