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1 | MULTIPLE CHOICE SINGLE CORRECT ITEM TEMPLATE | |||||||||
2 | Instructions | 1. Column with red header indicates mandatory fields. | ||||||||
3 | 2. Item Text and Item Image both should not be empty.Fill at least one column details. | |||||||||
4 | 3. No of option specified in No of Options(2-6) column should match with no of filled option details | |||||||||
5 | 4. Option text and Option Image both should not be empty .Fill at least one column details. | |||||||||
6 | 5. Fill Difficulty Level number. | |||||||||
7 | 6. Fill Expiry Date in (dd/mm/yyyy) format. | |||||||||
8 | 7. For all image columns write the respective image name in the column(for eg. sample.jpg) and keep the same image in given _SupportedImages folder. | |||||||||
9 | 8. use **text** for bold text. | |||||||||
10 | 9. use *text* for italic text. | |||||||||
11 | 10. use ++text++ for underline text.if underline text to be used in very first word then use '++text++. | |||||||||
12 | 11. use ~~text~~ for put a line through text. | |||||||||
13 | 12. use ~text~ for subscript text. | |||||||||
14 | 13. use ^text^ for superscript text. | |||||||||
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16 | Input Language | English | ||||||||
17 | Item Bank ID | 32714 | Item Bank Name | Law Examination December 2020//...//Subject Name | ||||||
18 | Difficulty Level (Low-1,Medium-2,High -3) | Author | No. of Options(2-6) | Item Text | Option Text 1 | Option Text 2 | Option Text 3 | Option Text 4 | Correct Option | |
19 | 2 | 4 | Converse of ‘A’ proposition to ‘I’ proposition is | simple converse | converse per accidens | obverted converse | converted obverse | 2 | ||
20 | 2 | 4 | A definition that defines a phrase by stating another phrase having the same meaning is | ostensive definition | extensive definition | biverbal definition | lexical definition | 3 | ||
21 | 1 | 4 | A wider class including smaller subclasses is known as | species | genus | definiendum | fundamentum divisionis | 2 | ||
22 | 3 | 4 | Expession ‘few’ indicates | ‘A’ proposition | ‘E’ proposition | ‘I’ proposition | ‘O’ proposition | 4 | ||
23 | 1 | 4 | Ostensive definition is also known as | stipulative definition | lexical definition | demonstrative definition | biverbal definition | 3 | ||
24 | 2 | 4 | Which proposition does not have a converse ? | ‘A’ proposition | ‘E’ proposition | ‘I’ proposition | ‘O’ prposition | 4 | ||
25 | 3 | 4 | The principle on which a logical division is based is | totum divisum | fundamentum divisonis | membra dividentia | species | 2 | ||
26 | 1 | 4 | A definition that uses flowery language commits the fallacy of | cross definition | overlapping definition | negative definition | figurative definition | 4 | ||
27 | 2 | 4 | The words that can never be terms are | categorematic | syncategorematic | acategorematic | singular | 3 | ||
28 | 3 | 4 | Division of a watch into ‘dial, hands, spring ,wheels’ is | verbal division | physical division | metaphysical division | enumeration | 2 | ||
29 | 2 | 4 | Obverse of ‘A’ proposition is | ‘A’proposition | ‘E’ proposition | ‘I’ proposition | ‘O’proposition | 2 | ||
30 | 1 | 4 | The definition of ‘bachelor’ as ‘an unmarried person’ Commits a fallacy of | cross | too wide | too narrow | negative definition | 2 | ||
31 | 3 | 4 | ‘White and nonwhite’ are | contrary terms | singular terms | contradictory terms | general terms | 3 | ||
32 | 1 | 4 | A division where members of one subclass are also the members of some other subclass commits a fallacy of | cross | circular | negative | overlapping | 4 | ||
33 | 2 | 4 | An inference that is always probable is | deductive | inductive | immediate | mediate | 2 | ||
34 | 3 | 4 | Opposition of proposition is a kind of | immediate inference | mediate inference | verbal inference | sorites | 1 | ||
35 | 2 | 4 | The relation by opposition where the two statements can not be true together but can be false together is | contrary | subcontrary | subaltern | conradictory | 1 | ||
36 | 1 | 4 | An induction based on resemblance between two cases is | scientific | complex | analogy | secondary | 3 | ||
37 | 1 | 4 | "Mr Modi is the prime minister of India but not the president”is | conjunctive proposition | disjunctive proposition | implicative proposition | biconditional proposition | 1 | ||
38 | 2 | 4 | As per quantificational logic, ‘A rose is red’ is | singular proposition | general proposition | compound proposition | complex proposition | 2 | ||
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