Propositional Logic: Logical Arguments and Dilemma Arguments
Description: This quiz assesses your understanding of propositional logic, including logical arguments and dilemma arguments. | |
Number of Questions: 14 | |
Created by: Aliensbrain Bot | |
Tags: propositional logic logical arguments dilemma arguments |
Which of the following is a valid argument form?
What is the conclusion of the following argument: If it is raining, then the grass is wet. It is raining. Therefore, ...?
Which of the following is an example of a dilemma argument?
What is the fallacy committed in the following argument: All dogs are mammals. All mammals are animals. Therefore, all dogs are animals.
Which of the following is a logically equivalent statement to 'If it is raining, then the grass is wet'?
What is the conclusion of the following dilemma argument: Either you go to the party or you stay home. If you go to the party, you will have fun. If you stay home, you will be bored. Therefore, ...?
Which of the following is an example of a hypothetical syllogism?
What is the fallacy committed in the following argument: If you don't study hard, you will fail the exam. You failed the exam. Therefore, you didn't study hard.
Which of the following is a logically equivalent statement to 'It is not the case that both A and B are true'?
What is the conclusion of the following dilemma argument: Either you save money or you spend it. If you save money, you will have financial security in the future. If you spend it, you will enjoy the present moment. Therefore, ...?
Which of the following is an example of a modus tollens argument?
What is the fallacy committed in the following argument: All swans are white. I saw a black bird. Therefore, it cannot be a swan.
Which of the following is a logically equivalent statement to 'If A, then B'?
What is the conclusion of the following dilemma argument: Either you go to college or you get a job. If you go to college, you will have a higher earning potential. If you get a job, you will have more work experience. Therefore, ...?