Chapter 1. Part 4e

Quiz for Document P4-5: Albert Brisbane, A Concise Exposition of the Doctrine of Association (1843)

Reader Quiz
Part 4e
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Select the best answer for each question. Click the “submit” button for each question to turn in your work. Click the "Previous" button to navigate back if you need to view the textbook.

Question 1.1

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Question 1.2

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Question 1.3

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

Question 1.4

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