Deck 14: Logic and Argumentation
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Deck 14: Logic and Argumentation
1
If (? x ) x . Mx ) is false , then (x) ( H x ? Mx ) is ………………..
A)valid
B)false
C)true or false
D)true
A)valid
B)false
C)true or false
D)true
true
2
The ____________of an argument is that proposition which is affirmed on the basis of other propositions of the argument.
A)Questions
B)Propositions
C)Commands
D)Exclamations
A)Questions
B)Propositions
C)Commands
D)Exclamations
Propositions
3
Every argument has a _________, in the analysis of which the terms 'Premise' and 'conclusion' are usually employed.
A)language
B)context
C)Structure
D)absolute
A)language
B)context
C)Structure
D)absolute
Structure
4
Deductive argument involve the claim that its premises provide __________ grounds for the truth of their conclusion
A)absolute
B)some
C)certain
D)trivial
A)absolute
B)some
C)certain
D)trivial
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5
Inductive arguments involve the claim only that their premises provide __________ grounds for their conclusions.
A)two
B)essential
C)degree
D)difference
A)two
B)essential
C)degree
D)difference
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6
Arguments, however are not properly characterized as being either true or false but valid and _________.
A)large
B)simple
C)complex
D)vague
A)large
B)simple
C)complex
D)vague
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7
Conjunctions are truth functionally ____________ statements.
A)compound
B)simple
C)vague
D)large
A)compound
B)simple
C)vague
D)large
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8
The truth value of _______ statement is true.
A)false
B)true
C)probable
D)conjunction
A)false
B)true
C)probable
D)conjunction
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9
The truth value of the ____________ of two statements is completely determined by the truth value of its conjuncts.
A)Disjunction
B)contradiction
C)Dilemma
D)conjunction
A)Disjunction
B)contradiction
C)Dilemma
D)conjunction
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10
The statement Roses are red and leafs are green is a _________________
A)part
B)disjuncts
C)value
D)reason
A)part
B)disjuncts
C)value
D)reason
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11
When two statements are combined disjunctively by inserting the word 'or' between
A)addition
B)disjunction
C)negation
D)dilemma
A)addition
B)disjunction
C)negation
D)dilemma
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12
Any conditional with a true antecedent and a false consequent must ____________
A)variable
B)disjunction
C)negation
D)antecedent
A)variable
B)disjunction
C)negation
D)antecedent
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13
An invalid argument form is one that has at least one substitution_________ with true premises and a false conclusion
A)variable
B)element
C)Instance
D)value
A)variable
B)element
C)Instance
D)value
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14
Raju is either sick or lazy is an example for
A)conjunction
B)Implication
C)disjunction
D)Negation
A)conjunction
B)Implication
C)disjunction
D)Negation
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15
A ____________proposition do not contain any other proposition as its constituent
A)Compound
B)Simple
C)true
D)false
A)Compound
B)Simple
C)true
D)false
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16
A _______________proposition is one which contains other proposition as it's Component
A)Simple
B)atomic
C)Compound
D)false
A)Simple
B)atomic
C)Compound
D)false
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17
The symbolization for disjunction is __________
A)%
B)$
C)v
D)~
A)%
B)$
C)v
D)~
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18
Validity of a deductive argument depends upon the ________ of the argument.
A)justification
B)content
C)form
D)function
A)justification
B)content
C)form
D)function
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19
An argument is sound when it is factually correct and is __________
A)invalid
B)probable
C)vague
D)valid
A)invalid
B)probable
C)vague
D)valid
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20
In a conditional, the component statement that follows " then " is called ……………
A)consequent
B)antecedent
C)"conjunct"
D)disjunct
A)consequent
B)antecedent
C)"conjunct"
D)disjunct
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21
Terms are constituents of logical ____________
A)proposition
B)grammer
C)Sentences
D)subject
A)proposition
B)grammer
C)Sentences
D)subject
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22
The symbol used for weak disjunction is
A)~
B)?
C)v
D)?
A)~
B)?
C)v
D)?
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23
The symbol used for Biconditional is
A)?
B)?
C)?
D)~
A)?
B)?
C)?
D)~
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24
The symbolization for "it is not the case that the antecedent is true and the consequent is false" is _________________
A)~p
B)p . ~q
C)~p . ~q
D)~( p . ~q )
A)~p
B)p . ~q
C)~p . ~q
D)~( p . ~q )
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25
The statement form ~( p . ~q ) is equivalent to which of the following
A)~p.q
B)~p v q
C)p.~q
D)pvq
A)~p.q
B)~p v q
C)p.~q
D)pvq
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