Logic Laws and Argument Validity

Logic Laws and Argument Validity

Assessment

Interactive Video

Philosophy

11th Grade - University

Hard

Created by

Thomas White

FREE Resource

The video tutorial discusses the rules of inference, a primary method of proofs in philosophical logic. It explains how these rules are used to derive conclusions from premises, similar to logical arguments. The tutorial covers various rules such as modus ponens, modus tollens, hypothetical syllogism, disjunctive syllogism, addition, and simplification. It provides examples of proofs using these rules and highlights the importance of understanding logical arguments and validity. The tutorial also includes a complex proof example, demonstrating the application of logic laws.

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15 questions

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1.

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

What is the primary method of proofs in a philosophical logic course?

Truth tables

Logic laws

Rules of inference

Mathematical induction

2.

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

What is the purpose of rules of inference?

To validate truth tables

To deduce conclusions from premises

To create new premises

To simplify logical expressions

3.

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

When is an argument considered valid?

When premises logically entail the conclusion

When premises contradict each other

When the conclusion is assumed

When premises are ignored

4.

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

What does modus ponens allow you to do?

Deny the consequent

Affirm the antecedent

Affirm the consequent

Deny the antecedent

5.

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

What is the opposite of modus ponens?

Addition

Disjunctive syllogism

Hypothetical syllogism

Modus tollens

6.

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

What does hypothetical syllogism allow you to do?

Combine two premises into one

Skip intermediate steps in a logical sequence

Introduce a new premise

Eliminate a premise

7.

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

What is the result of applying disjunctive syllogism?

Both premises are true

The conclusion is false

Both premises are false

One premise is false, the other is true

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