Question 1
Refer to the information provided in Figure 16.1 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 16.1. What is the total damage imposed as a result of producing the market (unregulated) level of fertilizer?
◦ $250
◦ $300
◦ $500
◦ $600
Question 2
Refer to the information provided in Figure 16.1 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 16.1. What is the total damage imposed as a result of producing the efficient level of fertilizer?
◦ $0
◦ $250
◦ $300
◦ $500