Essentials Of The Symbolic Logic Set 2
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This set of Essentials of the Symbolic Logic Multiple Choice Questions & Answers (MCQs) focuses on Essentials Of The Symbolic Logic Set 2
Q1 | ‘All Keralites are Indians’ is an example for …………………………………………..
- universal negative proposition
- particular affirmative proposition
- particular negative proposition
- universal affirmative proposition
Q2 | ‘ Some fruits are sweet’ is an example for……………………………………….
- universal negative proposition
- particular affirmative proposition
- particular negative proposition
- universal affirmative proposition
Q3 | ’ Some flowers are not red’ is an example for………………………………………..
- particular affirmative proposition
- universal affirmative proposition
- particular negative proposition
- universal negative proposition
Q4 | ‘ No birds are fishes’ is an example for ……………………………………………
- particular affirmative proposition
- particular negative proposition
- universal negative proposition
- universal affirmative proposition
Q5 | Singly general proposition is a general proposition with ………………………………..
- no quantifier
- one quantifier
- one singular proposition
- two or more quantifiers
Q6 | Multiply general proposition is a general proposition with ……………………………..
- one quantifier
- no quantifier
- two or more quantifiers
- two or more singular propositions
Q7 | …………………………..is a branch of Symbolic Logic
- classical logic
- traditional logic
- propositional logic
- mathematical logic
Q8 | Quantification logic is also called………………………………………
- propositional logic
- predicate logic
- classical logic
- ancient logic
Q9 | ………………………………….analyses the internal structure of propositions
- propositional logic
- truth functional logic
- sentential logic
- predicate logic
Q10 | ……………………………………. does not analyse the internal structure of propositions
- quantification logic
- predicate logic
- propositional logic
- truth functional logic
Q11 | The two types of statements dealt within propositional logic are ……………………
- singular and general statements
- universal affirmative and universal negative statements
- particular affirmative and particular negative statements
- simple and compound statements.
Q12 | In a conditional, the component statement that follows the “if” is called ……………
- the “consequent”
- the “antecedent”
- the “conjunct”
- the “disjunct”
Q13 | In a conditional, the component statement that follows the “then” is called ……….
- the “antecedent”
- the “consequent”
- the “disjunct”
- the “conjunct”
Q14 | The two component statements of conjunction are called……………………………..
- the “antecedents”
- ”disjuncts”
- “conjuncts”
- the “consequents”
Q15 | The two component statements of disjunction are called ……………………………….
- ” conjuncts”
- the “consequents”
- “disjuncts”
- the “antecedents”
Q16 | When two statements are combined by using the phrase “if and only if”, theresulting compound statement is called …………………………………………..
- conditional statement
- bi-conditional statement
- disjunctive statement
- conjunctive statement
Q17 | Bi-conditional statement is also called ………………….
- implication
- logical equivalence
- material implication
- material equivalence
Q18 | Conditional statement is also called………………………………….
- implication
- material equivalence
- logical equivalence
- conjunction
Q19 | The phrase “if and only if” is used to express……………………………………………………….
- sufficient condition
- both sufficient and necessary condition
- necessary condition
- no condition
Q20 | A compound proposition whose truth-value is completely determined by thetruth-values of it’s component statements is called …………………….
- bi -conditional
- non- truth-functional
- conditional
- truth-functional
Q21 | ………………………….. Symbol is used for conjunction
- the dot “.”
- the tilde “ ~ ”
- the vel ”v”
- the horse shoe” Ͻ”
Q22 | ………………………….. Symbol is used for weak disjunction
- the vel ”v”
- the dot “.”
- the horse shoe” Ͻ”
- the tilde “ ~ ” 48. ………………………….. symbol is used for negation
Q23 | …………………………..Symbol is used for bi –conditional
- the tilde “ ~ ”
- ”v”
- ” Ͻ”
- “ ≡ “
Q24 | A conjunction is true if and only if ……………………………………….
- at least one conjunct is true
- both of it’s conjuncts are true
- both conjuncts are false
- none of the above
Q25 | Inclusive or weak disjunction is false only in case ……………………………………………….
- both of it’s disjuncts are false
- at least one disjunct is false
- both disjuncts are true
- none of the above