Question 1
Refer to the information provided in Figure 33.1 below to answer the question(s) that follow.
![](data:image/png;base64, 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)
![](data:image/png;base64, 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)
Refer to Figure 33.1. Canada has ________ advantage in the production of soybeans and ________ advantage in the production of alfalfa.
◦ a comparative; an absolute
◦ a comparative; neither a comparative nor absolute
◦ neither a comparative nor absolute; neither a comparative nor absolute
◦ an absolute; a comparative
Question 2
Refer to the information provided in Figure 33.1 below to answer the question(s) that follow.
![](data:image/png;base64, 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)
![](data:image/png;base64, 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)
Refer to Figure 33.1. Which of the following statements is
true?
◦ Only Canada can benefit from trade.
◦ Only the United States should produce alfalfa.
◦ Only Canada should produce alfalfa.
◦ Both countries should produce both products.