OLD FIL Unit 3

OLD FIL Unit 3

9th Grade

28 Qs

quiz-placeholder

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OLD FIL Unit 3

OLD FIL Unit 3

Assessment

Quiz

Other

9th Grade

Practice Problem

Medium

CCSS
RL.9-10.3, RL.8.1, RL.8.3

+30

Standards-aligned

Created by

Dan Rubado

Used 6+ times

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28 questions

Show all answers

1.

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

A valid argument is one where

If the premises are true, the conclusion must be true.

If the conclusion is true, the premises must be correct.

The premises are verifiably correct.

The conclusion is relevant to the argument.

Tags

CCSS.RI.7.1

CCSS.RI.8.1

CCSS.RI.8.8

CCSS.RL.8.1

CCSS.RL.9-10.1

2.

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

A sound argument is one where

The argument is valid and the premises are true.

The premises are relevant to the topic of discussion.

The antecedent is affirmed.

The consequent is denied.

Tags

CCSS.RI.7.1

CCSS.RI.8.1

CCSS.RI.8.8

CCSS.RL.8.1

CCSS.RL.9-10.1

3.

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

Identify Modus Ponens.

If P, then Q.
Not Q.

Therefore, not P.

If P, then Q.
P.

Therefore, Q.

If P, then Q.

If Q, then R.

Therefore, if P then R.

If P, then Q.
Q.

Therefore, P.

4.

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

Identify Modus Tollens.

If P, then Q.
Not Q.

Therefore, not P.

If P, then Q.
P.

Therefore, Q.

If P, then Q.

If Q, then R.

Therefore, if P then R.

If P, then Q.
Not P.

Therefore, not Q.

5.

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

Identify Hypothetical Syllogism.

If P, then Q.
Not Q.

Therefore, not P.

If P, then Q.
P.

Therefore, Q.

If P, then Q.

If Q, then R.

Therefore, if P then R.

If P, then Q.
Not P.

Therefore, not Q.

6.

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

Identify Affirming the Consequent.

If P, then Q.
Not Q.

Therefore, not P.

If P, then Q.
P.

Therefore, Q.

If P, then Q.

If Q, then R.

Therefore, if P then R.

If P, then Q.
Q.

Therefore, P.

7.

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

Identify Denying the Antecedent.

If P, then Q.
Not Q.

Therefore, not P.

If P, then Q.
P.

Therefore, Q.

If P, then Q.

If Q, then R.

Therefore, if P then R.

If P, then Q.
Not P.

Therefore, not Q.

Tags

CCSS.7.SP.C.8B

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