Essential Of Formal Logic Set 2

Bachelor of Arts in Philosophy (BA Philosophy)

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This set of Essential of Formal Logic Multiple Choice Questions & Answers (MCQs) focuses on Essential Of Formal Logic Set 2

Q1 | The defining feature of a valid deduction is its
Q2 | Deductive arguments are typically ----------.
Q3 | The relationship between premises and conclusion in a deductive argument is--.
Q4 | In induction, reasoning proceeds to a conclusion that is ---------- to the scope of its premises.
Q5 | In inductive reasoning the conclusion is -------.
Q6 | Discovering a new ------- is permissible in inductive reasoning.
Q7 | Inductive arguments are properly characterised as
Q8 | Induvtive method is identified with
Q9 | A single ------ is enough to prove the inductive conclusion false.
Q10 | An advantage of inductive reasoning is
Q11 | Truth or Falsehood may be predicated of --------.
Q12 | Validity or Invalidity may be predicated of ---------.
Q13 | The falsehood of a valid deductive argument’s conclusion guarantees that
Q14 | If it is possible for the premises of a deductive argument to be true and its conclusion to be false, that argument is
Q15 | The claim of an inductive argument is that premises provide---------- for the conclusion.
Q16 | The following argument: Aristotle is human and mortal. Bacon is human and mortal. Castro is human and mortal. Descartes is human and mortal. Therefore all humans are mortal. is an example for --------- argument.
Q17 | A valid deductive argument with true premises is called a ------ argument.
Q18 | A deductive argument is sound if and only if it is
Q19 | Deduction and Induction are two main forms of---------.
Q20 | Deductive logic is also known as
Q21 | Inductive logic is also known as
Q22 | The following argument: “ All mammals have wings. All reptiles are mammals. Therefore all reptiles have wings ”. Is----------.
Q23 | Deduction and Induction are two types of----------.
Q24 | A term can have -------- in its proposition.
Q25 | Words and names can become terms only if they are used in---------.
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