
Types of Reasoning
Authored by Sarah Williams
English
8th Grade
CCSS covered

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25 questions
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1.
MULTIPLE CHOICE QUESTION
1 min • 1 pt
Begins with a premise that is generally accepted as fact. The arguer leads from one premise to another premise until reaching a conclusion (claim). “If X is true and Y is true, then Z must also be true.”
Deductive Reasoning
Inductive Reasoning
Author's Appeal
Abductive Reasoning
Tags
CCSS.RI.8.1
CCSS.RL.8.1
CCSS.RI.8.8
CCSS.RL.7.1
CCSS.RI.7.1
2.
MULTIPLE CHOICE QUESTION
1 min • 1 pt
Begins with a specific observation or a set of observations such as an experiment, a statistic, or a personal experience. The arguer then draws a more broad, generalized conclusion (makes a claim) based on the observation(s). In the past, ducks have come to the pond. Therefore, ducks will come to the pond this summer.
Abductive Reasoning
Inductive Reasoning
Deductive Reasoning
Author's Appeal
Tags
CCSS.RI.8.1
CCSS.RL.8.1
CCSS.RI.8.8
CCSS.RL.7.1
CCSS.RI.7.8
3.
MULTIPLE CHOICE QUESTION
1 min • 1 pt
Begins with an often incomplete set of data or a specific observation. Then moves to the likeliest possible explanation for that data. Often used to make and test hypotheses using the best information available.
Abductive Reasoning
Author's Appeal
Inductive Reasoning
Deductive Reasoning
Tags
CCSS.RI.8.1
CCSS.RL.8.1
CCSS.RI.8.8
CCSS.RL.7.1
CCSS.RL.9-10.1
4.
MULTIPLE CHOICE QUESTION
1 min • 1 pt
The Chargers lost their first game. Then they lost their second game. They will have a losing season.
Abductive
Inductive
Deductive
Tags
CCSS.RI.8.1
CCSS.RL.8.1
CCSS.RI.8.8
CCSS.RL.7.1
CCSS.RI.7.1
5.
MULTIPLE CHOICE QUESTION
1 min • 1 pt
Which form of reasoning starts with a general statement and concludes with a specific instance?
Abductive reasoning
Deductive reasoning
Inductive reasoning
None of the above
Tags
CCSS.RI.8.1
CCSS.RL.8.1
CCSS.RI.8.8
CCSS.RI.7.8
CCSS.RL.9-10.1
6.
MATCH QUESTION
1 min • 10 pts
Match the following examples with the proper reasoning:
Deductive reasoning
If we know X then we know Y, then probably Z is true
Inductive reasoning
Observation of X (past), therefore Y (future)
Abductive reasoning
If X is true, then Y, so Z must also be true.
Tags
CCSS.RI.8.1
CCSS.RL.8.1
CCSS.RL.7.1
CCSS.RI.7.1
CCSS.RI.9-10.1
7.
MULTIPLE CHOICE QUESTION
1 min • 1 pt
All even numbers are divisible by two, therefore, 14 is divisible by two. This is an example of
Inductive reasoning
Abductive reasoning
Deductive reasoning
Argument
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