The following argument is an instance of one of the five inference forms MP, MT, HS, DS, Conj.Identify the form. \[\begin{array} { l } ( \mathrm { N } \equiv \mathrm { C } ) \supset ( \mathrm { B } \vee \mathrm { F } ) \\ ( \mathrm { R } \cdot \mathrm { E } ) \supset ( \mathrm { N } \equiv \mathrm { C } ) \\ ( \mathrm { R } \cdot \mathrm { E } ) \supset ( \mathrm { B } \vee \mathrm { F } ) \end{array}\]

A) MP B) MT C) HS D) DS E) Conj A) MP B) MT C) HS D) DS E) Conj

Use a short form truth table to answer the following question.Which, if any, set of truth values assigned to the atomic sentences shows that the following argument is invalid? \[\begin{array} { l } ( \mathrm { W } \bullet \sim \mathrm { A } ) \supset \mathrm { I } \\ ( \mathrm { A } \bullet \sim \mathrm { W } ) \supset \mathrm { M } \\ \mathrm { E } \supset ( \sim \mathrm { W } \vee \sim \mathrm { A } ) \\ \mathrm { E } \\ \underline{\mathrm { G } \supset \sim ( \mathrm { I } \vee \mathrm { M } )} \\ \sim \mathrm { G } \end{array}\]

A) W: T A: T I: T M: T E: T G: T B) W: T A: T I: T M: F E: T G: T C) W: F A: T I: T M: F E: T G: T D) W: F A: F I: F M: F E: T G: T E) None-the argument is valid. A) W: T A: T I: T M: T E: T G: T B) W: T A: T I: T M: F E: T G: T C) W: F A: T I: T M: F E: T G: T D) W: F A: F I: F M: F E: T G: T E) None-the argument is valid.

The following argument is an instance of one of the five inference forms MP, MT, HS, DS, Conj.Identify the form. \[\begin{array} { l } ( \mathrm { Y } \cdot \mathrm { O } ) \supset \mathrm { R } \\ \mathrm { R } \supset ( \mathrm { H } \cdot \mathrm { N } ) \\ ( \mathrm { Y } \cdot \mathrm { O } ) \supset ( \mathrm { H } \cdot \mathrm { N } ) \end{array}\]

A) MP B) MT C) HS D) DS E) Conj A) MP B) MT C) HS D) DS E) Conj

The following argument is an instance of one of the five inference forms MP, MT, HS, DS, Conj.Identify the form. \[\begin{array} { l } { [ ( \mathrm { P } \equiv \mathrm { T } ) \cdot ( \mathrm { H } \cdot \mathrm { N } ) ] \supset ( \mathrm { T } \supset \sim \mathrm { S } ) } \\ ( \mathrm { T } \supset \sim \mathrm { S } ) \supset [ ( \mathrm { H } \vee \mathrm { E } ) \cup \mathrm { R } ] \\ { [ ( \mathrm { P } \equiv \mathrm { T } ) \cdot ( \mathrm { H } \cdot \mathrm { N } ) ] \supset [ ( \mathrm { H } \vee \mathrm { E } ) \vee \mathrm { R } ] } \end{array}\]

A) MP B) MT C) HS D) DS E) Conj A) MP B) MT C) HS D) DS E) Conj

Use a short form truth table to answer the following question.Which, if any, set of truth values assigned to the atomic sentences shows that the following argument is invalid? \[\begin{array} { l } \mathrm { D } \supset \sim \mathrm { W } \\ \mathrm { H } \supset \sim \mathrm { C } \\ \sim \mathrm { C } \supset \sim \mathrm { D } \\ \mathrm { H } \supset \mathrm {W} \end{array}\]

A) D: T W: T H: T C: T B) D: T W: T H: F C: F C) D: F W: F H: T C: F D) D: F W: F H: F C: F E) None-the argument is valid. A) D: T W: T H: T C: T B) D: T W: T H: F C: F C) D: F W: F H: T C: F D) D: F W: F H: F C: F E) None-the argument is valid.

The following argument is an instance of one of the five inference forms MP, MT, HS, DS, Conj.Identify the form. \[\begin{array} { l } ( \mathrm { R } \supset \mathrm { R } ) \supset ( \mathrm { D } \equiv \sim \mathrm { U } ) \\ \frac { \mathrm { R } \supset \mathrm { R } } { \mathrm { D } \equiv \sim \mathrm { U } } \end{array}\]

A) MP B) MT C) HS D) DS E) Conj A) MP B) MT C) HS D) DS E) Conj

The following argument is an instance of one of the five inference forms MP, MT, HS, DS, Conj.Identify the form. \[\begin{array} { l } \mathrm { F } \supset \mathrm { F } \\ \mathrm { F } \\ \mathrm { F } \end{array}\]

A) MP B) MT C) HS D) DS E) Conj A) MP B) MT C) HS D) DS E) Conj

The following argument is an instance of one of the five inference forms MP, MT, HS, DS, Conj.Identify the form. \[\begin{array} { l } ( \mathrm { P } \cdot \mathrm { R } ) \supset A \\ P \cdot R\\ A \end{array}\]

A) MP B) MT C) HS D) DS E) Conj A) MP B) MT C) HS D) DS E) Conj

The following argument is an instance of one of the five inference forms MP, MT, HS, DS, Conj.Identify the form. \[\begin{array} { l } { [ ( \mathrm { G } \cdot \mathrm { R } ) \equiv ( \mathrm { S } \supset \mathrm { P } ) ] \supset ( \mathrm { N } \cdot \mathrm { G } ) } \\ \sim ( \mathrm { N } \cdot \mathrm { G } ) \\ \sim [ ( \mathrm { G } \cdot \mathrm { R } ) \equiv ( \mathrm { S } \supset \mathrm { P } ) ] \end{array}\]

A) MP B) MT C) HS D) DS E) Conj A) MP B) MT C) HS D) DS E) Conj

Which rule is used in the following inference? \[\begin{array} { l } [ A \cdot ( B \cdot \mathrm { C } ) ] \supset ( \mathrm { B } \vee \mathrm { D } ) ] \\ ( \mathrm { B } \vee \mathrm { D } ) \supset [ \mathrm { E } \vee ( \mathrm { F } \cdot \mathrm { G } ) ] \\ { [ \mathrm { A } \cdot ( \mathrm { B } \cdot \mathrm { C } ) ] \supset [ \mathrm { E } \vee ( \mathrm { F } \cdot \mathrm { G } ) ] } \end{array}\]

A) HS B) MP C) MT D) CD E) DD A) HS B) MP C) MT D) CD E) DD

Which rule is used in the following inference? \[\begin{array} { l } ( \mathrm { D } \vee \sim \mathrm { E } ) \supset \mathrm { F } \\ \mathrm { F } \supset ( \mathrm { G } \cdot \mathrm { H } ) \\ ( \mathrm { D } \vee \sim \mathrm { E } ) \supset ( \mathrm { G } \cdot \mathrm { H } ) \end{array}\]

A) HS B) MP C) MT D) CD E) DD A) HS B) MP C) MT D) CD E) DD

Exam 10: Propositional Logic-Arguments

The following argument is an instance of one of the five inference forms MP, MT, HS, DS, Conj.Identify the form. (\equiv)\supset(\vee) (\cdot)\supset(\equiv) (\cdot)\supset(\vee)

(Multiple Choice)

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Question 61

The following argument is an instance of one of the five inference forms Simp, Conj, Add, CD, DD.Identify the form. $\frac { \underline { E } } { \mathrm{E} \vee[(\mathrm{R} \equiv \mathrm{F}) \cdot \mathrm{A}]}$

(Multiple Choice)

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Question 62

Use a truth table to answer the following question.Which, if any, set of truth values assigned to the atomic sentences shows that the following argument is invalid? $\frac { ( C \cdot M ) \supset C } { C \supset ( M \supset C ) }$

(Multiple Choice)

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Question 63

Use a short form truth table to answer the following question.Which, if any, set of truth values assigned to the atomic sentences shows that the following argument is invalid? S\supsetR \sim \supset \sim

(Multiple Choice)

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Question 64

Use a short form truth table to answer the following question.Which, if any, set of truth values assigned to the atomic sentences shows that the following argument is invalid? S\supsetR \sim S\supsetD \simR

(Multiple Choice)

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Question 65

Use a truth table to answer the following question.Which, if any, set of truth values assigned to the atomic sentences shows that the following argument is invalid? \supset \sim \sim

(Multiple Choice)

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Question 66

Use a short form truth table to answer the following question.Which, if any, set of truth values assigned to the atomic sentences shows that the following argument is invalid? (\bullet\sim)\supset (\bullet\sim)\supset \supset(\sim\vee\sim) \sim

(Multiple Choice)

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Question 67

The following argument is an instance of one of the five inference forms MP, MT, HS, DS, Conj.Identify the form. (\cdot)\supset \supset(\cdot) (\cdot)\supset(\cdot)

(Multiple Choice)

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Question 68

Which rule is used in the following inference? $\frac { \mathrm { K } \cdot \mathrm { G } } { \mathrm { G } }$

(Multiple Choice)

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Question 69

The following argument is an instance of one of the five inference forms MP, MT, HS, DS, Conj.Identify the form. [(\equiv)\cdot(\cdot)]\supset(\supset\sim) (\supset\sim)\supset[(\vee)\cup] [(\equiv)\cdot(\cdot)]\supset[(\vee)\vee]

(Multiple Choice)

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Question 70

Use a truth table to answer the following question.Which, if any, set of truth values assigned to the atomic sentences shows that the following argument is invalid? $\frac { M \cdot U } { M \vee U }$

(Multiple Choice)

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Question 71

Use a short form truth table to answer the following question.Which, if any, set of truth values assigned to the atomic sentences shows that the following argument is invalid? \supset\sim \supset\sim \sim\supset\sim \supset

(Multiple Choice)

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Question 72

Which rule is used in the following inference? $\sim A \supset R$ $\sim R$ $\sim A$

(Multiple Choice)

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Question 73

The following argument is an instance of one of the five inference forms MP, MT, HS, DS, Conj.Identify the form. (\supset)\supset(\equiv\sim)

(Multiple Choice)

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Question 74

The following argument is an instance of one of the five inference forms MP, MT, HS, DS, Conj.Identify the form. \supset

(Multiple Choice)

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Question 75

The following argument is an instance of one of the five inference forms MP, MT, HS, DS, Conj.Identify the form. (\cdot)\supsetA P\cdotR A

(Multiple Choice)

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Question 76

The following argument is an instance of one of the five inference forms MP, MT, HS, DS, Conj.Identify the form. [(\cdot)\equiv(\supset)]\supset(\cdot) \sim(\cdot) \sim[(\cdot)\equiv(\supset)]

(Multiple Choice)

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Question 77

Which rule is used in the following inference? [A\cdot(B\cdot)]\supset(\vee)] (\vee)\supset[\vee(\cdot)] [\cdot(\cdot)]\supset[\vee(\cdot)]

(Multiple Choice)

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Question 78

Use a truth table to answer the following question.Which, if any, set of truth values assigned to the atomic sentences shows that the following argument is invalid? \supset \sim \sim

(Multiple Choice)

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Question 79

Which rule is used in the following inference? (\vee\sim)\supset \supset(\cdot) (\vee\sim)\supset(\cdot)

(Multiple Choice)

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Question 80

The following argument is an instance of one of the five inference forms MP, MT, HS, DS, Conj.Identify the form. (\equiv)\supset(\vee) (\cdot)\supset(\equiv) (\cdot)\supset(\vee)

The following argument is an instance of one of the five inference forms Simp, Conj, Add, CD, DD.Identify the form. $\frac { \underline { E } } { \mathrm{E} \vee[(\mathrm{R} \equiv \mathrm{F}) \cdot \mathrm{A}]}$

Use a truth table to answer the following question.Which, if any, set of truth values assigned to the atomic sentences shows that the following argument is invalid? $\frac { ( C \cdot M ) \supset C } { C \supset ( M \supset C ) }$

Use a short form truth table to answer the following question.Which, if any, set of truth values assigned to the atomic sentences shows that the following argument is invalid? S\supsetR \sim \supset \sim

Use a short form truth table to answer the following question.Which, if any, set of truth values assigned to the atomic sentences shows that the following argument is invalid? S\supsetR \sim S\supsetD \simR

Use a truth table to answer the following question.Which, if any, set of truth values assigned to the atomic sentences shows that the following argument is invalid? \supset \sim \sim

Use a short form truth table to answer the following question.Which, if any, set of truth values assigned to the atomic sentences shows that the following argument is invalid? (\bullet\sim)\supset (\bullet\sim)\supset \supset(\sim\vee\sim) \sim

The following argument is an instance of one of the five inference forms MP, MT, HS, DS, Conj.Identify the form. (\cdot)\supset \supset(\cdot) (\cdot)\supset(\cdot)

Which rule is used in the following inference? $\frac { \mathrm { K } \cdot \mathrm { G } } { \mathrm { G } }$

The following argument is an instance of one of the five inference forms MP, MT, HS, DS, Conj.Identify the form. [(\equiv)\cdot(\cdot)]\supset(\supset\sim) (\supset\sim)\supset[(\vee)\cup] [(\equiv)\cdot(\cdot)]\supset[(\vee)\vee]

Use a truth table to answer the following question.Which, if any, set of truth values assigned to the atomic sentences shows that the following argument is invalid? $\frac { M \cdot U } { M \vee U }$

Use a short form truth table to answer the following question.Which, if any, set of truth values assigned to the atomic sentences shows that the following argument is invalid? \supset\sim \supset\sim \sim\supset\sim \supset

Which rule is used in the following inference? $\sim A \supset R$ $\sim R$ $\sim A$

The following argument is an instance of one of the five inference forms MP, MT, HS, DS, Conj.Identify the form. (\supset)\supset(\equiv\sim)

The following argument is an instance of one of the five inference forms MP, MT, HS, DS, Conj.Identify the form. \supset

The following argument is an instance of one of the five inference forms MP, MT, HS, DS, Conj.Identify the form. (\cdot)\supsetA P\cdotR A

The following argument is an instance of one of the five inference forms MP, MT, HS, DS, Conj.Identify the form. [(\cdot)\equiv(\supset)]\supset(\cdot) \sim(\cdot) \sim[(\cdot)\equiv(\supset)]

Which rule is used in the following inference? [A\cdot(B\cdot)]\supset(\vee)] (\vee)\supset[\vee(\cdot)] [\cdot(\cdot)]\supset[\vee(\cdot)]

Use a truth table to answer the following question.Which, if any, set of truth values assigned to the atomic sentences shows that the following argument is invalid? \supset \sim \sim

Which rule is used in the following inference? (\vee\sim)\supset \supset(\cdot) (\vee\sim)\supset(\cdot)

Classification

Definitions

Propositions

Argument Analysis

Fallacies

Categorical Propositions

Categorical Syllogisms

Reasoning With Syllogisms

Propositional Logic-Propositions

Predicate Logic

Inductive Generalizations

Argument by Analogy

Statistical Reasoning

Explanation

Probability

Filters

Exam 10: Propositional Logic-Arguments

The following argument is an instance of one of the five inference forms MP, MT, HS, DS, Conj.Identify the form. (\equiv)\supset(\vee) (\cdot)\supset(\equiv) (\cdot)\supset(\vee)

The following argument is an instance of one of the five inference forms Simp, Conj, Add, CD, DD.Identify the form. E‾E∨[(R≡F)⋅A]\frac { \underline { E } } { \mathrm{E} \vee[(\mathrm{R} \equiv \mathrm{F}) \cdot \mathrm{A}]}E∨[(R≡F)⋅A]E​​

Use a truth table to answer the following question.Which, if any, set of truth values assigned to the atomic sentences shows that the following argument is invalid? (C⋅M)⊃CC⊃(M⊃C)\frac { ( C \cdot M ) \supset C } { C \supset ( M \supset C ) }C⊃(M⊃C)(C⋅M)⊃C​

Use a short form truth table to answer the following question.Which, if any, set of truth values assigned to the atomic sentences shows that the following argument is invalid? S\supsetR \sim \supset \sim

Use a short form truth table to answer the following question.Which, if any, set of truth values assigned to the atomic sentences shows that the following argument is invalid? S\supsetR \sim S\supsetD \simR

Use a truth table to answer the following question.Which, if any, set of truth values assigned to the atomic sentences shows that the following argument is invalid? \supset \sim \sim

Use a short form truth table to answer the following question.Which, if any, set of truth values assigned to the atomic sentences shows that the following argument is invalid? (\bullet\sim)\supset (\bullet\sim)\supset \supset(\sim\vee\sim) \sim

The following argument is an instance of one of the five inference forms MP, MT, HS, DS, Conj.Identify the form. (\cdot)\supset \supset(\cdot) (\cdot)\supset(\cdot)

Which rule is used in the following inference? K⋅GG\frac { \mathrm { K } \cdot \mathrm { G } } { \mathrm { G } }GK⋅G​

The following argument is an instance of one of the five inference forms MP, MT, HS, DS, Conj.Identify the form. [(\equiv)\cdot(\cdot)]\supset(\supset\sim) (\supset\sim)\supset[(\vee)\cup] [(\equiv)\cdot(\cdot)]\supset[(\vee)\vee]

Use a truth table to answer the following question.Which, if any, set of truth values assigned to the atomic sentences shows that the following argument is invalid? M⋅UM∨U\frac { M \cdot U } { M \vee U }M∨UM⋅U​

Use a short form truth table to answer the following question.Which, if any, set of truth values assigned to the atomic sentences shows that the following argument is invalid? \supset\sim \supset\sim \sim\supset\sim \supset

Which rule is used in the following inference? ∼A⊃R\sim A \supset R∼A⊃R ∼R\sim R∼R ∼A\sim A∼A

The following argument is an instance of one of the five inference forms MP, MT, HS, DS, Conj.Identify the form. (\supset)\supset(\equiv\sim)

The following argument is an instance of one of the five inference forms MP, MT, HS, DS, Conj.Identify the form. \supset

The following argument is an instance of one of the five inference forms MP, MT, HS, DS, Conj.Identify the form. (\cdot)\supsetA P\cdotR A

The following argument is an instance of one of the five inference forms MP, MT, HS, DS, Conj.Identify the form. [(\cdot)\equiv(\supset)]\supset(\cdot) \sim(\cdot) \sim[(\cdot)\equiv(\supset)]

Which rule is used in the following inference? [A\cdot(B\cdot)]\supset(\vee)] (\vee)\supset[\vee(\cdot)] [\cdot(\cdot)]\supset[\vee(\cdot)]

Use a truth table to answer the following question.Which, if any, set of truth values assigned to the atomic sentences shows that the following argument is invalid? \supset \sim \sim

Which rule is used in the following inference? (\vee\sim)\supset \supset(\cdot) (\vee\sim)\supset(\cdot)

Classification

Definitions

Propositions

Argument Analysis

Fallacies

Categorical Propositions

Categorical Syllogisms

Reasoning With Syllogisms

Propositional Logic-Propositions

Predicate Logic

Inductive Generalizations

Argument by Analogy

Statistical Reasoning

Explanation

Probability

Filters

The following argument is an instance of one of the five inference forms Simp, Conj, Add, CD, DD.Identify the form. $\frac { \underline { E } } { \mathrm{E} \vee[(\mathrm{R} \equiv \mathrm{F}) \cdot \mathrm{A}]}$

Use a truth table to answer the following question.Which, if any, set of truth values assigned to the atomic sentences shows that the following argument is invalid? $\frac { ( C \cdot M ) \supset C } { C \supset ( M \supset C ) }$

Which rule is used in the following inference? $\frac { \mathrm { K } \cdot \mathrm { G } } { \mathrm { G } }$

Use a truth table to answer the following question.Which, if any, set of truth values assigned to the atomic sentences shows that the following argument is invalid? $\frac { M \cdot U } { M \vee U }$

Which rule is used in the following inference? $\sim A \supset R$ $\sim R$ $\sim A$