

McqMate
These multiple-choice questions (MCQs) are designed to enhance your knowledge and understanding in the following areas: Bachelor of Arts in Philosophy (BA Philosophy) , Master of Arts in Philosophy (MA Philosophy) .
151. |
. If B is true, Y is false , then the truth value of the compound statement (~B . ~Y) |
A. | true |
B. | false |
C. | cannot be determined |
D. | none of these |
Answer» B. false |
152. |
The terms Validity/ Invalidity refers to |
A. | propositions |
B. | terms |
C. | copula |
D. | arguments |
Answer» D. arguments |
153. |
A and B are true, X and Y are false , then the truth value of the compound Statement [ (A v B) . (X v Y)] |
A. | true |
B. | false |
C. | cannot be determined |
D. | none of these |
Answer» B. false |
154. |
‘Either Railways or Navy will win the Football championship’ is symbolised as --- |
A. | r . n |
B. | r כ n |
C. | r v n |
D. | none of these |
Answer» C. r v n |
155. |
A and B are true, X and Y are false , then the truth value of the compound Statement [ (A . B) v (X . Y)] |
A. | true |
B. | false |
C. | cannot be determined |
D. | none of these |
Answer» A. true |
156. |
‘If Tata wins its first game , then Birla or Reliance wins its first game’ is symbolised as --- |
A. | t . (b כ r) |
B. | t v (b . r) |
C. | t כ )b v r) |
D. | none of these |
Answer» C. t כ )b v r) |
157. |
‘ If p then q’ is symbolised as ----- |
A. | p . q |
B. | p כ q |
C. | q. p |
D. | none of these |
Answer» B. p כ q |
158. |
Truth / Falsity refers to |
A. | propositions |
B. | terms |
C. | copula |
D. | none of these |
Answer» A. propositions |
159. |
If A and B are true, X and Y are false , then the truth value of the compound Statement [ (A . Y) v (B . X)] |
A. | true |
B. | false |
C. | cannot be determined |
D. | none of these |
Answer» B. false |
160. |
Validity/ Invalidity refers to |
A. | propositions |
B. | terms |
C. | copula |
D. | none of these |
Answer» D. none of these |
161. |
( p כ q) is an example for --- statement forms |
A. | contradictory |
B. | tautology |
C. | contingent |
D. | none of these |
Answer» C. contingent |
162. |
. A and B are true, X and Y are false , then the truth value of the compound Statement [ (A . X) v (B . Y)] |
A. | true |
B. | false |
C. | cannot be determined |
D. | none of these |
Answer» B. false |
163. |
The specific form of the given statement W . ~ W is ----- |
A. | p . ~ q |
B. | p . ~ p |
C. | cannot be determined |
D. | none of these |
Answer» B. p . ~ p |
164. |
The specific form of the given statement L כ W is ----- |
A. | p v q |
B. | q . p |
C. | p כ q |
D. | none of these |
Answer» C. p כ q |
165. |
( p . q) is an example for --- statement forms |
A. | contradictory |
B. | tautology |
C. | contingent |
D. | none of these |
Answer» C. contingent |
166. |
‘Raju is intelligent’ is symbolized as |
A. | i. r |
B. | r. i |
C. | r |
D. | none of these |
Answer» C. r |
167. |
Logic is the ……………………………………….. |
A. | science of reasoning |
B. | science of beauty |
C. | science of morality |
D. | science of astronomy |
Answer» A. science of reasoning |
168. |
The proposition arrived at on the basis of proposition or propositions in an argument, is called…………………………….. |
A. | premise |
B. | modus ponens |
C. | conclusion |
D. | modus tollens |
Answer» C. conclusion |
169. |
The proposition or propositions on the basis of which the conclusion is arrived at in an argument is called ………………………….. |
A. | syllogism or syllogisms |
B. | dilemma |
C. | premise or premises |
D. | disjunctive syllogism |
Answer» C. premise or premises |
170. |
Premises and conclusion are……………………………. |
A. | valid or invalid |
B. | sound or unsound |
C. | valid or sound |
D. | true or false |
Answer» D. true or false |
171. |
Deductive argument is characterized as……………………………. |
A. | true or false |
B. | inductive |
C. | valid or invalid |
D. | materially true or materially false |
Answer» C. valid or invalid |
172. |
Validity of deductive argument depends on…………………………………… |
A. | form of argument |
B. | matter of argument |
C. | both form and matter |
D. | truth of premises and conclusion |
Answer» A. form of argument |
173. |
……………………………………………….reveals the form of argument |
A. | truth or falsity of propositions |
B. | use of symbols |
C. | true premises |
D. | true conclusion |
Answer» B. use of symbols |
174. |
In the history of logic, …………….………………….are two important stages of development. |
A. | Classical logic and Symbolic logic |
B. | scientific and artistic |
C. | aesthetical and ethical |
D. | valid and invalid |
Answer» A. Classical logic and Symbolic logic |
175. |
Classical logic is also called ……………………………………… |
A. | symbolic logic |
B. | mathematical logic |
C. | modern logic |
D. | ancient logic |
Answer» D. ancient logic |
176. |
Ancient logic is also called………………………………………….. |
A. | symbolic logic |
B. | mathematical logic |
C. | modern logic |
D. | traditional logic |
Answer» D. traditional logic |
177. |
Symbolic logic is also called……………………………………. |
A. | traditional logic |
B. | ancient logic |
C. | material logic |
D. | mathematical logic |
Answer» D. mathematical logic |
178. |
Mathematical logic is also called……………………………………. |
A. | traditional logic |
B. | ancient logic |
C. | material logic |
D. | modern logic |
Answer» D. modern logic |
179. |
Symbolic logic originated in connection with |
A. | mathematical theory |
B. | inductive method |
C. | evolution theory |
D. | economic theory |
Answer» A. mathematical theory |
180. |
Classical logic is related to symbolic logic as |
A. | sound to unsound |
B. | embryo to adult organism |
C. | valid to invalid |
D. | true to false |
Answer» B. embryo to adult organism |
181. |
…………………had introduced into logic the important notion of a variable |
A. | Thales |
B. | Socrates |
C. | Aristotle |
D. | Bacon |
Answer» C. Aristotle |
182. |
………………………….is a symbol which can stand for any one of a given range of values |
A. | A logical constant |
B. | A modifier |
C. | A logical connective |
D. | A variable |
Answer» D. A variable |
183. |
The development of symbolic logic has been bound up with the development of ……………………… |
A. | physics |
B. | mathematics |
C. | chemistry |
D. | biology |
Answer» B. mathematics |
184. |
…………………………………………………….. is the form of the argument |
A. | The structure or pattern of the argument |
B. | the subject matter with which the argument deals |
C. | the truth or falsity of propositions |
D. | the material truth of premises and conclusion |
Answer» A. The structure or pattern of the argument |
185. |
A simple proposition is …………………………………………………………………. |
A. | a general proposition |
B. | one which contains other proposition as it’s component |
C. | one which does not contain any other proposition as it’s component |
D. | a molecular proposition |
Answer» C. one which does not contain any other proposition as it’s component |
186. |
A compound proposition is ……………………………………………………………. |
A. | an atomic proposition |
B. | a general proposition |
C. | one which does not contain any otherproposition as it’s component |
D. | one which contains other proposition as it’s component |
Answer» D. one which contains other proposition as it’s component |
187. |
Conjunction is a compound proposition in which the word ………… is used to connect simple statements. |
A. | ‘not” |
B. | ’unless’ |
C. | ‘or’ |
D. | “and” |
Answer» D. “and” |
188. |
‘Ramesh is either intelligent or hard working’ is an example of ………………………… |
A. | negation |
B. | conjunction |
C. | disjunction |
D. | implication |
Answer» C. disjunction |
189. |
“If it rains, then the road will be wet” is an example for………………………………………. |
A. | conjunction |
B. | negation |
C. | implication |
D. | disjunction |
Answer» C. implication |
190. |
A general proposition is ………………………………… |
A. | a quantified statement |
B. | a molecular proposition |
C. | a compound statement |
D. | an atomic proposition |
Answer» A. a quantified statement |
191. |
‘All Keralites are Indians’ is an example for ………………………………………….. |
A. | Universal negative proposition |
B. | particular affirmative proposition |
C. | particular negative proposition |
D. | Universal affirmative proposition |
Answer» D. Universal affirmative proposition |
192. |
‘ Some fruits are sweet’ is an example for………………………………………. |
A. | Universal negative proposition |
B. | particular affirmative proposition |
C. | particular negative proposition |
D. | Universal affirmative proposition |
Answer» B. particular affirmative proposition |
193. |
’ Some flowers are not red’ is an example for……………………………………….. |
A. | particular affirmative proposition |
B. | Universal affirmative proposition |
C. | particular negative proposition |
D. | Universal negative proposition |
Answer» C. particular negative proposition |
194. |
‘ No birds are fishes’ is an example for …………………………………………… |
A. | particular affirmative proposition |
B. | particular negative proposition |
C. | Universal negative proposition |
D. | Universal affirmative proposition |
Answer» C. Universal negative proposition |
195. |
Singly general proposition is a general proposition with ……………………………….. |
A. | no quantifier |
B. | one quantifier |
C. | one singular proposition |
D. | two or more quantifiers |
Answer» B. one quantifier |
196. |
Multiply general proposition is a general proposition with …………………………….. |
A. | one quantifier |
B. | no quantifier |
C. | two or more quantifiers |
D. | two or more singular propositions |
Answer» C. two or more quantifiers |
197. |
…………………………..is a branch of Symbolic Logic |
A. | classical logic |
B. | traditional logic |
C. | Propositional logic |
D. | mathematical logic |
Answer» C. Propositional logic |
198. |
Quantification logic is also called……………………………………… |
A. | Propositional logic |
B. | predicate logic |
C. | classical logic |
D. | ancient logic |
Answer» B. predicate logic |
199. |
………………………………….analyses the internal structure of propositions |
A. | Propositional logic |
B. | truth functional logic |
C. | sentential logic |
D. | predicate logic |
Answer» D. predicate logic |
200. |
……………………………………. does not analyse the internal structure of propositions |
A. | quantification logic |
B. | predicate logic |
C. | propositional logic |
D. | truth functional logic |
Answer» C. propositional logic |
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